Pages that link to "Item:Q4312402"
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The following pages link to Numerical Treatment of Vertex Singularities and Intensity Factors for Mixed Boundary Value Problems for the Laplace Equation in $\mathbb{R}^3 $ (Q4312402):
Displaying 15 items.
- A high-order integral algorithm for highly singular PDE solutions in Lipschitz domains (Q836946) (← links)
- Analysis of hypersingular residual error estimates in boundary element methods for potential problems (Q1299306) (← links)
- The \(h\)-\(p\) boundary element method for solving 2- and 3-dimensional problems (Q1371902) (← links)
- A method of harmonic extension for computing the generalized stress intensity factors for Laplace's equation with singularities (Q1732437) (← links)
- Adaptive mesh generation for curved domains (Q1765350) (← links)
- Computing singular solutions of elliptic boundary value problems in polyhedral domains using the \(p\)-FEM (Q1973776) (← links)
- Vertex singularities associated with conical points for the 3D laplace equation (Q2998906) (← links)
- Improving the Rate of Convergence of High-Order Finite Elements on Polyhedra I:<i>A Priori</i>Estimates (Q3368578) (← links)
- The Poisson problem with mixed boundary conditions in Sobolev and Besov spaces in non-smooth domains (Q3443126) (← links)
- Singularities of the Laplacian at corners and edges of three-dimensional domains and their treatment with finite element methods (Q3824746) (← links)
- Behaviours of errors of finite element numerical solutions of 3-D potential problems computed with iterative method (Q3972437) (← links)
- Computing flux intensity factors by a boundary method for elliptic equations with singularities (Q4213719) (← links)
- Extracting edge flux intensity functions for the Laplacian (Q4331377) (← links)
- Numerical analysis of singularities in two dimensions. II: Computation of generalized flux/stress intensity factors (Q4871665) (← links)
- Improving the Rate of Convergence of High-Order Finite Elements on Polyhedra II: Mesh Refinements and Interpolation (Q5308784) (← links)
