Pages that link to "Item:Q1408084"
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The following pages link to The singular complement method for 2d scalar problems (Q1408084):
Displaying 19 items.
- The Fourier singular complement method for the Poisson problem. II: Axisymmetric domains (Q818796) (← links)
- A justification of Peek's empirical law in electrostatics (Q869472) (← links)
- Numerical solution to the time-dependent Maxwell equations in axisymmetric singular domains: The singular complement method. (Q1413125) (← links)
- Nodal finite element methods for Maxwell's equations (Q1763548) (← links)
- A numerical solution for the inhomogeneous Dirichlet boundary value problem on a non-convex polygon (Q2007777) (← links)
- Extended finite element methods for optimal control problems governed by Poisson equation in non-convex domains (Q2238503) (← links)
- A proof of the invariance of the contact angle in electrowetting (Q2389952) (← links)
- Relaxing the CFL condition for the wave equation on adaptive meshes (Q2412738) (← links)
- Time-dependent Maxwell's equations with charges in singular geometries (Q2459264) (← links)
- The Fourier singular complement method for the Poisson problem. I: Prismatic domains (Q2580989) (← links)
- Fine singularity analysis of solutions to the Laplace equation: Berg's effect (Q2800518) (← links)
- Singularities of stationary solutions to the Vlasov-Poisson system in a polygon (Q2836491) (← links)
- Electrowetting of a 3D drop: numerical modelling with electrostatic vector fields (Q3577751) (← links)
- $C^0$ Interior Penalty Methods for an Elliptic Distributed Optimal Control Problem on Nonconvex Polygonal Domains with Pointwise State Constraints (Q4572021) (← links)
- Adapted Numerical Methods for the Poisson Equation with $L^2$ Boundary Data in NonConvex Domains (Q4978200) (← links)
- Fine singularity analysis of solutions to the Laplace equation (Q5259869) (← links)
- MULTISCALED ASYMPTOTIC EXPANSIONS FOR THE ELECTRIC POTENTIAL: SURFACE CHARGE DENSITIES AND ELECTRIC FIELDS AT ROUNDED CORNERS (Q5296126) (← links)
- Numerical study of a new global minimizer for the Mumford-Shah functional in R<sup>3</sup> (Q5428418) (← links)
- An Optimal Control-Based Numerical Method for Scalar Transmission Problems with Sign-Changing Coefficients (Q6098449) (← links)
