Download e-book for iPad: Advanced Computational Materials Modeling by Vaz M.Jr., de Souza Neto E.A., Munoz-Rojas P.A. (eds.)

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By Vaz M.Jr., de Souza Neto E.A., Munoz-Rojas P.A. (eds.)

ISBN-10: 3527324798

ISBN-13: 9783527324798

With its dialogue of suggestions for modeling advanced fabrics utilizing new numerical recommendations, almost always these in response to the finite point technique, this monograph covers quite a number themes together with computational plasticity, multi-scale formulations, optimization and parameter identity, harm mechanics and nonlinear finite parts.

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Example text

The final lattice material was obtained by maximizing the product between the homogenized shear H , of the elasticity tensor, component, E1212 and the homogenized normal component, H , of the conductivity tensor. k11 response, respectively. The multifunctional approach is accounted for an objective function defined as a combination of both homogenized tensors. In the homogenization–optimization process, the strut areas and nodal coordinates inside the unit cell are modified following the direction provided by the structural and thermal requirements.

Potential drawbacks of this approach, however, are as follows: • The set of macroscopic parameters that minimize the errors may not be unique and the selection procedure (based on optimization in Ref. [51]) needs to be sufficiently robust. • The behavior of the constituents of the RVE needs to be known and appropriate models need to be selected together with their corresponding material parameters. This can often be a problem as, in many realistic situations, it is not possible or practical to test the behavior of the individual constituents of a composite material.

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. International Journal of Solids and Structures.

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Advanced Computational Materials Modeling by Vaz M.Jr., de Souza Neto E.A., Munoz-Rojas P.A. (eds.)


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