Thomas Böhlke Thomas Böhlke

Prof. Dr.-Ing. habil. Thomas Böhlke

  • Institutsleitung
  • Professor für Kontinuumsmechanik
    im Maschinenbau
    Studiendekan Mechanical Engineering
    (International)
  • Sprechstunden: 

    Dienstag: 16:00-17:30 Uhr
    Vereinbaren Sie bitte einen Termin im Sekretariat.

  • Raum: R 301.4 (Eingang) / 301.3
  • Tel.: +49 721 608-48852
  • Fax: +49 721 608-44187
  • thomas boehlke does-not-exist.kit edu
  • Karlsruher Institut für Technologie (KIT)
    Kaiserstraße 10
    Gebäude: 10.23
    76131 Karlsruhe

Curriculum Vitae

seit 10/2023 Studiendekan für Mechanical Engineering (International)/ MEI, Karlsruher Institut für Technologie (KIT)
seit 2021 Mitglied des Editorial Board der Zeitschrift Archive of Applied Mechanics
seit 2020 Editor bei Acta Mechanica
seit 2014 Sprecher des internationalen DFG-Graduiertenkollegs GRK 2078:
"Integrated engineering of continuous-discontinuous long fiber reinforced polymer structures" (CoDiCoFRP) 
2012-2020 Mitglied des DFG-Fachkollegiums 402 Mechanik und Konstruktiver Maschinenbau
2009-2013 Sprecher des GAMM-Fachausschusses Multiscale Material Modeling
seit 2009 Mitglied des Editorial Board der Zeitschrift für Angewandte Mathematik und Mechanik
12/2007 Preis für "Exzellente Lehre", Universität Karlsruhe (TH)
02/2007  Abschluss des Habilitationsverfahrens an der Otto-von-Guericke-Universität Magdeburg,
 Titel der kumulativen Habilitationsschrift:Kristallografische Textur und kontinuumsmechanische Modellbildung
seit 10/2006 Professur für Kontinuumsmechanik im Maschinenbau, Institut für Technische Mechanik, Universität Karlsruhe (TH)
10/2005-09/2006 Vertretungsprofessur für Technische Mechanik und Kontinuumsmechanik, Universität Kassel
12/2002-09/2005 Juniorprofessur Mikro-Makro-Wechselwirkungen in der Mechanik, Universität Magdeburg
12/2000-11/2002 Wissenschaftlicher Assistent am Institut für Mechanik, Universität Magdeburg (Prof. Bertram)
11/2001 Dissertationspreis 2001 der Otto-von-Guericke-Universität Magdeburg
11/2000 Promotion an der Otto-von-Guericke-Universität Magdeburg,
Titel: Crystallographic Texture Evolution and Elastic Anisotropy: Simulation, Modeling and Applications
Gutachter: Prof. A. Bertram (Univ. Magdeburg), Prof. E. Krempl (RPI, USA)
Prädikat:  „Summa cum laude“
05/1998-10/1998
und 08/1999    
Gastwissenschaftler am Rensselaer Polytechnic Institute (Troy, NY, USA)
Mechanics of Materials Laboratory (Prof. Krempl)
01/1996-11/2000 Wissenschaftlicher Mitarbeiter am Institut für Mechanik, Universität Magdeburg (Prof. Bertram)          
10/1990-12/1995   Studium Maschinenbau / Physikalische Ingenieurwissenschaft, TU Berlin, Diplom mit Auszeichnung

Forschungsschwerpunkte

  • FE-basierte Mehrskalenmethoden
  • Homogenisierung elastischer, spröd-elastischer und visko-plastischer Materialeigenschaften
  • Mathematische Beschreibung von Mikrostrukturen
  • Lokalisierungs- und Versagensmechanismen

 

