Pages that link to "Item:Q1429571"

The following pages link to Singularities in 2D anisotropic potential problems in multi-material corners: Real variable approach. (Q1429571):

Displaying 15 items.

• Closed-form solutions for stress singularities at plane bi- and trimaterial junctions (Q396141) (← links)
• A least squares procedure for the evaluation of multiple generalized stress intensity factors at 2D multimaterial corners by BEM (Q444873) (← links)
• Analysis of heat flux singularity at 2D notch tip by singularity analysis method combined with boundary element technique (Q463554) (← links)
• Treatment of singularities in the method of fundamental solutions for two-dimensional Helmholtz-type equations (Q988391) (← links)
• Stress state characterization of delamination cracks in [0/90] symmetric laminates by BEM (Q1013845) (← links)
• Elastostatic computations on aggregates of grains with sharp interfaces, corners, and triple-junctions (Q1043481) (← links)
• Anisotropic elasticity and multi-material singularities (Q1431608) (← links)
• Strategies using boundary integral equations for solving exterior anisotropic conduction problems outside long cylinders (Q1655267) (← links)
• A complex potential method for the asymptotic solution of wedge problems using first-order shear deformation plate theory (Q1658600) (← links)
• A new formulation of regularized meshless method applied to interior and exterior anisotropic potential problems (Q1789045) (← links)
• Power-law solutions of anisotropic multi-material elasticity problems (Q2255568) (← links)
• Two dimensional displacement and stress fields for tri-material V-notches and sharp inclusions in anisotropic plates (Q2301796) (← links)
• High-order numerical solution of the Helmholtz equation for domains with reentrant corners (Q2359652) (← links)
• Characterization of in-plane loaded anisotropic interface corners with the boundary finite element method (Q2501973) (← links)
• Analysis of Time-Harmonic Maxwell Impedance Problems in Anisotropic Media (Q6106286) (← links)