A Finite Element Based Approach for Nonlocal Stress Analysis for Multi-Phase Materials and Composites

Keyphrases

• Multiphase Materials 100%
• Multiphase Composites 100%
• Stress Analysis 100%
• Element-by-element 100%
• Continuum Theory 100%
• Finite Element 100%
• Nonlocal Stress 100%
• Local Stress 66%
• Stress Field 66%
• Numerical Methods 66%
• Two Dimensional 33%
• Stress Distribution 33%
• Discontinuous Behaviour 33%
• Nanoscale Regime 33%
• Epoxy-based 33%
• Nonlocal Theory 33%
• Stress Concentration 33%
• Silica 33%
• Representative Volume Element 33%
• Uniaxial Tensile Deformation 33%
• Circular Inclusion 33%
• Softening Effect 33%
• Finite Element Software 33%
• Reduced Stress 33%
• Numerical Examples 33%
• Reinforced 33%
• Composite Materials 33%
• Rubber 33%
• Easy-to-implement 33%
• Nonlocal Material 33%
• Fumed Silica 33%
• Numerical Simulation 33%
• Periodic Boundary Conditions 33%
• Inhomogeneous Material 33%
• Finite Element Approach 33%
• Small Scale Effect 33%

Engineering

• Finite Element Analysis 100%
• Phase Material 100%
• Nanoscale 66%
• Nanocomposite 66%
• Stress Field 66%
• Numerical Methods 66%
• Boundary Condition 33%
• Two Dimensional 33%
• Numerical Example 33%
• Fumed Silica 33%
• Reinforced Material 33%
• Periodic Boundary 33%
• Composite Material 33%
• Representative Volume Element 33%
• Scale Effect 33%
• Tensile Deformation 33%
• Nanopox 33%
• Dimensional Case 33%
• Local Stress 33%
• Silicon Dioxide 33%
• Stress Concentration 33%

Material Science

• Finite Element Method 100%
• Stress Analysis 100%
• Composite Material 100%
• Silicon Dioxide 66%
• Nanocomposite 66%
• Stress Field 66%
• Stress Concentration 33%
• Inhomogeneous Material 33%
• Composite Material 33%