Veröffentlichungen


2024
Generalized micromechanical formulation of fiber orientation tensor evolution equations
Karl, T.; Böhlke, T.
2024. International Journal of Mechanical Sciences, 263, Art.-Nr.: 108771. doi:10.1016/j.ijmecsci.2023.108771
Continuous Simulation of a Continuous-Discontinuous Fiber Reinforced Thermoplastic (CoDiCoFRTP) Compression Molding Process
Schreyer, L.; Scheuring, B. M.; Christ, N.; Blarr, J.; Krauß, C.; Liebig, W. V.; Weidenmann, K. A.; Böhlke, T.; Hrymak, A.; Kärger, L.
2024. Proceedings of the 2023 International Conference on Composite Materials, Belfast, 30th July - 4th August 2023, Queen’s University Belfast
On the Averaging and Closure of Fiber Orientation Tensors in Virtual Process Chains
Krauß, C.; Bauer, J. K.; Mitsch, J.; Böhlke, T.; Kärger, L.
2024. Journal of Elasticity. doi:10.1007/s10659-024-10050-3
2023
Homogenizing the viscosity of shear-thinning fiber suspensions with an FFT-based computational method
Sterr, B.; Wicht, D.; Hrymak, A.; Schneider, M.; Böhlke, T.
2023. Journal of Non-Newtonian Fluid Mechanics, 321, Art.-Nr. 105101. doi:10.1016/j.jnnfm.2023.105101
A micromechanical cyclic damage model for high cycle fatigue failure of short fiber reinforced composites
Hessman, P. A.; Welschinger, F.; Hornberger, K.; Böhlke, T.
2023. Composites Part B: Engineering, 264, Art.-Nr.: 110855. doi:10.1016/j.compositesb.2023.110855
On fully symmetric implicit closure approximations for fiber orientation tensors
Karl, T.; Schneider, M.; Böhlke, T.
2023. Journal of Non-Newtonian Fluid Mechanics, 318, 105049. doi:10.1016/j.jnnfm.2023.105049
Analytical investigation of a grain boundary model that accounts for slip system coupling in gradient crystal plasticity frameworks
Erdle, H.; Böhlke, T.
2023. Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 479 (2273), Art.-Nr.: 20220737. doi:10.1098/rspa.2022.0737
Variety of Planar Fourth‐Order Fiber Orientation Tensors and Implications on Effective Elastic Stiffnesses
Bauer, J. K.; Seelig, T.; Hrymak, A.; Böhlke, T.
2023. PAMM, 22 (1), Art.-Nr.: e202200158. doi:10.1002/pamm.202200158
Material‐informed training of viscoelastic deep material networks
Gajek, S.; Schneider, M.; Böhlke, T.
2023. PAMM, 22 (1), Art.-Nr.: e202200143. doi:10.1002/pamm.202200143
Linear and nonlinear thermoviscoelastic behavior of polyamide 6
Keursten, J.; Kehrer, L.; Böhlke, T.
2023. PAMM, 22 (1), Art.-Nr.: e202200145. doi:10.1002/pamm.202200145
On the Phase Space of Fourth-Order Fiber-Orientation Tensors
Bauer, J. K.; Schneider, M.; Böhlke, T.
2023. Journal of Elasticity, 161–184. doi:10.1007/s10659-022-09977-2
Revisiting analytic shear-lag models for predicting creep in composite materials
Dyck, A.; Wicht, D.; Kauffmann, A.; Heilmaier, M.; Böhlke, T.
2023. Scripta Materialia, 224, Article no: 115142. doi:10.1016/j.scriptamat.2022.115142
A probabilistic virtual process chain to quantify process-induced uncertainties in Sheet Molding Compounds
Meyer, N.; Gajek, S.; Görthofer, J.; Hrymak, A.; Kärger, L.; Henning, F.; Schneider, M.; Böhlke, T.
2023. Composites Part B: Engineering, 249, Art.-Nr.: 110380. doi:10.1016/j.compositesb.2022.110380
Generation and analysis of digital twins for CoDiCoFRP accounting for fiber length and orientation distribution
Lauff, C.; Schneider, M.; Böhlke, T.
2023. Proceedings of the 23rd International Conference on Composite Materials : (ICCM 23) held in Belfast, Northern Ireland, from July 30th to August 4th 2023, Queen’s University Belfast
A multiphase-field approach to small strain crystal plasticity accounting for balance equations on singular surfaces
Prahs, A.; Schöller, L.; Schwab, F. K.; Schneider, D.; Böhlke, T.; Nestler, B.
2023. Computational Mechanics. doi:10.1007/s00466-023-02389-6
Improvement of process control in sheet metal forming by considering the gradual properties of the initial sheet metal
Zettl, B.; Schmid, H.; Pulvermacher, S.; Dyck, A.; Böhlke, T.; Gibmeier, J.; Merklein, M.
2023. The Journal of Strain Analysis for Engineering Design. doi:10.1177/03093247231166035
Influence of flow–fiber coupling during mold-filling on the stress field in short-fiber reinforced composites
Karl, T.; Zartmann, J.; Dalpke, S.; Gatti, D.; Frohnapfel, B.; Böhlke, T.
2023. Computational Mechanics, 71 (5), 991–1013. doi:10.1007/s00466-023-02277-z
Dynamic mechanical analysis of PA 6 under hydrothermal influences and viscoelastic material modeling
Kehrer, L.; Keursten, J.; Hirschberg, V.; Böhlke, T.
2023. Journal of Thermoplastic Composite Materials. doi:10.1177/08927057231155864
Rapid inverse calibration of a multiscale model for the viscoplastic and creep behavior of short fiber-reinforced thermoplastics based on Deep Material Networks
Dey, A. P.; Welschinger, F.; Schneider, M.; Gajek, S.; Böhlke, T.
2023. International Journal of Plasticity, 160, Art.-Nr.: 103484. doi:10.1016/j.ijplas.2022.103484
Exact second moments of strain for composites with isotropic phases
Krause, M.; Pallicity, T. D.; Böhlke, T.
2023. European Journal of Mechanics - A/Solids, 97, Art.Nr. 104806. doi:10.1016/j.euromechsol.2022.104806
2022
Estimating stress fluctuations in polycrystals using an improved maximum entropy method
Krause, M.; Böhlke, T.
2022. ECCOMAS Congress 2022 - 8th European Congress on Computational Methods in Applied Sciences and Engineering, International Centre for Numerical Methods in Engineering (CIMNE). doi:10.23967/eccomas.2022.111
Mechkit: A continuum mechanics toolkit in Python
Bauer, J. K.; Kinon, P. L.; Hund, J.; Latussek, L.; Meyer, N.; Böhlke, T.
2022. Journal of Open Source Software, 7 (78), 4389. doi:10.21105/joss.04389
FFT-based investigation of the shear stress distribution in face-centered cubic polycrystals
Gehrig, F.; Wicht, D.; Krause, M.; Böhlke, T.
2022. International Journal of Plasticity, 157, 103369. doi:10.1016/j.ijplas.2022.103369
Probabilistic virtual process chain for process-induced uncertainties in fiber-reinforced composites
Meyer, N.; Gajek, S.; Görthofer, J.; Hrymak, A.; Luise Kärger; Henning, F.; Schneider, M.; Böhlke, T.
2022, September 19. MATHSEE Workshop "Multiscale Effects in Mechanics Under Uncertainty Considerations" (2022), Karlsruhe, Deutschland, 19. September 2022
Training deep material networks to reproduce creep loading of short fiber-reinforced thermoplastics with an inelastically-informed strategy
Dey, A. P.; Welschinger, F.; Schneider, M.; Gajek, S.; Böhlke, T.
2022. Archive of Applied Mechanics, 92 (9), 2733–2755. doi:10.1007/s00419-022-02213-2
Variety of fiber orientation tensors
Bauer, J. K.; Böhlke, T.
2022. Mathematics and Mechanics of Solids, 27 (7), 1185–1211. doi:10.1177/10812865211057602
A computational multiscale model for anisotropic failure of sheet molding compound composites
Görthofer, J.; Schneider, M.; Hrymak, A.; Böhlke, T.
2022. Composite structures, 288, Art.Nr. 115322. doi:10.1016/j.compstruct.2022.115322
Nonlinear Schapery viscoelastic material model for thermoplastic polymers
Zink, T.; Kehrer, L.; Hirschberg, V.; Wilhelm, M.; Böhlke, T.
2022. Journal of Applied Polymer Science, 139 (12), Art.-Nr. 52028. doi:10.1002/app.52028
On the impact of the mesostructure on the creep response of cellular NiAl-Mo eutectics
Wicht, D.; Kauffmann, A.; Schneider, M.; Heilmaier, M.; Böhlke, T.
2022. Acta materialia, 226, Art.-Nr. 117626. doi:10.1016/j.actamat.2022.117626
Improvement of Sheet Metal Properties by Inducing Residual Stresses into Sheet Metal Components by Embossing and Reforming
Walzer, S.; Liewald, M.; Simon, N.; Gibmeier, J.; Erdle, H.; Böhlke, T.
2022. Applied Science and Engineering Progress, 15 (1), Art.Nr. 5414. doi:10.14416/j.asep.2021.09.006
A probabilistic virtual process chain to quantify process-induced uncertainties in Sheet Molding Compounds
Meyer, N.; Gajek, S.; Görthofer, J.; Hrymak, A.; Kärger, L.; Henning, F.; Schneider, M.; Böhlke, T.
2022. doi:10.48550/arXiv.2209.05873
Characterizing digital microstructures by the Minkowski‐based quadratic normal tensor
Ernesti, F.; Schneider, M.; Winter, S.; Hug, D.; Last, G.; Böhlke, T.
2022. Mathematical Methods in the Applied Sciences, 46 (1), 961–985. doi:10.1002/mma.8560
Fiber orientation distributions based on planar fiber orientation tensors of fourth order
Bauer, J. K.; Böhlke, T.
2022. Mathematics and Mechanics of Solids, 28 (3), 773–794. doi:10.1177/10812865221093958
Generating polycrystalline microstructures with prescribed tensorial texture coefficients
Kuhn, J.; Schneider, M.; Sonnweber-Ribic, P.; Böhlke, T.
2022. Computational Mechanics, 70, 639–659. doi:10.1007/s00466-022-02186-7
An FE-DMN method for the multiscale analysis of thermomechanical composites
Gajek, S.; Schneider, M.; Böhlke, T.
2022. Computational mechanics, 69 (5), 1087–1113. doi:10.1007/s00466-021-02131-0
The role of dissipation regarding the concept of purely mechanical theories in plasticity
Prahs, A.; Böhlke, T.
2022. Mechanics research communications, 119, Art.-Nr. 103832. doi:10.1016/j.mechrescom.2021.103832
Identifying material parameters in crystal plasticity by Bayesian optimization
Kuhn, J.; Spitz, J.; Sonnweber-Ribic, P.; Schneider, M.; Böhlke, T.
2022. Optimization and Engineering, 23, 1489–1523. doi:10.1007/s11081-021-09663-7
A convex anisotropic damage model based on the compliance tensor
Görthofer, J.; Schneider, M.; Hrymak, A.; Böhlke, T.
2022. International Journal of Damage Mechanics, 31 (1), 43–86. doi:10.1177/10567895211019065
2021
Computing the effective crack energy of microstructures via quadratic cone solvers
Ernesti, F.; Schneider, M.; Böhlke, T.
2021. PAMM, 21 (1), e202100100. doi:10.1002/pamm.202100100
Efficient two‐scale simulations of microstructured materials using deep material networks
Gajek, S.; Schneider, M.; Böhlke, T.
2021. Proceedings in applied mathematics and mechanics, 21 (1), Art.-Nr. e202100069. doi:10.1002/pamm.202100069
On mean field homogenization schemes for short fiber reinforced composites: Unified formulation, application and benchmark
Hessman, P. A.; Welschinger, F.; Hornberger, K.; Böhlke, T.
2021. International journal of solids and structures, 230-231, Art.-Nr. 111141. doi:10.1016/j.ijsolstr.2021.111141
Residual stresses in deep-drawn cups made of duplex stainless steel X2CrNiN23-4 – Influence of the drawing depth
Simon, N.; Erdle, H.; Walzer, S.; Gibmeier, J.; Böhlke, T.; Liewald, M.
2021. Forschung im Ingenieurwesen, 85 (3), 795–806. doi:10.1007/s10010-021-00497-4
Effective viscoelastic behavior of polymer composites with regular periodic microstructures
Pallicity, T. D.; Böhlke, T.
2021. International journal of solids and structures, 216, 167–181. doi:10.1016/j.ijsolstr.2021.01.016
Computing the effective response of heterogeneous materials with thermomechanically coupled constituents by an implicit fast Fourier transform-based approach
Wicht, D.; Schneider, M.; Böhlke, T.
2021. International journal for numerical methods in engineering, 122 (5), 1307–1332. doi:10.1002/nme.6579
On the effective elastic properties based on mean-field homogenization of sheet molding compound composites
Trauth, A.; Kehrer, L.; Pinter, P.; Weidenmann, K.; Böhlke, T.
2021. Composites / C: Open Access, 4, Art.Nr. 100089. doi:10.1016/j.jcomc.2020.100089
A computational investigation of the effective viscosity of short-fiber reinforced thermoplastics by an FFT-based method
Bertóti, R.; Wicht, D.; Hrymak, A.; Schneider, M.; Böhlke, T.
