Teilinstitut Kontinuumsmechanik - Veröffentlichungen - 2017
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Veröffentlichungen 2017

                                                                                                        (Bold Roman: Refereed Journal Articles)

2017

Bertóti, R., Böhlke, T.:
Flow-induced anisotropic viscosity in short FRPs.
Mechanics of Advanced Materials and Modern Processes 3(1), 1 (2017)
DOI: 10.1186/s40759-016-0016-7

Brylka, B.:
Charakterisierung und Modellierung der Steifigkeit von langfaserverstärktem Polypropylen
Doctoral thesis, Schriftenreihe Kontinuumsmechanik im Maschinenbau Nr. 10, KIT Scientific Publishing, Karlsruhe (2017)
https://publikationen.bibliothek.kit.edu/1000070061

Erdle, H., Böhlke, T.:
A gradient crystal plasticity theory for large deformations with a discontinuous accumulated plastic slip.
Computational Mechanics 60(6), 923-942 (2017)
DOI: 10.1007/s00466-017-1447-7

Görthofer, J., Schemmann, M., Böhlke, T.:
Two-scale anisotropic damage modeling of SMC.
Proceedings of the 7th GACM Colloquium on Computational Mechanics for Young Scientists from Academia and Industry, Stuttgart, Germany (2017)

Hund, J., Leppin, C., Böhlke, T., Rothe, J.:
Stress-strain characterization and damage modeling of glass-fiber-reinforced polymer composites with vinylester matrix.
Journal of Composite Materials 51(4), (2017)
DOI: 10.1177/0021998316648227

Kehrer, L., Pinter, P., Böhlke, T.:
Mean and full field homogenization of artificial long fiber reinforced thermoset polymers.
PAMM 17(1), 603-604 (2017)

Lobos, M., Yuzbasioglu, T., Böhlke, T.:
Homogenization and materials design of anisotropic multiphase linear elastic materials using central model functions.
Journal of Elasticity, 128(1), 17-60 (2017)
DOI: 10.1007/s10659-016-9615-0

Neumann, R.:
Two-scale Thermomechanical Simulation of Hot Stamping
Doctoral thesis, Schriftenreihe Kontinuumsmechanik im Maschinenbau Nr. 11, KIT Scientific Publishing, Karlsruhe (2017)
https://publikationen.bibliothek.kit.edu/1000073431

Rieger, F., Wenk, M., Schuster, S., Böhlke, T.:
Mechanism based mean-field modeling of the work-hardening behavior of dual-phase steels.
Materials Science & Engineering A 682, 126-138 (2017)