Materials Material Science

Advanced Computational Materials Modeling: From Classical to by Miguel Vaz Junior, Eduardo A. de Souza Neto, Pablo A.

By Miguel Vaz Junior, Eduardo A. de Souza Neto, Pablo A. Munoz-Rojas

Content material:
Chapter 1 fabrics Modeling – demanding situations and views (pages 1–22): Prof. Miguel Vaz, Prof. Eduardo A. de Souza Neto and Prof. Dr. Pablo Andres Munoz?Rojas
Chapter 2 neighborhood and Nonlocal Modeling of Ductile harm (pages 23–72): Jose Manuel de Almeida Cesar de Sa, Francisco Manuel Andrade Pires and Filipe Xavier Costa Andrade
Chapter three fresh Advances within the Prediction of the Thermal houses of metal hole Sphere buildings (pages 73–110): Thomas Fiedler, Irina V. Belova, Graeme E. Murch and Andreas Ochsner
Chapter four Computational Homogenization for Localization and harm (pages 111–164): Thierry J. Massart, Varvara Kouznetsova, Ron H. J. Peerlings and Marc G. D. Geers
Chapter five A combined Optimization procedure for Parameter id utilized to the Gurson harm version (pages 165–204): Prof. Dr. Pablo Andres Munoz?Rojas, Luiz Antonio B. da Cunda, Eduardo L. Cardoso, Prof. Miguel Vaz and Guillermo Juan Creus
Chapter 6 Semisolid metal Alloys Constitutive Modeling for the Simulation of Thixoforming tactics (pages 205–256): Roxane Koeune and Jean?Philippe Ponthot
Chapter 7 Modeling of Powder Forming procedures; program of a Three?Invariant Cap Plasticity and an Enriched Arbitrary Lagrangian–Eulerian FE procedure (pages 257–299): Amir R. Khoei
Chapter eight Functionally Graded Piezoelectric fabric structures – A Multiphysics point of view (pages 301–339): Wilfredo Montealegre Rubio, Sandro Luis Vatanabe, Glaucio Hermogenes Paulino and Emilio Carlos Nelli Silva
Chapter nine Variational Foundations of enormous pressure Multiscale stable Constitutive types: Kinematical formula (pages 341–378): Prof. Eduardo A. de Souza Neto and Raul A. Feijoo
Chapter 10 A Homogenization?Based Prediction approach to Macroscopic Yield energy of Polycrystalline Metals Subjected to Cold?Working (pages 379–412): Kenjiro Terada, Ikumu Watanabe, Masayoshi Akiyama, Shigemitsu Kimura and Kouichi Kuroda

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Extra resources for Advanced Computational Materials Modeling: From Classical to Multi-Scale Techniques

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S. (2009) Nonlocal damage theory in 23. 24. 25. 26. 27. 28. 29. 30. 31. 32. 33. hybrid-displacement formulations. International Journal of Solids and Structures, 46, 3516–3534. , and Fuschi, P. (2009) Finite element solutions for nonhomogeneous nonlocal elastic problems. Mechanics Research Communications, 36, 755–761. M. (2009) Consistent tangent stiffness for local-nonlocal damage modelling of metals. Procedia Engineering, 1, 177–180. Marotti de Sciarra, F. (2009) A nonlocal model with strain-based damage.

Computer Methods in Applied 57. 58. 59. 60. 61. Mechanics and Engineering, 190, 5427–5464. , and Yuge, K. (2004) Two-scale finite element analysis of heterogeneous solids with periodic microstructures. Computers and Structures, 82, 593–606. M. (2004) Multi-scale second order computational homogenization of multi-phase materials: a nested finite element solution strategy. Computer Methods in Applied Mechanics and Engineering, 193, 5525–5550. L. (1977) Continuum theory of ductile rupture by void nucleation and growth – part I: yield criteria and flow rules for porous media.

1999) Effective properties of composite materials with periodic microstructure: a computational approach. Computers Methods in Applied Mechanics and Engineering, 172, 109–143. A. (2009) An assessment of the Gurson yield criterion by a computational multi-scale approach. Engineering Computations, 26, 281–301. , and Schr¨oder, J. (1999) Computational micro-macro transitions and overall moduli in the analysis of polycrystals at large strains. Computational Materials Science, 16, 5477–5502. Terada, K.

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