2021. European Journal of Mechanics, B/Fluids, 90, 99–113. doi:10.1016/j.euromechflu.2021.08.004
Asymptotic fiber orientation states of the quadratically closed Folgar-Tucker equation and a subsequent closure improvement
Karl, T.; Gatti, D.; Frohnapfel, B.; Böhlke, T.
2021. Journal of Rheology, 65 (5), 999–1022. doi:10.1122/8.0000245
An FE–DMN method for the multiscale analysis of short fiber reinforced plastic components
Gajek, S.; Schneider, M.; Böhlke, T.
2021. Computer Methods in Applied Mechanics and Engineering, 384, Art.-Nr.: 113952. doi:10.1016/j.cma.2021.113952
Stochastic evaluation of stress and strain distributions in duplex steel
Krause, M.; Böhlke, T.
2021. Archive of Applied Mechanics, 91 (8), 3527–3540. doi:10.1007/s00419-021-01925-1
Numerical characterization of residual stresses in a four-point-bending experiment of textured duplex stainless steel
Maassen, S. F.; Erdle, H.; Pulvermacher, S.; Brands, D.; Böhlke, T.; Gibmeier, J.; Schröder, J.
2021. Archive of Applied Mechanics, 91, 3541–3555. doi:10.1007/s00419-021-01931-3
Coupled simulation of flow-induced viscous and elastic anisotropy of short-fiber reinforced composites
Karl, T.; Gatti, D.; Böhlke, T.; Frohnapfel, B.
2021. Acta mechanica, 232 (6), 2249–2268. doi:10.1007/s00707-020-02897-z
Anderson‐accelerated polarization schemes for fast Fourier transform‐based computational homogenization
Wicht, D.; Schneider, M.; Böhlke, T.
2021. International journal for numerical methods in engineering, 122 (9), 2287–2311. doi:10.1002/nme.6622
Estimation of diaphragm wall deflections for deep braced excavation in anisotropic clays using ensemble learning
Zhang, R.; Wu, C.; Goh, A. C.; Böhlke, T.; Zhang, W.
2021. Geoscience Frontiers, 12 (1), 365–373. doi:10.1016/j.gsf.2020.03.003
2020
Effective transport properties for periodic multiphase fiber-reinforced composites with complex constituents and parallelogram unit cells
Sabina, F. J.; Guinovart-Díaz, R.; Espinosa-Almeyda, Y.; Rodríguez-Ramos, R.; Bravo-Castillero, J.; López-Realpozo, J. C.; Guinovart-Sanjuán, D.; Böhlke, T.; Sánchez-Dehesa, J.
2020. International journal of solids and structures, 204-205, 96–113. doi:10.1016/j.ijsolstr.2020.08.001
Fast methods for computing centroidal Laguerre tessellations for prescribed volume fractions with applications to microstructure generation of polycrystalline materials
Kuhn, J.; Schneider, M.; Sonnweber-Ribic, P.; Böhlke, T.
2020. Computer methods in applied mechanics and engineering, 369, Art.Nr. 113175. doi:10.1016/j.cma.2020.113175
On the micromechanics of deep material networks
Gajek, S.; Schneider, M.; Böhlke, T.
2020. Journal of the mechanics and physics of solids, 142, Art. Nr.: 103984. doi:10.1016/j.jmps.2020.103984
Asymptotic and numerical homogenization methods applied to fibrous viscoelastic composites using Prony’s series
Otero, J. A.; Rodríguez-Ramos, R.; Guinovart-Díaz, R.; Cruz-González, O. L.; Sabina, F. J.; Berger, H.; Böhlke, T.
2020. Acta mechanica, 231 (7), 2761–2771. doi:10.1007/s00707-020-02671-1
Fast implicit solvers for phase-field fracture problems on heterogeneous microstructures
Ernesti, F.; Schneider, M.; Böhlke, T.
2020. Computer methods in applied mechanics and engineering, 363, Art.Nr. 112793. doi:10.1016/j.cma.2019.112793
On invariance properties of an extended energy balance
Prahs, A.; Böhlke, T.
2020. Continuum mechanics and thermodynamics, 32 (3), 843–859. doi:10.1007/s00161-019-00763-5
On Quasi‐Newton methods in fast Fourier transform‐based micromechanics
Wicht, D.; Schneider, M.; Böhlke, T.
2020. International journal for numerical methods in engineering, 121 (8), 1665–1694. doi:10.1002/nme.6283
On interface conditions on a material singular surface
Prahs, A.; Böhlke, T.
2020. Continuum mechanics and thermodynamics, 32 (2). doi:10.1007/s00161-019-00856-1
Computational homogenization of sheet molding compound composites based on high fidelity representative volume elements
Görthofer, J.; Schneider, M.; Ospald, F.; Hrymak, A.; Böhlke, T.
2020. Computational materials science, 174, Art. Nr.: 109456. doi:10.1016/j.commatsci.2019.109456
Phase-Specific Strain Hardening and Load Partitioning of Cold Rolled Duplex Stainless Steel X2CrNiN23-4
Simon, N.; Krause, M.; Heinemann, P.; Erdle, H.; Böhlke, T.; Gibmeier, J.
2020. Crystals, 10 (11), Art.-Nr. 976. doi:10.3390/cryst10110976
Design charts for reliability assessment of rock bedding slopes stability against bi-planar sliding: SRLEM and BPNN approaches
Chen, L.; Zhang, W.; Gao, X.; Wang, L.; Li, Z.; Böhlke, T.; Perego, U.
2020. Georisk, 16 (2), 360–375. doi:10.1080/17499518.2020.1815215
Prediction of residual stresses of second kind in deep drawing using an incremental two-scale material model
Hofinger, J.; Erdle, H.; Böhlke, T.
2020. The philosophical magazine, 100 (22), 2836–2856. doi:10.1080/14786435.2020.1798533
Stability analysis of soil slopes based on strain information
Wang, Z.; Zhang, W.; Gao, X.; Liu, H.; Böhlke, T.
2020. Acta geotechnica, 15, 3121–3134. doi:10.1007/s11440-020-00985-x
Probabilistic stability analyses of slope reinforced with piles in spatially variable soils
Chen, F.; Zhang, R.; Wang, Y.; Liu, H.; Böhlke, T.; Zhang, W.
2020. International journal of approximate reasoning, 122, 66–79. doi:10.1016/j.ijar.2020.04.006
An efficient solution scheme for small-strain crystal-elasto-viscoplasticity in a dual framework
Wicht, D.; Schneider, M.; Böhlke, T.
2020. Computer methods in applied mechanics and engineering, 358, 112611. doi:10.1016/j.cma.2019.112611
2019
Anisotropic Stiffness Degradation in Biaxial Tensile Testing of SMC
Lang, J.; Schemmann, M.; Böhlke, T.
2019. Proceedings in applied mathematics and mechanics, 19 (1), Art.Nr. e201900477. doi:10.1002/pamm.201900477
An FFT‐based solver for brittle fracture on heterogeneous microstructures
Ernesti, F.; Schneider, M.; Böhlke, T.
2019. Proceedings in applied mathematics and mechanics, 19 (1), Art. Nr.: e201900151. doi:10.1002/pamm.201900151
Motivating the development of a virtual process chain for sheet molding compound composites
Görthofer, J.; Meyer, N.; Pallicity, T. D.; Schöttl, L.; Trauth, A.; Schemmann, M.; Hohberg, M.; Pinter, P.; Elsner, P.; Henning, F.; Hrymak, A.; Seelig, T.; Weidenmann, K.; Kärger, L.; Böhlke, T.
2019. Proceedings in applied mathematics and mechanics, 19 (1), Art. Nr.: e201900124. doi:10.1002/pamm.201900124
Microstructural analysis of short glass fiber reinforced thermoplastics based on x-ray micro-computed tomography
Hessman, P. A.; Riedel, T.; Welschinger, F.; Hornberger, K.; Böhlke, T.
2019. Composites science and technology, 183, Art.Nr. 107752. doi:10.1016/j.compscitech.2019.107752
Continuous–Discontinuous Fiber-Reinforced Polymers – An Integrated Engineering Approach
Böhlke, T.; Henning, F.; Hrymak, A.; Kärger, L.; Weidenmann, K. A.; Wood, J. T. (Hrsg.)
2019. Carl Hanser Verlag. doi:10.3139/9781569906934
Two-scale simulation of the hot stamping process based on a Hashin–Shtrikman type mean field model
Neumann, R.; Schuster, S.; Gibmeier, J.; Böhlke, T.
2019. Journal of materials processing technology, 267, 124–140. doi:10.1016/j.jmatprotec.2018.11.013
Phase-specific residual stresses induced by deep drawing of lean duplex steel: measurement vs. simulation
Simon, N.; Erdle, H.; Walzer, S.; Gibmeier, J.; Böhlke, T.; Liewald, M.
2019. Production engineering, 13 (2), 227–237. doi:10.1007/s11740-019-00877-4
A gradient plasticity creep model accounting for slip transfer/activation at interfaces evaluated for the intermetallic NiAl-9Mo
Albiez, J.; Erdle, H.; Weygand, D.; Böhlke, T.
2019. International journal of plasticity, 113, 291–311. doi:10.1016/j.ijplas.2018.10.006
Numerical analysis of compressive responses of pillars in spatially variable rock mass
Fuyong, C.; Böhlke, T.; Wengang, Z.; Runhong, Z.
2019. 5th ISRM Young Scholars’ Symposium on Rock Mechanics and International Symposium on Rock Engineering for Innovative Future, YSRM 2019; Okinawa; Japan; 1 December 2019 through 4 December 2019, 175–180, International Society for Rock Mechanics and Rock Engineering
Full-field Homogenization of Elastic Fiber Inhomogeneity in Linear Viscoelastic Matrix using Finite Element Method [in press]
Pallicity, T. D.; Böhlke, T.
2019. 4th Indian Conference on Applied Mechanics INCAM 2019, 03-05 July 2019, IISc. Bangalore, India
Homogenization of Elastic Inhomogeneity in Linear Viscoelastic Matrix in Time Domain - Comparison of Mean-field and Full-field Method [in press]
Pallicity, T. D.; Böhlke, T.
2019. SAMPE Conference 19, 17-19th September 2019, La Cité des Congrès de Nantes, France
On polarization-based schemes for the FFT-based computational homogenization of inelastic materials
Schneider, M.; Wicht, D.; Böhlke, T.
2019. Computational mechanics, 64 (4), 1073–1095. doi:10.1007/s00466-019-01694-3
Virtual process chain of sheet molding compound: Development, validation and perspectives
Görthofer, J.; Meyer, N.; Pallicity, T. D.; Schöttl, L.; Trauth, A.; Schemmann, M.; Hohberg, M.; Pinter, P.; Elsner, P.; Henning, F.; Hrymak, A.; Seelig, T.; Weidenmann, K.; Kärger, L.; Böhlke, T.
2019. Composites / B, 169, 133–147. doi:10.1016/j.compositesb.2019.04.001
2018
Thermodynamical consistency of an anisotropic meanfield damage model for SMC composites
Görthofer, J.; Schemmann, M.; Seelig, T.; Hrymak, A.; Böhlke, T.
2018. Proceedings in applied mathematics and mechanics, 18 (1), e201800259. doi:10.1002/pamm.201800259
Fast algorithms for generating thermal boundary conditions in combustion chambers
Hölz, P.; Böhlke, T.; Krämer, T.
2018. Applied thermal engineering, 141, 101–113. doi:10.1016/j.applthermaleng.2018.05.099
Anisotropic meanfield modeling of debonding and matrix damage in SMC composites
Schemmann, M.; Görthofer, J.; Seelig, T.; Hrymak, A.; Böhlke, T.
2018. Composites science and technology, 161, 143–158. doi:10.1016/j.compscitech.2018.03.041
DMA based characterization of stiffness reduction in long fiber reinforced polypropylene
Brylka, B.; Schemmann, M.; Wood, J.; Böhlke, T.
2018. Polymer testing, 66, 296–302. doi:10.1016/j.polymertesting.2017.12.025
Cruciform Specimen Design for Biaxial Tensile Testing of SMC
Schemmann, M.; Lang, J.; Helfrich, A.; Seelig, T.; Böhlke, T.
2018. Journal of composites science, 2 (1), 12. doi:10.3390/jcs2010012
Biaxial Tensile Tests and Microstructure-Based Inverse Parameter Identification of Inhomogeneous SMC Composites
Schemmann, M.; Gajek, S.; Böhlke, T.
2018. Advances in Mechanics of Materials and Structural Analysis. Ed.: H. Altenbach, 329–342, Springer International Publishing. doi:10.1007/978-3-319-70563-7_15
Investigation of cruciform specimen designs for biaxial tensile testing of SMC
Lang, J.; Schemmann, M.; Seelig, T.; Böhlke, T.
2018. Proceedings of The Eighteenth International Conference of Experimental Mechanics, ICEM 2018, Brussels, Belgium, July 1-5, 2018. Vol. 2. doi:10.3390/ICEM18-05279
Performance enhancement potential of a racing engine with ERS through optimized thermal management
Hölz, P.; Chebli, E.; Böhlke, T.
2018. 10th Anniversary THIESEL, 11-14 September 2018
Sensitivity analysis of fiber-matrix interface parameters in an SMC composite damage model
Görthofer, J.; Schemmann, M.; Seelig, T.; Hrymak, A. M.; Böhlke, T.
2018. Proceedings of The Eighteenth International Conference of Experimental Mechanics, ICEM 2018, Brussels, Belgium, July 1-5, 2018. doi:10.3390/ICEM18-05438
2017
Mean and full field homogenization of artificial long fiber reinforced thermoset polymers
