Pages that link to "Item:Q1118451"
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The following pages link to Non-hyper-singular integral-representations for velocity (displacement) gradients in elastic/plastic solids (small or finite deformations) (Q1118451):
Displaying 14 items.
- Evaluation of the stress tensor in 3D elastostatics by direct solving of hypersingular integrals (Q684895) (← links)
- 3D elastodynamic crack analysis by a non-hypersingular BIEM (Q1187896) (← links)
- Normal gradients of velocity formulation versus surface traction formulation in velocity-pressure integrated FEM (Q1197294) (← links)
- A boundary integral equation approach for the calculation of gradients and higher order derivatives in solid mechanics problems (Q1198142) (← links)
- A non-hypersingular boundary integral formulation for displacement gradients in linear elasticity (Q1271635) (← links)
- A boundary element technique for incremental, nonlinear elasticity. I: Formulation. (Q1424412) (← links)
- Evaluation of nearly singular integrals in isogeometric boundary element method (Q1655224) (← links)
- Displacement gradients in BEM formulation for small strain plasticity (Q1961600) (← links)
- Weakly-singular symmetric Galerkin boundary element method in thermoelasticity for the fracture analysis of three-dimensional solids (Q2161627) (← links)
- Dynamic stress concentration for multiple multilayered inclusions embedded in an elastic half-space subjected to SH-waves (Q2184768) (← links)
- Accuracy of desingularized boundary integral equations for plane exterior potential problems (Q2269214) (← links)
- A boundary element analysis of axisymmetric upsetting (Q2277314) (← links)
- Velocity-based formulations for standard and quasi-incompressible hypoelastic-plastic solids (Q2952979) (← links)
- EVALUATION OF THE STRESS TENSOR IN 3-D ELASTOPLASTICITY BY DIRECT SOLVING OF HYPERSINGULAR INTEGRALS (Q4344919) (← links)
