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ANISOTROPIC MATERIALS SiViRT(各向异性材料SiViRT)
Spring 13 ANISOTROPIC MATERIALS Kayla Lovelady University of Texas at San Antonio ME 4913-002 Professor: Dr. Harry Millwater Table of Contents Anisotropic Materials 3 Implications3 Applications 4 Theory 4 Hooke’s Law 4 Material Rotation 6 Crystallography 6 Euler Angles 6 Abaqus 7 ISOTROPIC ABAQUS UEL- COMPLEX TAYLOR SERIES METHOD (CTSE) The beginning of the semester starting in January 2013, the continued work for the numerical example in the manuscript submission “Improved WCTSE method for the generation of 2D weight functions through implementation into a commercial finite element code” was completed. Comment [HRM1]: Revise? In conjuction and continued following that was the research on anisotropic materials, learning basic FORTRAN programming, and programming a 2-D isotropic User Element (UEL) in Abqaqus to implement the Complex Taylor Series Method (CTSE) to the built-in Abaqus elements. Upon completing programming of a 3-D Isotropic element implementing CTSE will be continued work throughout the semester. ANISOTROPIC MATERIALS Anisotropic Materials Anisotropic materials are materials whose properties are directionally dependent. Unlike isotropic materials that have material properties identical in all directions, anisotropic material’s properties such as Young’s Modulus, change with direction along the object. Common examples of anisotropic materials are wood and composites. Implications Directionally dependent physical properties of anisotropic materials are significant due to the affects it has on how the material behaves. For example, in the case of fracture mechanics, the way the microstructure of the material is oriented will affect t
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