Kehrer, L.; Pinter, P.; Böhlke, T.
2017. Proceedings in applied mathematics and mechanics, 17 (1), 603–604. doi:10.1002/pamm.201710271
Two-scale anisotropic damage modeling of SMC
Görthofer, J.; Schemmann, M.; Böhlke, T.
2017. Proceedings of the 7th GACM Colloquium on Computational Mechanics for Young Scientists from Academia and Industry, October 11-13, 2017, Stuttgart, Germany
Flow-induced anisotropic viscosity in short FRPs
Bertóti, R.; Böhlke, T.
2017. Mechanics of advanced materials and modern processes, 3 (1), 12 S. doi:10.1186/s40759-016-0016-7
Homogenization and Materials Design of Anisotropic Multiphase Linear Elastic Materials Using Central Model Functions
Lobos Fernández, M.; Yuzbasioglu, T.; Böhlke, T.
2017. Journal of elasticity, 128 (1), 17–60. doi:10.1007/s10659-016-9615-0
On the stress calculation within phase-field approaches : a model for finite deformations
Schneider, D.; Schwab, F.; Schoof, E.; Reiter, A.; Herrmann, C.; Selzer, M.; Böhlke, T.; Nestler, B.
2017. Computational mechanics, 60 (2), 203–217. doi:10.1007/s00466-017-1401-8
Stress-strain characterization and damage modeling of glass-fiber-reinforced polymer composites with vinylester matrix
Hund, J.; Leppin, C.; Böhlke, T.; Rothe, J.
2017. Journal of composite materials, 51 (4), 547–562. doi:10.1177/0021998316648227
Mechanism based mean-field modeling of the work-hardening behavior of dual-phase steels
Rieger, F.; Wenk, M.; Schuster, S.; Böhlke, T.
2017. Materials science and engineering / A, 682, 126–138. doi:10.1016/j.msea.2016.11.005
2016
Validation of the applicability of a creep model for directionally solidified eutectics with a lamellar microstructure
Albiez, J.; Sprenger, I.; Weygand, D.; Heilmaier, M.; Böhlke, T.
2016. Proceedings in applied mathematics and mechanics, 16 (1), 297–298. doi:10.1002/pamm.201610137
Physically motivated model for creep of directionally solidified eutectics evaluated for the intermetallic NiAl-9Mo
Albiez, J.; Sprenger, I.; Seemüller, C.; Weygand, D.; Heilmaier, M.; Böhlke, T.
2016. Acta materialia, 110, 377–385. doi:10.1016/j.actamat.2016.02.024
Large Strain Gradient Plasticity Theory with a Discontinuous Grain Boundary Yield Condition
Erdle, H.; Bayerschen, E.; Böhlke, T.
2016. Proceedings in applied mathematics and mechanics, 16 (1), 329–330. doi:10.1002/PAMM.201610153
Flow-induced anisotropic viscosity in short fiber reinforced polymers
Bertóti, R.; Böhlke, T.
2016. Proceedings in applied mathematics and mechanics, 16, 589–590
Non-quadratic defect energy: A comparison of gradient plasticity simulations to discrete dislocation dynamics results
Bayerschen, E.; Stricker, M.; Weygand, D.; Böhlke, T.
2016. Proceedings in applied mathematics and mechanics, 16, 301–302. doi:10.1002/pamm.201610139
Parametric shape optimization of biaxial tensile specimen
Bauer, J.; Priesnitz, K.; Schemmann, M.; Brylka, B.; Böhlke, T.
2016. Proceedings in applied mathematics and mechanics, 16, 159–160. doi:10.1002/pamm.201610068
Homogenization of elastic properties of short-fiber reinforced composites based on measured microstructure data
Müller, V.; Brylka, B.; Dillenberger, F.; Glöckner, R.; Kolling, S.; Böhlke, T.
2016. Journal of composite materials, 50 (3), 297–312. doi:10.1177/0021998315574314
Review on slip transmission criteria in experiments and crystal plasticity models
Bayerschen, E.; McBride, A. T.; Reddy, B. D.; Böhlke, T.
2016. Journal of materials science, 51 (5), 2243–2258. doi:10.1007/s10853-015-9553-4
Analysis of the effective thermoelastic properties and stress fields in silicon nitride based on EBSD data
Othmani, Y.; Böhlke, T.; Lube, T.; Fellmeth, A.; Chlup, Z.; Colonna, F.; Hashibon, A.
2016. Journal of the European Ceramic Society, 36 (5), 1109–1125. doi:10.1016/j.jeurceramsoc.2015.10.046
Homogenization of temperature-dependent short fiber reinforced polypropylen and experimental investigations of long fiber reinforced vinylester
Kehrer, L.; Pinter, P.; Böhlke, T.
2016. Proceedings of the 17th European Conference on Composite Materials (ECCM17), München, Germany, 26.-30.06.2016, European Society for Composite Materials (ESCM)
Modeling contrary size effects of tensile- and torsion-loaded oligocrystalline gold microwires
Bayerschen, E.; Prahs, A.; Wulfinghoff, S.; Ziemann, M.; Gruber, P. A.; Walter, M.; Böhlke, T.
2016. Journal of materials science, 51 (16), 7451–7470. doi:10.1007/s10853-016-0020-7
On optimal zeroth-order bounds of linear elastic properties of multiphase materials and application in materials design
Lobos Fernández, M.; Böhlke, T.
2016. International Journal of Solids and Structures, 84, 40–48. doi:10.1016/j.ijsolstr.2015.12.015
2015
One-dimensional simulation of the creep behavior of directionally solidified NiAl-9Mo
Albiez, J.; Sprenger, I.; Heilmaier, M.; Böhlke, T.
2015. Proceedings in applied mathematics and mechanics, 15 (1), 269–270. doi:10.1002/pamm.201510125
Coupling of Mold Flow Simulations with Two-Scale Structural Mechanical Simulations for Long Fiber Reinforced Thermoplastics
Buck, F.; Brylka, B.; Müller, V.; Müller, T.; Hrymak, A. N.; Henning, F.; Böhlke, T.
2015. Materials science forum, 825-826, 655–662. doi:10.4028/www.scientific.net/MSF.825-826.655
Mean field homogenization of discontinuous fiber reinforced polymers and parameter identification of biaxial tensile tests through inverse modeling
Schemmann, M.; Brylka, B.; Müller, V.; Kehrer, M. L.; Böhlke, T.
2015. 20th International Conference on Composite Materials, 19-24 July 2015, Copenhagen
Robust materials design of anisotropic elastic properties of polycrystalline composites
Lobos, M.; Yuzbasioglu, T.; Böhlke, T.
2015. Conference Proceedings of the YIC GACM, 20.-23.07.2015, RWTH Aachen University
Homogenization of linear elastic properties of short-fiber reinforced composites – A comparison of mean field and voxel-based methods
Müller, V.; Kabel, M.; Andrä, H.; Böhlke, T.
2015. International journal of solids and structures, 67-68, 56–70. doi:10.1016/j.ijsolstr.2015.02.030
Equivalent plastic strain gradient plasticity with grain boundary hardening and comparison to discrete dislocation dynamics
Bayerschen, E.; Stricker, M.; Wulfinghoff, S.; Weygand, D.; Böhlke, T.
2015. Proceedings of the Royal Society of London / A, 471 (2184), Art.Nr.:20150388. doi:10.1098/rspa.2015.0388
Strain gradient plasticity modeling of the cyclic behavior of laminate microstructures
Wulfinghoff, S.; Forest, S.; Böhlke, T.
2015. Journal of the Mechanics and Physics of Solids, 79, 1–20. doi:10.1016/j.jmps.2015.02.008
Small strain elasto-plastic multiphase-field model
Schneider, D.; Schmid, S.; Selzer, M.; Boehlke, T.; Nestler, B.
2015. Computational Mechanics, 55 (1), 27–35. doi:10.1007/s00466-014-1080-7
Deformation patterns in cross-sections of twisted bamboo-structured Au microwires
Ziemann, M.; Chen, Y.; Kraft, O.; Bayerschen, E.; Wulfinghoff, S.; Kirchlechner, C.; Tamura, N.; Böhlke, T.; Walter, M.; Gruber, P. A.
2015. Acta Materialia, 97, 216–222. doi:10.1016/j.actamat.2015.06.012
Phase-field elasticity model based on mechanical jump conditions
Schneider, D.; Tschukin, O.; Choudhury, A.; Selzer, M.; Böhlke, T.; Nestler, B.
2015. Computational mechanics, 55 (5), 887–901. doi:10.1007/s00466-015-1141-6
Two-scale structural mechanical modeling of long fiber reinforced thermoplastics
Buck, F.; Brylka, B.; Müller, V.; Müller, T.; Weidenmann, K. A.; Hrymak, A. N.; Henning, F.; Böhlke, T.
2015. Composites science and technology, 117, 159–167. doi:10.1016/j.compscitech.2015.05.020
2014
Quality Control in the Production Process of SMC Lightweight Material
Kraemer, A.; Lin, S.; Brabandt, D.; Böhlke, T.; Lanza, G.
2014. Procedia CIRP, 17, 772–777. doi:10.1016/j.procir.2014.01.138
Conceptual Difficulties in Plasticity including the Gradient of one Scalar Plastic Field Variable
Wulfinghoff, S.; Bayerschen, E.; Böhlke, T.
2014. Proceedings in applied mathematics and mechanics, 14 (1), 317–318. doi:10.1002/pamm.201410146
Bounds and an isotropically self-consistent singular approximation of the linear elastic properties of cubic crystal aggregates for application in materials design
Lobos, M.; Böhlke, T.
2014. PAMM - Special Issue: 85th Annual Meeting of the International Association of Applied Mathematics and Mechanics (GAMM), Erlangen, 14 (1), 533–534. doi:10.1002/pamm.201410254
Large strain elasto-plasticity for diffuse interface models
Borukhovich, E.; Engels, P. S.; Böhlke, T.; Shchyglo, O.; Steinbach, I.
2014. Modelling and Simulation in Materials Science and Engineering, 22 (3), 034008. doi:10.1088/0965-0393/22/3/034008
Application of Strain Gradient Plasticity to Micro-torsion Experiments
Bayerschen, E.; Wulfinghoff, S.; Böhlke, T.
2014. Proceedings in applied mathematics and mechanics, 14 (1), 313–314. doi:10.1002/pamm.201410144
Micromechanical estimate of the elastic properties of the coherent domains in pyrolytic carbon
Lin, S.; Langhoff, T.-A.; Böhlke, T.
2014. Archive of Applied Mechanics, 84 (1), 133–148. doi:10.1007/s00419-013-0789-7
Two-scale modeling of grain size and phase transformation effects
Böhlke, T.; Neumann, R.; Rieger, F.
2014. steel research international, 85 (6), 1018–1034. doi:10.1002/srin.201300200
2013
Modeling the hall-petch effect with a gradient crystal plasticity theory including a grain boundary yield criterion
Wulfinghoff, S.; Bayerschen, E.; Böhlke, T.
2013. Computational plasticity XII : fundamentals and applications ; proceedings of the XII International Conference on Computational Plasticity - Fundamentals and Applications, Barcelona, Spain, 3 - 5 September 2013. Ed.: E. Oñate, 464–469, CIMNE
Equivalent plastic strain gradient crystal plasticity - Enhanced power law subroutine
Wulfinghoff, S.; Böhlke, T.
2013. GAMM-Mitteilungen, 36 (2), 134–148. doi:10.1002/gamm.201310008
A gradient plasticity grain boundary yield theory
Wulfinghoff, S.; Bayerschen, E.; Böhlke, T.
2013. International Journal of Plasticity, 51, 33–46. doi:10.1016/j.ijplas.2013.07.001
Micromechanical Simulation of the Hall-Petch Effect with a Crystal Gradient Theory including a Grain Boundary Yield Criterion
Wulfinghoff, S.; Bayerschen, E.; Böhlke, T.
2013. Proceedings in applied mathematics and mechanics, 13 (1), 15–18. doi:10.1002/pamm.201310005
A micromechanically motivated finite element approach to the fracture toughness of silicon nitride
Wippler, J.; Fett, T.; Böhlke, T.; Hoffmann, M. J.
2013. Journal of the European Ceramic Society, 33 (10), 1729–1736. doi:10.1016/j.jeurceramsoc.2013.01.013
In-depth online monitoring of the sheet metal process state derived from multi-scale simulations
Senn, M.; Jöchen, K.; Van, T. P.; Böhlke, T.; Link, N.
2013. International Journal of Advanced Manufacturing Technology, 68 (9-12), 2625–2636. doi:10.1007/s00170-013-4833-0
Influence of the Homogenization on the Transient Behaviour of Size Distributed Polycrystals
Rieger, F.; Böhlke, T.
2013. Proceedings in applied mathematics and mechanics, 13 (1), 161–162. doi:10.1002/pamm.201310076
Representative reduction of crystallographic orientation data
Jöchen, K.; Böhlke, T.
2013. Journal of Applied Crystallography, 46 (4), 960–971. doi:10.1107/S0021889813010972
Reduced basis homogenization of viscoelastic composites
Fritzen, F.; Böhlke, T.
2013. Composites Science and Technology, 76, 84–91. doi:10.1016/j.compscitech.2012.12.012
Computational homogenization of porous materials of Green type
