Advanced Computational Materials Modeling: From Classical to Multi-Scale TechniquesMiguel Vaz Junior, Eduardo A. de Souza Neto, Pablo A. Munoz-Rojas With its discussion of strategies for modeling complex materials using new numerical techniques, mainly those based on the finite element method, this monograph covers a range of topics including computational plasticity, multi-scale formulations, optimization and parameter identification, damage mechanics and nonlinear finite elements. |
Contents
| 23 | |
Effect | 67 |
From Classical to MultiScale Techniques | 73 |
Computational Homogenization for Localization and Damage | 111 |
A Mixed Optimization Approach for Parameter Identification Applied | 165 |
Semisolid Metallic Alloys Constitutive Modeling for the Simulation | 205 |
Modeling of Powder Forming Processes Application of | 257 |
Functionally Graded Piezoelectric Material Systems A Multiphysics | 301 |
9783527324798 | 338 |
Variational Foundations of Large Strain Multiscale Solid Constitutive | 341 |
A HomogenizationBased Prediction Method of Macroscopic Yield | 379 |
| 413 | |
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Common terms and phrases
algorithm analysis applied approach approximation assumed average band behavior boundary composite computational conductivity considered constitutive corresponding crack damage defined deformation depends derivative described determined developed direction displacement distribution effective elastic electric Engineering equations equivalent evolution example expressed failure field Figure finite element first forming formulation fraction function Gauss given graded gradient hardening homogenization illustrated increment initial integration interface International Journal kinematic Lagrangian leads linear liquid loading localization macroscopic material matrix Mechanics mesh metal method microscale microstructure node nonlocal numerical obtained optimization parameters performed periodic phase piezoelectric plastic powder presented problem procedure properties proposed relation represent requires respectively response scale scheme semisolid shear shown simulation solid solution step strain stress structure technique temperature tensor theory thermal unit cell variables void volume yield yield surface