IUTAM symposium on computational mechanics of solid materials at large strains. Proceedings of the IUTAM symposium, Stuttgart, Germany, August 20--24, 2001
The articles of this volume will be reviewed individually. Indexed articles: \textit{Carstensen, C.}, Nonconvex energy minimization and relaxation in computational material science, 3-20 [Zbl 1081.74019] \textit{Šilhavý, M.}, Rank 1 convex hull of SO(n)-invariant functions, 21-32 [Zbl 1049.49014] \textit{Mielke, A.}, Evolution of rate-independent inelasticity with microstructure using relaxation and Young measures, 33-44 [Zbl 1040.74011] \textit{Alber, H. D.}, Mathematical analysis of constitutive equations: Existence and collapse of solutions, 45-53 [Zbl 1040.74004] \textit{Aubry, S.; Ortiz, M.}, Variational methods in non-convex plasticity, 55-66 [Zbl 1040.74013] \textit{DeSimone, A.}, Pulling phase-transforming bars: A three-dimensional viewpoint, 67-76 [Zbl 1040.74036] \textit{Hackl, K.; Hoppe, U.}, On the calculation of microstructure for inelastic materials using relaxed energies, 77-86 [Zbl 1040.74006] \textit{Miehe, C.; Lambrecht, M.; Schotte, J.}, Computational homogenization of materials with microstructures based on incremental variational formulations, 87-100 [Zbl 1040.74039] \textit{Anand, L.; Thamburaja, P.}, Superelasticity in shape-memory materials, 103-114 [Zbl 1044.74030] \textit{Nemat-Nasser, S.}, Physically-based single and polycrystal plasticity models and their experimental verification, 115-130 [Zbl 1080.74508] \textit{Needleman, A.}, Localized plastic flow in single crystals: A nonlocal analysis, 131-140 [Zbl 1044.74008] \textit{Svendsen, B.; Reese, S.}, Continuum thermodynamic modeling and simulation of additional hardening due to deformation incompatibility, 141-150 [Zbl 1056.74004] \textit{Bruhns, O. T.}, Objective rates in finite elastoplasticity, 151-160 [Zbl 1037.74010] \textit{Mahnken, R.; Stein, Erwin}, Finite deformation plasticity with void growth and asymmetric compression-tension behavior, 161-170 [Zbl 1037.74009] \textit{Schröder, J.; Neff, P.}, On the construction of polyconvex anisotropic free energy functions, 171-180 [Zbl 1037.74005] \textit{Menzel, A.; Steinmann, P.}, Formulation and computation of geometrically nonlinear anisotropic inelasticity, 181-190 [Zbl 1040.74010] \textit{Haupt, P.; Kersten, T.}, On the representation of anisotropic viscoplasticity, 191-200 [Zbl 1039.74008] \textit{Reese, S.}, Anisotropic elastoplastic material behavior in fabric structures, 201-210 [Zbl 1039.74002] \textit{Gasser, T. C.; Holzapfel, G. A.}, Necking phenomena of a fiber-reinforced bad modeled by multisurface plasticity, 211-220 [Zbl 1039.74006] \textit{Maugin, G. A.; Imatani, S.}, Material growth in solid-like materials, 221-234 [Zbl 1042.74004] \textit{Ehlers, W.; Markert, B.}, Theoretical and computational simulation of viscoelastic polymeric foams at finite strains, 235-244 [Zbl 1039.74009] \textit{Lahellec, N.; Michel, J. C.; Moulinec, H.; Suquet, P.}, Analysis of inhomogeneous materials at large strains using fast Fourier transforms, 247-258 [Zbl 1039.74040] \textit{Tomita, Y.; Higa, Y.}, Multiscale characterization of deformation behavior of particulate-reinforced metal-matrix composite, 259-268 [Zbl 1049.74752] \textit{Gilormini, P.; Liu, Y.; Ponte Castañeda, P.}, Homogenization-based predictions for texture evolution in halite, 269-278 [Zbl 1044.74036] \textit{Besdo, D.}, On the influence of texture model types on simulations of sheet metal forming processes, 279-290 [Zbl 1036.74043] \textit{Böhlke, Thomas; Bertram, Albrecht}, A growth law for Hooke's tensor, 291-300 [Zbl 1037.74011] \textit{Auslender, F.; Bornert, M.; Zaoui, A.; Hoc, T.; Masson, R.}, An ``affine'' micromechanical approach for the prediction of the elastoplastic behavior of polycrystal finite strain, 301-310 [Zbl 1037.74040] \textit{Haddadi, H.; Teodosiu, C.; Héraud, S.; Allais, L.; Zaoui, A.}, A ``numerical mesoscope'' for the investigation of local fields in rate-dependent elastoplastic materials at finite strain, 311-320 [Zbl 1128.74306] \textit{Schmauder, S.; Weber, U.; Soppa, E.}, Computational mechanics of heterogeneous materials: influence of residual stresses, 321-330 [Zbl 1049.74786] \textit{Engelbrecht, J.; Ravasoo, A.; Salupere, A.}, Nonlinear waves in solids and the inverse problems, 331-339 [Zbl 1048.74025] \textit{Moës, N.; Gravouil, A.; Belytschko, T.}, The extended finite element and level set methods for non-planar 3D crack growth, 343-354 [Zbl 1037.74049] \textit{Wells, G. N.; Remmers, J. J. C.; de Borst, R.; Sluys, L. J.}, A large-strain discontinuous finite element approach to laminated composites, 355-364 [Zbl 1037.74052] \textit{Tvergaard, V.}, Cohesive zone modeling of crack growth along different functionally graded joints between two materials, 365-374 [Zbl 1044.74039] \textit{Delaplace, A.; Ibrahimbegovic, A.}, Discrete modeling of cracking of brittle materials in large relative motion and localization problem, 375-383 [Zbl 1056.74056] \textit{Larsson, F.; Runesson, K.; Hansbo, P.}, Goal-oriented error control for large strain viscoplasticity, 385-394 [Zbl 1042.74051] \textit{Reddy, B. D.}, Affine-approximate finite element methods and stabilization techniques in elasticity, 395-404 [Zbl 1037.74050] \textit{Govindjee, S.}, Finite deformation fracture of tires, 417-424 [Zbl 1128.74329] \textit{Perić, D.; Dettmer, W.}, Computational strategies for inelastic solids at large strains: Some recent issues with an industrial application, 425-434 [Zbl 1039.74048] \textit{Kleiber, M.; Knabel, J.; Rojek, J.; Stocki, R.}, Reliability-based analysis of large deformations in metal forming operations, 435-444 [Zbl 1128.74332] \textit{Nakamachi, E.}, Development of crystal plasticity design system to generate a high-strength and high-formability material, 445-454 [Zbl 1036.74504] \textit{Ding, P. R.; Inoue, T.; Imatani, S.; Ju, D. Y.; de Vries, E.}, Forging simulation incorporating strain-induced phase transformation using the finite volume method, 455-466 [Zbl 1036.74505] \textit{Daves, W.; Fischer, F. D.; Stadlbauer, W.; Werner, E.}, Modeling and characterization of large shear strains at a rail surface, 467-475 [Zbl 1036.74503]
scientific article; zbMATH DE number 1909475