Fritzen, F.; Forest, S.; Kondo, D.; Böhlke, T.
2013. Computational Mechanics, 52 (1), 121–134. doi:10.1007/s00466-012-0801-z
Anisotrope viskoelastische und temperaturabhängige Eigenschaften langfaserverstärkter Thermoplaste
Brylka, B.; Böhlke, T.; Henning, F.; Wood, J.
2013. DGM-Tagungsband: 19. Symposium Verbundwerkstoffe und Werkstoffverbunde, 03.-05.07.2013, Karlsruhe, 634–639
A two-scale weakest link model based on a micromechanical approach
Böhlke, T.; Othmani, Y.
2013. Computational Materials Science, 80, 43–50. doi:10.1016/j.commatsci.2013.04.018
Homogenization of the elastic properties of pyrolytic carbon based on an image processing technique
Böhlke, T.; Langhoff, T.-A.; Lin, S.; Gross, T.
2013. ZAMM Zeitschrift fur Angewandte Mathematik und Mechanik, 93 (5), 313–328. doi:10.1002/zamm.201100180
Some Remarks on the Numerical Solution of a Strain Gradient Plasticity Theory
Bayerschen, E.; Wulfinghoff, S.; Böhlke, T.
2013. Proceedings in applied mathematics and mechanics, 13 (1), 183–184. doi:10.1002/pamm.201310087
2012
Three-dimensional continuum dislocation ‎microplasticity FE-simulation
Wulfinghoff, S.; Böhlke, T.
2012. Vienna University of ‎Technology
Three-dimensional continuum dislocation microplasticity FE-simulation
Wulfinghoff, S.; Böhlke, T.
2012. ECCOMAS 2012: Proceedings of the 6th European Congress on Computational Methods in Applied Sciences and Engineering, September 10-14, 2012, Vienna, Austria. Ed.: J. Eberhardsteiner, 1 CD-Rom, Vienna University of Technology
Equivalent plastic strain gradient enhancement of single crystal plasticity: theory and numerics
Wulfinghoff, S.; Böhlke, T.
2012. Proceedings of the Royal Society of London / A, 468 (2145), 2682–2703. doi:10.1098/rspa.2012.0073
An Algorithm for the Generation of Silicon Nitride Structures
Wippler, J.; Böhlke, T.
2012. Journal of the European Ceramic Society, 32 (3), 589–602. doi:10.1016/j.jeurceramsoc.2011.10.001
Simulation of sheet metal forming incorporating EBSD data
Phan Van, T.; Jöchen, K.; Böhlke, T.
2012. Journal of Materials Processing Technology, 212 (12), 2659–2668. doi:10.1016/j.jmatprotec.2012.07.015
On the solvability of maximum entropy moment problems in texture analysis
Junk, M.; Budday, J.; Böhlke, T.
2012. Mathematical Models and Methods in Applied Sciences (M3AS), 22 (12), 1250043/1–24. doi:10.1142/S0218202512500431
Texture Based Finite Element Simulation of a Two-Step Can Forming Process
Glavas, V.; Böhlke, T.; Daniel, D.; Leppin, C.
2012. Key Engineering Materials (KEM), 504-506, 655–660. doi:10.4028/www.scientific.net/KEM.504-506.655
Computational homogenization of elasto-plastic porous metals
Fritzen, F.; Forest, S.; Böhlke, T.; Kondo, D.; Kanit, T.
2012. International Journal of Plasticity, 29, 102–119. doi:10.1016/j.ijplas.2011.08.005
Micromechanical modelling for texture evolution and deformation localization in metal forming operations
Phan, T. van; Jöchen, K.; Böhlke, T.
2012. Proceedings of the Summer School 2011. Graduate School 1483. Process Chains in Production: Interaction, Modelling and Assessment of Process Zones. Ed.: R. Pabst, 9–12, KIT Scientific Publishing
2011
Micromechanical Modeling of Metal Forming Operations
Phan Van, T.; Jöchen, K.; Böhlke, T.
2011. ESAFORM 2011: Proceedings of the 14th International Conference on Material Forming, Belfast, April 27 - 29, 2011. Ed.: G. Menary, 1215–1219, American Institute of Physics (AIP). doi:10.1063/1.3589682
Preprocessing of Texture Data for an Efficient Use in Homogenization Schemes
Jöchen, K.; Böhlke, T.
2011. Proceedings of the 10th International Conference on Technology of Plasticity (ICTP 2011), Aachen, Germany, September 25 - 30, 2011. Ed.: G. Hirt, 848–853, Verl. Stahleisen GmbH
Qualitative study on texture evolution in rolled sheet metals using homogenization methods
Jöchen, K.; Böhlke, T.
2011. ESAFORM 2011: Proceedings of the 14th International Conference on Material Forming, Belfast, April 27 - 29, 2011. Ed.: G. Menary, 139–144, American Institute of Physics (AIP). doi:10.1063/1.3589505
Nonuniform transformation field analysis of materials with morphological anisotropy
Fritzen, F.; Böhlke, T.
2011. Composites Science and Technology, 71 (4), 433–442. doi:10.1016/j.compscitech.2010.12.013
Numerical modeling of carbon/carbon composites with nanotextured matrix and 3D pores of irregular shapes
Drach, B.; Tsukrov, I.; Gross, T.; Dietrich, S.; Weidenmann, K.; Piat, R.; Böhlke, T.
2011. International Journal of Solids and Structures, 48 (18), 2447–2457. doi:10.1016/j.ijsolstr.2011.04.021
Dislocation Transport in Single Crystals and Dislocation-based Micromechanical Hardening
Wulfinghoff, S.; Glavas, V.; Böhlke, T.
2011. Proceedings in applied mathematics and mechanics, 11 (1), 449–450. doi:10.1002/pamm.201110216
Delamination of Grain-Interfaces in Silicon Nitride
Wippler, J.; Böhlke, T.
2011. Proceedings in applied mathematics and mechanics, 11 (1), 183–184. doi:10.1002/pamm.201110083
Validation of Material Models in Grain Scale Simulation based on EBSD Experimental Data
Van, T. P.; Jöchen, K.; Böhlke, T.
2011. Proceedings in applied mathematics and mechanics, 11 (1), 543–544. doi:10.1002/pamm.201110261
Nonlinear homogenization using the nonuniform transformation field analysis
Fritzen, F.; Böhlke, T.
2011. Proceedings in applied mathematics and mechanics, 11 (1), 519–522. doi:10.1002/pamm.201110250
Mechanisms of toughening in silicon nitrides: The roles of crack bridging and microstructure
Fünfschilling, S.; Fett, T.; Hoffmann, M. J.; Oberacker, R.; Schwind, T.; Wippler, J.; Böhlke, T.; Özcoban, H.; Schneider, G. A.; Becher, P. F.; Kruzic, J. J.
2011. Acta Materialia, 59 (10), 3978–3989. doi:10.1016/j.actamat.2011.03.023
Homogenization of the thermoelastic properties of silicon nitride
Wippler, J.; Fünfschilling, S.; Fritzen, F.; Bohlke, T.; Hoffmann, M. J.
2011. Acta Materialia, 59 (15), 6029–6038. doi:10.1016/j.actamat.2011.06.011
Tension-compression anisotropy of in-plane elastic modulus for pyrolytic carbon
Todd, S.; Gross, A.; Nguyen, K.; Buck, M.; Timoshchuk, N.; Tsukrov, I. I.; Reznik, B.; Piat, R.; Böhlke, T.
2011. Carbon, 49 (6), 2145–2147. doi:10.1016/j.carbon.2011.01.012
Mechanismusbasierte mikromechanische Simulation des Rissfortschritts in gefügeverstärkten Hochleistungskeramiken
Wippler, J.; Böhlke, T.
2011. Abschlusskolloquium Sonderforschungsbereich 483 "Hochbeanspruchte Gleit- und Friktionssysteme auf Basis ingenieurkeramischer Werkstoffe", 25. Oktober 2011, Kongresszentrum Karlsruhe. Hrsg.: A. Albers, 41–51, KIT Scientific Publishing
Flexible three-dimensional scaffolds for cell adhesion studies
Striebel, T.; Klein, F.; Danilov, D.; Boehlke, T.; Wegener, M.; Bastmeyer, M.; Schwarz, U. S.
2011. Frühjahrstagung DPG, Fachverband Biologische Physik (2011), Dresden, Deutschland, 13.–18. März 2011
2010
Influence of the preform architecture on the effective elastic material properties of carbon/carbon composites
Piat, R.; Stasiuk, G.; Böhlke, T.; Gebert, J.-M.; Dietrich, S.; Wanner, A.; Tsukrov, I.; Deutschmann, O.; Gross, T.
2010. ECCM 2010: IV European Conference on Computational Mechanics - Solids, Structures and Coupled Problems in Engineering, Paris, France, May 16-21, 2010, 1 CD-Rom
Gradient Plasticity for Single Crystals
Wulfinghoff, S.; Böhlke, T.
2010. Proceedings in Applied Mathematics and Mechanics (PAMM), 10 (1), 351–352. doi:10.1002/pamm.201010168
Thermal Residual Stresses and Triaxiality Measures
Wippler, J.; Böhlke, T.
2010. Proceedings in applied mathematics and mechanics, 10 (1), 137–138. doi:10.1002/pamm.201010061
Micromechanically Based Stress and Strain-Rate Flow Potentials for Anisotropic Polycrystals
Tsotsova, R.; Böhlke, T.
2010. Proceedings in applied mathematics and mechanics, 10 (1), 433–434. doi:10.1002/pamm.201010209
Plastic deformation behaviour of Fe-Cu composites predicted by 3D finite element simulations
Schneider, Y.; Bertram, A.; Böhlke, T.; Hartig, C.
2010. Computational Materials Science, 48 (3), 456–465. doi:10.1016/j.commatsci.2010.01.005
Micromechanical Modeling of CFCs Using Different Pore Approximations
Piat, R.; Dietrich, S.; Gebert, J.-M.; Stasiuk, G.; Weidenmann, K.; Wanner, A.; Böhlke, T.; Drach, B.; Tsukrov, I.; Bussiba, A.
2010. High temperature ceramic materials and composites - Proceedings 7th International Conference on High Temperature Ceramic Matrix Composites (HT-CMC 7), Bayreuth, Germany, September 20-22, 2010. Ed.: W. Krenkel, 590–597, AVISO Verl.-Ges
Numerical Studies of the Influence of the Porosity on Macroscopic Elastic Properties of Carbon/Carbon Composites
Piat, R.; Böhlke, T.; Deutschmann, O.; Dietrich, S.; Drach, B.; Gebert, J.-M.; Gross, T.; Li, A.; Reznik, B.; Stasiuk, G.
2010. Proceedings in applied mathematics and mechanics, 10 (1), 719–720. doi:10.1002/pamm.201010344
Zweiskalenmodellierung von Umformprozessen
Phan Van, T.; Jöchen, K.; Melcher, A.; Böhlke, T.
2010. Graduiertenkolleg 1483 - Prozessketten in der Fertigung: Wechselwirkung, Modellbildung und Bewertung von Prozesszonen. Begleitband zur 1. jährlichen Klausurtagung 2010. Hrsg.: R. Pabst, 11–16, Shaker Verlag
Deep Drawing Simulations Based on Microstructural Data
Phan Van, T.; Jöchen, K.; Melcher, A.; Böhlke, T.
2010. Proceedings in Applied Mathematics and Mechanics (PAMM), 10 (1), 69–70. doi:10.1002/pamm.201010027
Phase-field modeling of the effect of interfacial energy on pyrolytic carbon morphology in chemical vapor deposition
Li, A.; Deutschmann, O.; Piat, R.; Böhlke, T.; Tsukrov, I.; Gross, T.
2010. Proceedings in applied mathematics and mechanics, 10 (1), 715–716. doi:10.1002/pamm.201010342
Partitioned fluid-solid coupling for cardiovascular blood flow: Left-ventricular fluid mechanics
Krittian, S.; Janoske, U.; Oertel, H.; Böhlke, T.
2010. Annals of Biomedical Engineering, 38 (4), 1426–1441. doi:10.1007/s10439-009-9895-7
Influence of the crystallographic and the morphological texture on the elastic properties of fcc crystal aggregates
Jöchen, K.; Böhlke, T.; Fritzen, F.
2010. Texture and anisotropy of polycrystals III - selected, peer reviewed papers from the 3rd International Conference on Texture and Anisotropy of Polycrystals (ITAP-3), Göttingen, Germany, 23 - 25 September 2009. Ed.: H. Klein, 83–86, Trans Tech Publ. doi:10.4028/www.scientific.net/SSP.160.83
Studie zum Einfluss der Morphologie von Partikeln in Zweiphasenmaterialien auf das makroskopische elastische Materialverhalten mittels Homogenisierungsmethoden
Jöchen, K.; Böhlke, T.
2010. Graduiertenkolleg 1483 - Prozessketten in der Fertigung: Wechselwirkung, Modellbildung und Bewertung von Prozesszonen. Begleitband zur 1. jährlichen Klausurtagung 2010. Hrsg.: R. Pabst, 85–89, Shaker Verlag
Influence of the Number of Grains in a Polycrystal on the Prediction of Texture During Rolling by Using the Taylor Approach
Jöchen, K.; Böhlke, T.
2010. Proceedings in applied mathematics and mechanics, 10 (1), 415–416. doi:10.1002/pamm.201010200
A pseudoelastic model for mechanical twinning on the microscale
Glüge, R.; Bertram, A.; Böhlke, T.; Specht E.
2010. ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 90 (7/8), 565–594. doi:10.1002/zamm.200900339
Influence of the type of boundary conditions on the numerical properties of unit cell problems
Fritzen, F.; Böhlke, T.
2010. Technische Mechanik, 30 (4), 354–363
Three-dimensional finite element implementation of the nonuniform transformation field analysis
Fritzen, F.; Böhlke, T.
2010. International Journal for Numerical Methods in Engineering, 84 (7), 803–829. doi:10.1002/nme.2920
Study of Experimental Methods for Interface Problems Based on Virtual Testing
Brylka, B.; Fritzen, F.; Böhlke, T.; Weidenmann, K.
2010. Proceedings in applied mathematics and mechanics, 10 (1), 109–110. doi:10.1002/pamm.201010047
Estimate of the Thermoelastic Properties of Pyrolytic Carbon based on an Image Segmentation Technique
Böhlke, T.; Lin, S.; Piat, R.; Heizmann, M.; Tsukrov, I.
2010. Proceedings in applied mathematics and mechanics, 10 (1), 281–282. doi:10.1002/pamm.201010133
Elastic properties of pyrolytic carbon with axisymmetric textures
Böhlke, T.; Jöchen, K.; Piat, R.; Langhoff, T.-A.; Tsukrov, I.; Reznik, B.
2010. Technische Mechanik, 30 (4), 343–353
Zweiskalenmodellierung von Umformprozessen
Phan, T. van; Jöchen, K.; Melcher, A.; Böhlke, T.
2010. Graduiertenkolleg 1483 - Prozessketten in der Fertigung: Wechselwirkung, Modellbildung und Bewertung von Prozesszonen : Begleitband zur 1. jährlichen Klausurtagung 2010 CCMSE - Center of Computational Material Science and Engineering [Hochschule Karlsruhe - Technik und Wirtschaft ; Karlsruher Institut für Technologie]. ... Hrsg.: Rüdiger Pabst, Shaker Verlag
Elastic properties of polycrystalline microcomponents
Böhlke, T.; Jöchen, K.; Kraft, O.; Löhe, D.; Schulze, V.
2010. Mechanics of materials, 42 (1), 11–23. doi:10.1016/j.mechmat.2009.08.007
2009
Bounds for the Elastic Properties of Pyrolytic Carbon
Böhlke, T.; Langhoff, T.-A.; Piat, R.
2009. Proceedings in applied mathematics and mechanics, 9 (1), 431–434. doi:10.1002/pamm.200910189
Damage onset and growth in carbon-carbon composite monitored by acoustic emission technique
Bussiba, A.; Piat, R.; Kupiec, M.; Carmi, R.; Alon, I.; Böhlke, T.
2009. Journal of Acoustic Emission, 27
Effective Flow Potentials for Anisotropic Polycrystals
Tsotsova, R.; Böhlke, T.
2009. Proceedings in Applied Mathematics and Mechanics (PAMM), 9 (1), 315–316
Incremental self-consistent approach for the estimation of nonlinear material behavior of metal matrix composites
Jöchen, K.; Böhlke, T.
2009. Proceedings in applied mathematics and mechanics, 9 (1), 427–428
Periodic three-dimensional mesh generation for crystalline aggregates based on Voronoi tessellations
Fritzen, F.; Böhlke, T.; Schnack, E.
2009. Computational mechanics, 43 (5), 701–713. doi:10.1007/s00466-008-0339-2
Analytical inversion of the Jacobian for a class of generalized standard materials
Fritzen, F.; Böhlke, T.
2009. Proceedings in applied mathematics and mechanics, 9 (1), 407–408. doi:10.1002/pamm.200910177
Representation of effective flow potentials for polycrystals based on texture data
Böhlke, T.; Tsotsova, R.
2009. International Journal of Material Forming, 2 (S1), 451–454. doi:10.1007/s12289-009-0528-3
Numerical methods for the quantification of the mechanical properties of crystal aggregateswith morphologic and crystallographic texture
Böhlke, T.; Fritzen, F.; Jöchen, K.; Tsotsova, R.
2009. International Journal of Material Forming, 2 (S1), 915–917. doi:10.1007/s12289-009-0470-4
Texture-Based Modeling of Sheet Metal Forming and Springback
Schulze, V.; Bertram, A.; Böhlke, T.; Krawietz, A.
2009. Technische Mechanik, 29 (2), 135–159
Combination of the incremental self-consistent scheme and the finite element method with application to metal matrix composites
Jöchen, K.; Böhlke, T.
2009. Proceedings of the 6th International Congress of Croatian Society of Mechanics, 30. September - 02. October 2009, Dubrovnik, Croatia
Numerical Modeling of the Microstructure of Carbon/Carbon Composites on Different Length Scales
Piat, R.; Böhlke, T.; Tsukrov, I.; Reznik, B.; Deutschmann, O.; Bussiba, A.
2009. Proceedings. Carbon Conference 2009, Biarritz, France, June 14-19, 2009
Modeling of Effective Elastic Properties of Carbon/Carbon Laminates
Piat, R.; Böhlke, T.; Dietrich S.; Gebert J.-M.; Wanner A.
2009. Proceedings of the 17th International Conference on Composite Materials, 27-31 July 2009, Edinburgh, Scotland
Homogenization of the physically nonlinear properties of three-dimensional metal matrix composites using the nonuniform transformation field analysis
Fritzen, F.; Böhlke, T.
2009. Proceedings of the 17th International Conference on Composite Materials, 27-31 July 2009, Edinburgh, Scotland
Periodic three-dimensional mesh-generation for Voronoi tessellations with application to cubic crystal aggregates
Fritzen, F.; Böhlke, T.; Schnack, E.
2009. Computational Mechanics, 43 (5), 701–713
Homogenization of three-dimensional micro-heterogeneous materials using nonuniform transformation fields
Fritzen, F.; Böhlke, T.
2009. 7th EUROMECH Solid Mechanics Conference, Lisbon, Portugal, 7-11 September 2009. Ed.: J. Ambrosio
Mechanical Behavior and Acoustic Response of Carbon/Carbon Composite with Different Densities
Bussiba, A.; Piat, R.; Böhlke, T.; Carmi, R.; Alon, I.; Kupiec, M.
2009. Proceedings. Carbon Conference 2009, Biarritz, France, June 14-19, 2009
Geometrically non-linear modeling of the Portevin-Le Chatelier effect
Böhlke, T.; Bondar, G.; Estrin, Y.; Lebyodkin, M. A.
2009. Computational materials science, 44 (4), 1076–1088. doi:10.1016/j.commatsci.2008.07.036
2008
Modelling and Simulation of the Portevin-Le Chatelier Effect
Brüggemann, C.; Böhlke, T.; Bertram, A.
2008. Micro-Macro-interaction. Ed.: A. Bertram, 53–61, Springer Verlag. doi:10.1007/978-3-540-85715-0_5
A micro-mechanically based quadratic yield condition for textured polycrystals
Böhlke, T.; Risy, G.; Bertram, A.
2008. ZAMM - Zeitschrift für Angewandte Mathematik und Mechanik, 88 (5), 379–387. doi:10.1002/zamm.200800004
A micro-mechanically based quadratic yield condition for textured polycrystals
Risy, G.; Böhlke, T.; Bertram, A.
2008. International Journal of Material Forming, 1 (1), 209–212
Periodic three-dimensional mesh-generation for Voronoi tessellations with application to cubic crystal aggregates
Fritzen, F.; Böhlke, T.; Schnack, E.
2008. Proceedings in applied mathematics and mechanics, 8 (1), 10545–10546. doi:10.1002/pamm.200810545
Numerical studies of the influence of textural gradients on the local stress concentrations around fibers in carbon/carbon composites
Piat, R.; Tsukrov, I.; Böhlke, T.; Bronzel, N.; Shrinivasa, T.; Reznik, B.; Gerthsen, D.
2008. Communications in Numerical Methods in Engineering, 24 (12), 2194–2205. doi:10.1002/cnm.1081
Application of the micro-computed tomography for analyses of the mechanical behavior of brittle porous materials
Gebert, J.-M.; Wanner, A.; Piat, R.; Guichard, M.; Rieck, S.; Paluszynski, B.; Bohlke, T.
2008. Mechanics of advanced materials and structures, 15 (6), 467–473
Damage evolution and fracture events sequence in various composites by acoustic emission technique
Bussiba, A.; Kupiec, M.; Ifergane S.; Piat, R.; Böhlke, T.
2008. Composites Science and Technology, 68, 1144–1155
Eine mikromechanische Interpretation der v. Mises-Hill’schen Fließbedingung
Böhlke, T.; Risy, G.; Bertram, A.
2008. Umformtechnik im Spannungsfeld zwischen Plastomechanik und Werkstofftechnik. Der Pawelski. Hrsg.: K. Steinhoff Bad Harzburg: GRIPS media GmbH (2008), 11–17, GRIPS-Media
Estimation of mechanical properties of polycrystalline microcomponents
Böhlke, T.; Jöchen, K.; Löhe, D.; Schulze, V.
2008. International journal of material forming, 1, Suppl 1, 447–450. doi:10.1007/s12289-008-0091-3
Simulation of Texture Development in a Deep Drawing Process
Schulze, V.; Bertram, A.; Böhlke, T.; Krawietz, A.
2008. Micro-macro-interactions in structured media and particle systems. Ed.: A. Bertram, 41–51, Springer Verlag
Plastic Deformation Behaviour of Fe-Cu Composites
Schneider, Y.; Bertram, A.; Böhlke, T.; Hartig, C.
2008. Micro-macro-interactions in structured media and particle systems. Ed.: A. Bertram, 63–76, Springer Verlag
Modelling and Simulation of the Portevin-Le Chatelier Effec
Brüggemann, C.; Böhlke, T.; Bertram, A.
2008. Micro-macro-interactions in structured media and particle systems. Ed.: A. Bertram, 53–61, Springer Verlag
On Different Strategies for Micro-Macro Simulations of Metal Forming
Bertram, A.; Risy, G.; Böhlke, T.
2008. Micro-macro-interactions in structured media and particle systems. Ed.: A. Bertram, 33–39, Springer Verlag
A micro-mechanically based quadratic yield condition for textured polycrystalsFNR HREF="fn1">FN ID="fn1">Dedicated to Prof. Peter Haupt on the event of his 70th birthday
Böhlke, T.; Risy, G.; Bertram, A.
2008. ZAMM - Zeitschrift für angewandte Mathematik und Mechanik, 88 (5), 379–387
Homogenization of Linear Elastic Properties of Silicon Nitride
Böhlke, T.; Jöchen, K.; Langhoff, T.-A.
2008. PAMM - Proceedings in applied mathematics and mechanics, 8 (1), 10535–10536. doi:10.1002/pamm.200810535
On estimates for the effective shear modulus of cubic crystal aggregates
Jöchen, K.; Böhlke, T.; Fritzen, F.
2008. Proceedings in applied mathematics and mechanics, 8 (1), 10551–10552. doi:10.1002/pamm.200810551
Micromechanical Generalization of the Mises-Hill Anisotropy Yield Criterion
Tsotsova, R.; Böhlke, T.
2008. Proceedings in applied mathematics and mechanics, 8 (1), 10473–10474. doi:10.1002/pamm.200810473
2007
Three‐dimensional continuum mechanical modeling of the Portevin‐Le Châtelier effect
Bondar, G.; Böhlke, T.; Estrin, Y.
2007. Proceedings in applied mathematics and mechanics, 7 (1), 4060035–4060036. doi:10.1002/pamm.200700555
Modelling the plastic anisotropy in sheet metals on different scales
Risy, G.; Böhlke, T.; Bertram, A.
2007. Proceedings of 9th International Symposium on Plasticity and Impact Mechanics, Implast 2007. Ed.: O. T. Bruhns, 445–449, Univ. Press
Microstructure-induced thermal stresses in pyrolytic carbon matrices at temperatures up to 2900°C
Piat, R.; Lapusta, Y.; Böhlke, T.; Guellali, M.; Reznik, B.; Gerthsen, D.; Chen, T.; Oberacker, R.; Hoffmann, M. J.
2007. Journal of the European Ceramic Society, 27 (16), 4813–4820. doi:10.1016/j.jeurceramsoc.2007.03.023
Aspects of the modeling of high-cycle fatigue
Paluszynski, B.; Böhlke, T.
2007. Advances in fracture and damage mechanics VI. FDM 2007, 17-19 July, 2007, Portugal. Ed.: J. Alfaiate, 121–124, Trans Tech Publ. doi:10.4028/www.scientific.net/KEM.348-349.121
Finite element simulation of texture evolution and Swift effect in NiAl under torsion
Böhlke, T.; Glüge, R.; Klöden, B.; Skrotzki, W.; Bertram, A.
2007. Modelling and Simulation in Materials Science and Engineering, 15 (6), 619–637
Finite element simulation of sheet metal forming and springback using a crystal plasticity approach
Bertram, A.; Böhlke, T.; Krawietz, A.; Schulze, V.
2007. Materials processing and design. NUMIFORM ’07. Bd. 2. Ed.: J. M. A. César de Sá, 769–773, American Institute of Physics (AIP)
Energy functionals for microstructured multi-phase materials
Langhoff, T.-A.; Böhlke, T.; Schnack, E.
2007. PAMM - Proceedings in applied mathematics and mechanics, 7, 4080019–4080020
Elastic properties of microcomponents under uniaxial stress
Jöchen, K.; Böhlke, T.
2007. Proceedings in applied mathematics and mechanics, 7 (1), 4080011–4080012. doi:10.1002/pamm.200700399
Micromechanical modeling of twinning
Glüge, R.; Böhlke, T.
2007. PAMM - Proceedings in applied mathematics and mechanics, 7, 4080039–4080040
Modeling of latent energy storage effects in thermoplasticity of metals
Fritzen, F.; Böhlke, T.; Schnack, E.
2007. Proceedings in applied mathematics and mechanics, 7 (1), 4080017–4080018. doi:10.1002/pamm.200700449
Three-dimensional continuum mechanical modeling of the Portevin-Le Châtelier effect
Bondár, G.; Böhlke, T.; Estrin, Y.
2007. PAMM - Proceedings in applied mathematics and mechanics, 7, 4060035–4060036
On the rank 1 convexity of stored energy functions of physically linear stress-strain relations
Bertram, A.; Böhlke, T.; Silhavý, M.
2007. Journal of Elasticity, 86, 235–243. doi:10.1007/s10659-006-9091-z
2006
Electro chemical machining with oscillating tool electrode: estimation of maximum pressure
Böhlke, T.; Förster, R.
2006. International journal of electrical machining, 11, 9–14
Texture evolution and Swift effect in NiAl
Glüge, R.; Böhlke, T.; Bertram, A.
2006. PAMM - Proceedings in applied mathematics and mechanics, 6, 477–478
Modeling and simulation of the Portevin-Le Chatellier effect
Bertram, A.; Böhlke, T.; Brüggemann, C.; Estrin, Y.; Lebyodkin, M.
2006. PAMM - Proceedings in applied mathematics and mechanics, 6, 353–354
Crystallographic texture approximation by quadratic programming
Böhlke, T.; Haus, U.; Schulze, V.
2006. Acta materialia, 54 (5), 1359–1368. doi:10.1016/j.actamat.2005.11.009
Finite element simulation of metal forming operations with texture based material models
Böhlke, T.; Risy, G.; Bertram, A.
2006. Modelling and simulation in materials science and engineering, 14, 365–387
2005
Two-scale modeling of plastic anisotropies
Böhlke, T.
2005. Computational plasticity. Proceedings of the Eighth International Conference on Computational Plasticity, held in Barcelona, Spain, 5h - 7th September 2005. Bd. 1. Ed.: D. R. J. Owen, 610–613, CIMNE
A texture based model for polycrystal plasticity
Böhlke, T.; Risy, G.; Bertram, A.
2005. Textures of materials. Pt.2. Ed.: P. Houtte, 1091–1096, Trans Tech Publ. doi:10.4028/www.scientific.net/MSF.495-497.1091
Erratum to: "A texture component model for anisotropic polycrystal plasticity" [Comput. Mater. Sci. 32 (2005) 284-293]
Böhlke, T.; Risy, G.; Bertram, A.
2005. Computational Materials Science, 33, 499
A Texture Component Model for Anisotropic Polycrystal Plasticity
Böhlke, T.; Risy, G.; Bertram, A.
2005. Computational Materials Science, 32 (3-4), 284–293
Application of the maximum entropy method in texture analysis
Böhlke, T.
2005. Computational materials science, 32 (3-4), 276–283. doi:10.1016/j.commatsci.2004.09.041
2004
Modeling the Crystallographic Texture Evolution Based on the Maximum Entropy Method
Böhlke, T.; Bertram, A.
2004. ICTAM04. Proceedings of the 21st International Congress of Theoretical and Applied Mechanics, 15.-21.8.2004, Warsaw, Poland. Ed.: W. Gutkowski, Institute of Fundamental Technological Research Polish Academy of Sciences (IPPT PAN)
The Voigt bound of the stress potential of isotropic viscoplastic fcc polycrystals
Böhlke, T.
2004. Archives of mechanics [Warszawa], 56 (6), 425–445
Modeling the crystallographic texture induced anisotropy based on tensorial Fourier coefficients
Böhlke, T.
2004. Proceedings of the Seventh International Conference on Computational Structures Technology. Held at Lisbon, Portugal, from 7 - 9 September 2004. Ed.: B. H. V. Topping, CD-ROM, Civil-Comp Press
2003
Effect of geometric nonlinearity on large strain deformation. A case study
Bertram, A.; Böhlke, T.; Estrin, Y.; Lenz, W.
2003. Proceedings of the 9th International Conference on the Mechanical Behaviour of Materials, Geneva, Switzerland, May, 25-29, 2003
Asymptotic values of elastic anisotropy in uniaxial tension and compression
Böhlke, T.; Bertram, A.
2003. Computational Materials Science, 26, 13–19
A growth law for Hooke’s tensor
Böhlke, T.; Bertram, A.
2003. IUTAM Symposium on Computational Mechanics of Solid Materials at Large Strains. Ed.: C. Miehe, 291–300, Springer Netherlands
Modeling of deformation induced anisotropy in free-end torsion
Böhlke, T.; Bertram, A.; Krempl, E.
2003. International Journal of Plasticity, 19, 1867–1884
The Reuss bound of the strain rate potential of viscoplastic fcc polycrystals
Böhlke, T.; Bertram, A.
2003. Technische Mechanik, 23 (2-4), 184–194
Crystallographic Texture Induced Anisotropy in Copper: An Approach Based on a Tensorial Fourier Expansion of the CODF
Böhlke, T.; Bertram, A.
2003. 6th European Mechanics of Materials Conference on Non-Linear Mechanics of Anisotropic Materials. EUROMECH-MECAMAT’2002, Liège, Belgium, 9 - 12 September, 2002. Ed.: S. Cescotto, 167–174, Les Éd. de Physique
2002
The evolution of elastic and plastic anisotropy due to texture development in fcc polycrystals
Böhlke, T.; Bertram, A.
2002. Plasticity, damage and fracture at macro, micro and nano scales. Proceedings of Plasticity ’02, the Ninth International Symposium on Plasticity and its Current Applications. Ed.: A.S. Khan, 218–220, NEAT Pr. Fulton
Simulation and modeling of crystallographic texture induced elastic and plastic anisotropy
Böhlke, T.; Bertram, A.; Krempl, E.
2002. Formulations and constitutive laws for very large strains. Proceedings of Euromech Colloquium 430, Prague, Czech Republic, October 3 - 5, 2001. Ed.: J. Plešek, 93, Institute of Thermomechanics
The evolution of the elastic properties of fcc polycrystals due to texture evolution
Böhlke, T.; Bertram, A.
2002. Textures of materials. Proceedings of the 13th International Conference on Textures of Materials, Seoul, Korea, August 26 - 30, 2002. Bd. 2. Ed.: D.N. Lee, 1091–1096, Trans Tech Publ
Crystallographic Texture Induced Anisotropy in Copper: An Approach Based on a Tensorial Fourier Expansion of the CODF
Böhlke, T.; Bertram, A.
2002. EMMC6, EUROMECH-MECAMAT. Proceedings of 6th European Mechanics and Materials Conference on Non Linear Mechanics of Anisotropic Materials, September 9 - 12, 2002, University of Liege, Belgium. Ed.: S. Cescotto, 273–280
2001
The Irreducible 4th-Order Isotropic Tensor Function of a Symmetric 2nd-Order Tensor: Applications to Anisotropic Elasto-Plasticity
Böhlke, T.; Bertram, A.
2001. ZAMM - Zeitschrift für angewandte Mathematik und Mechanik, 81 (S1), S125-S128
Bounds for the Geometric Mean of 4th-Order Elasticity Tensors with Cubic Symmetry
Böhlke, T.; Bertram, A.
2001. ZAMM - Zeitschrift für angewandte Mathematik und Mechanik, 81 (S2), S333 - S334
Modeling the evolution of Hooke’s law of fcc polycrystals during metal forming
Böhlke, T.; Bertram, A.
2001. 19, Martin-Luther-Universität Halle-Wittenberg
Crystallographic Texture Evolution and Elastic Anisotropy. Dissertation
Böhlke, T.
2001. Shaker Verlag
Graphical representation of the generalized Hooke’s law
Böhlke, T.; Brüggemann, C.
2001. Technische Mechanik, 21 (2), 145–158
The evolution of Hooke’s law due to texture development in polycrystals
Böhlke, T.; Bertram, A.
2001. International Journal of Solids and Structures, 38 (52), 9437–9459
2000
A finite deformation anisotropic viscoplasticity theory
Gomaa, S.; Sham, T.-L.; Krempl, E.; Böhlke, T.
2000. Plastic and viscoplastic response of materials and metal forming: proceedings of Plasticity ’00. The Eighth International Symposium on Plasticity and its Current Applications, Whistler, Canada. Ed.: A.S. Khan, 53–55, Neat Pr
Finite thermoplasticity based on isomorphisms
Böhlke, T.; Bertram, A.
2000. Plastic and viscoplastic response of materials and metal forming: proceedings of Plasticity ’00. The Eighth International Symposium on Plasticity and its Current Applications, Whistler, Canada. Ed.: A.S. Khan, 12–13, Neat Pr
The evolution of Hooke’s law due to texture development in polycrystals
Böhlke, T.; Bertram, A.; Krempl, E.
2000. Plastic and viscoplastic response of materials and metal forming: proceedings of Plasticity ’00. The Eighth International Symposium on Plasticity and its Current Applications, Whistler, Canada. Ed.: A.S. Khan, 14–16, Neat Pr
The evolution of Hooke’s law due to texture development in FCC polycrystals
Böhlke, T.; Bertram, A.
2000. Martin-Luther-Universität Halle-Wittenberg
A minimum problem defining effective isotropic elastic properties
Böhlke, T.; Bertram, A.
2000. ZAMM - Zeitschrift für angewandte Mathematik und Mechanik, 80 (S2), S419-S420
On the generation of discrete isotropic orientation distributions for linear elastic cubic crystals
Bertram, A.; Boehlke, T.; Gaffke, N.; Heiligers, B.
2000. Journal of elasticity, 58, 233–248
1999
On the elastic isotropy of aggregates of cubic single crystals
Bertram, A.; Böhlke, T.
1999. Models of continuum mechanics in analysis and engineering. Ed.: H.-D. Alber, 34–35, Shaker Verlag
Simulation of texture induced elastic anisotropy
Bertram, A.; Böhlke, T.
1999. Conference papers. Fourth International Conference on Constitutive Laws for Engineering Materials, Troy, NY, July 27 - 30, 1999. Ed.: R. C. Picu, 221–224, Rensselaer Polytechnic Institute
On the mean isotropic elastic properties of polycrystalline metals
Bertram, A.; Böhlke, T.
1999. Conference to the Memory of Professor Jean-Paul Boehler: Mechanics of Heterogeneous Materials, Grenoble. Ed.: F. Dorve
On the evolution of anisotropic elastic properties during metal forming
Bertram, A.; Böhlke, T.
1999. Icotom-12. Proceedings of the twelfth International Conference on Textures of Materials, Montreal, Canada August 9-13, 1999. Bd. 1. Ed.: J.A. Szpunar, 535–540, NRC Research Pr
Simulation of texture induced elastic anisotropy of polycrystalline copper
Böhlke, T.; Bertram, A.
1999. Computational Materials Science, 16 (1-4), 2–9
Texture Development of Aluminum Polycrystals Under Finite Plastic Deformations
Bertram, A.; Böhlke, T.; Kraska, M.
1999. IUTAM Symposium on Micro- and Macrostructural Aspects of Thermoplasticity. Proceedings of the IUTAM symposium held in Bochum, Germany, 25-29 August 1997. Ed.: O.T. Bruhns, 127–136, Kluwer
1998
Generierung von Orientierungsverteilungen für RVE-Simulationsrechnungen
Bertram, A.; Böhlke, T.
1998. Proceedings. 6. Workshop Numerische Methoden der Plastomechanik, Institut für Mechanik, Universität Hannover, 1998. Ed.: B. Desdo, 15–25, Hannover
Erzeugung quasi-isotroper diskreter Kristallit-Orientierungsverteilungen für RVE- Simulationsrechnungen
Böhlke, T.
1998. Graduiertenkolleg Modellierung, Berechnung und Identifikation Mechanischer Systeme, 1–12, Martin-Luther-Universität Halle-Wittenberg
Simulation of texture development and induced anisotropy of polycrystals
Böhlke, T.; Bertram, A.
1998. Modeling and simulation based engineering. Ed.: S.N. Atluri, 1390–1395, Tech Science Pr
1997
Zur Drehmomentengleichung eines Kreisels
Bertram, A.; Böhlke, T.; Kraska, M.
1997. Technische Mechanik, 17 (1), 1–14
Deformation induced anisotropy of polycrystal
Bertram, A.; Böhlke, T.; Kraska, M.
1997. ZAMM - Zeitschrift für angewandte Mathematik und Mechanik, 77, S33-S34
Simulation der einfachen Scherung einer polykristallinen Aluminiumprobe
Böhlke, T.; Kraska, M.; Bertram, A.
1997. Technische Mechanik, 17 (S), 47–54
Numerical Simulation of Texture Development of Polycrystals Undergoing Large Plastic Deformations
Bertram, A.; Böhlke, T.; Kraska, M.
1997. Computational plasticity. Fundamentals and applications. Proceedings of the Fifth International Conference on Computational Plasticity, held in Barcelona, Spain, 17th - 20th March, 1997. Ed.: D.R.J. Owen, 895–900, CIMNE
Numerical Simulation of Deformation Induced Anisotropy of Polycrystals
Bertram, A.; Böhlke, T.; Kraska, M.
1997. Computational Materials Science, 9, 158–167

Lehre

Wintersemester 2022/23

  • Technische Mechanik I
  • Engineering Mechanics I
  • Kontinuumsmechanik der Festkörper und Fluide
  • Mathematische Methoden der Kontinuumsmechanik
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2022

  • Technische Mechanik II
  • Engineering Mechanics II
  • Mathematische Methoden der Strukturmechanik
  • Einführung in die Finite-Element-Methode
  • Nonlinear Continuum Mechanics
  • Rechnerunterstützte Mechanik II
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2021/22

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2021

  • Technische Mechanik II
  • Engineering Mechanics II
  • Mathematische Methoden der Strukturmechanik
  • Einführung in die Finite-Element-Methode
  • Nonlinear Continuum Mechanics
  • Rechnerunterstützte Mechanik II
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2020/21

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2020

  • Technische Mechanik II
  • Engineering Mechanics II
  • Mathematische Methoden der Mikromechanik
  • Einführung in die Finite-Element-Methode
  • Nonlinear Continuum Mechanics
  • Rechnerunterstützte Mechanik II

Wintersemester 2019/20

  • Technische Mechanik I
  • Engineering Mechanics I
  • Kontinuumsmechanik der Festkörper und Fluide
  • Mathematische Methoden der Kontinuumsmechanik
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2019

  • Technische Mechanik II
  • Engineering Mechanics II
  • Mathematische Methoden der Strukturmechanik
  • Einführung in die Finite-Element-Methode
  • Nonlinear Continuum Mechanics
  • Rechnerunterstützte Mechanik II
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2018/19

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2018

  • Technische Mechanik II
  • Engineering Mechanics II
  • Mathematische Methoden der Strukturmechanik
  • Einführung in die Finite-Element-Methode
  • Nonlinear Continuum Mechanics
  • Rechnerunterstützte Mechanik II
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2017/18

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2017

  • Technische Mechanik II
  • Mathematische Methoden der Strukturmechanik
  • Nonlinear Continuum Mechanics
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2016/17

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2016

  • Technische Mechanik II
  • Mathematische Methoden der Strukturmechanik
  • Nonlinear Continuum Mechanics
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2015/16

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2015

  • Technische Mechanik II
  • Mathematische Methoden der Strukturmechanik
  • Nonlinear Continuum Mechanics
  • Praktikum in experimenteller Festkörpermechanik (Fachpraktikum)
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2014/15

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2014

  • Technische Mechanik II
  • Mathematische Methoden der Strukturmechanik
  • Plastizitätstheorie (mit fakultativen Übungen)
  • Praktikum in experimenteller Festkörpermechanik (Fachpraktikum)
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2013/14

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2013

  • Forschungssemester

Wintersemester 2012/13

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Mikrostrukturcharakterisierung und -modellierung
  • Rechnerunterstützte Mechanik I
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2012

  • Technische Mechanik II
  • Einführung in die Finite-Element-Methode (mit Rechnerpraktikum)
  • Mathematische Methoden der Strukturmechanik
  • Plastizitätstheorie (mit fakultativen Übungen)
  • Experimentelle Methoden der Mechanik (Fachpraktikum)
  • Workshop im Rahmen der LV Arbeitstechniken im Maschinenbau
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2011/12

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Mikrostrukturcharakterisierung und -modellierung
  • Rechnerunterstützte Mechanik I
  • Simulation im Produktentstehungsprozess (Verbundfach)
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2011

  • Technische Mechanik II
  • Einführung in die Finite-Element-Methode
  • Mathematische Methoden der Strukturmechanik
  • Plastizitätstheorie
  • Experimentelle Methoden der Mechanik
  • Workshop im Rahmen der LV Arbeitstechniken im Maschinenbau
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2010/11

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Simulation im Produktentstehungsprozess (Verbundfach)
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2010

  • Technische Mechanik II
  • Engineering Mechanics II
  • Einführung in die Finite-Element-Methode
  • Mathematische Methoden der Strukturmechanik
  • Rechnerunterstützte Mechanik II
  • Plastizitätstheorie
  • Experimentelle Methoden der Mechanik
  • Workshop im Rahmen der LV Arbeitstechniken im Maschinenbau
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2009/10

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Simulation im Produktentstehungsprozess (Verbundfach)
  • Blockveranstaltung: Homogenisierungsmethoden der Kontinuumsmechanik
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2009

  • Technische Mechanik II
  • Engineering Mechanics II
  • Einführung in die Finite-Element-Methode
  • Mathematische Methoden der Strukturmechanik
  • Rechnerunterstützte Mechanik II
  • Plastizitätstheorie
  • Experimentelle Methoden der Mechanik
  • Workshop im Rahmen der LV Arbeitstechniken im Maschinenbau
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Wintersemester 2008/09

  • Technische Mechanik I
  • Engineering Mechanics I
  • Höhere Technische Festigkeitslehre
  • Mathematische Methoden der Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Simulation im Produktentstehungsprozess (Verbundfach)
  • Kompaktkurs: Implementierung von Stoffgesetzen in FE-Software (ABAQUS)
  • Seminar: Homogenization Methods in Continuum Mechanics
  • Forschungsseminar Kontinuumsmechanik und Homogenisierungsmethoden

Sommersemester 2008

  • Technische Mechanik II
  • Rechnerpraktikum zur Technischen Mechanik II
  • Seminar für Übungsgruppenleiter Technische Mechanik II
  • Seminar / Workshop zu Arbeitstechniken für den Maschinenbau
  • Mathematische Methoden der Strukturmechanik
  • Praktikum in experimenteller Festkörpermechanik
  • Einführung in die Finite-Elemente-Methode
  • Rechnerunterstützte Mechanik II
  • Plastizitätstheorie
  • Forschungsseminar Kontinuumsmechanik
  • Seminar für Technische Mechanik
  • Engineering Mechanics II (Tutorial)
  • Lab course Engineering Mechanics II

Wintersemester 2007/08

  • Technische Mechanik I
  • Rechnerpraktikum zur Technischen Mechanik I
  • Seminar für Übungsgruppenleiter für Technische Mechanik I
  • Mathematische Methoden der Festigkeitslehre
  • Höhere Technische Festigkeitslehre
  • Verbundfach: Simulation im Produktentstehungsprozess (SimPEP)
  • Rechnerunterstützte Mechanik I
  • Seminar für Technische Mechanik
  • Engineering Mechanics I (Tutorial)
  • Lab Course Engineering Mechanics I

Sommersemester 2007

  • Technische Mechanik II
  • Rechnerpraktikum zur Technischen Mechanik II
  • Seminar für Übungsgruppenleiter Technische Mechanik II
  • Seminar / Workshop zu Arbeitstechniken für den Maschinenbau
  • Mathematische Methoden der Strukturmechanik
  • Praktikum in experimenteller Festkörpermechanik
  • Einführung in die Finite-Elemente-Methode
  • Rechnerunterstützte Mechanik II
  • Plastizitätstheorie
  • Forschungsseminar Kontinuumsmechanik
  • Seminar für Technische Mechanik
  • Engineering Mechanics II (Tutorial)
  • Lab course Engineering Mechanics II

Wintersemester 2006/07

  • Technische Mechanik I
  • Rechnerpraktikum zur Technischen Mechanik I
  • Seminar für Übungsgruppenleiter für Technische Mechanik I
  • Mathematische Methoden der Festigkeitslehre
  • Höhere Technische Festigkeitslehre
  • Rechnerunterstützte Mechanik I
  • Seminar für Technische Mechanik
  • Engineering Mechanics I (Tutorial)
  • Lab Course Engineering Mechanics I