Pages that link to "Item:Q1651315"
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The following pages link to Higher-order adaptive finite difference methods for fully nonlinear elliptic equations (Q1651315):
Displaying 17 items.
- An \(h\)-adaptive method in the generalized finite differences (Q1400243) (← links)
- Nonstandard local discontinuous Galerkin methods for fully nonlinear second order elliptic and parabolic equations in high dimensions (Q1633512) (← links)
- Convergent approximation of non-continuous surfaces of prescribed Gaussian curvature (Q1691310) (← links)
- A finite element/operator-splitting method for the numerical solution of the two dimensional elliptic Monge-Ampère equation (Q2000024) (← links)
- Numerical solution of fully nonlinear elliptic equations by Böhmer's method (Q2016400) (← links)
- A convexity enforcing \(C^0\) interior penalty method for the Monge-Ampère equation on convex polygonal domains (Q2049911) (← links)
- A convergent finite difference method for computing minimal Lagrangian graphs (Q2075874) (← links)
- A convergence framework for optimal transport on the sphere (Q2149060) (← links)
- Adaptive finite difference methods for nonlinear elliptic and parabolic partial differential equations with free boundaries (Q2631051) (← links)
- Recent developments in numerical methods for fully nonlinear second order partial differential equations (Q2840352) (← links)
- Convergence Framework for the Second Boundary Value Problem for the Monge--Ampère Equation (Q4633800) (← links)
- Computational and Information Science (Q5491581) (← links)
- Adaptive high-order finite-difference method for nonlinear wave problems (Q5952519) (← links)
- \(h\)-adaptive radial basis function finite difference method for linear elasticity problems (Q6044214) (← links)
- Higher order approximations for fractional order integro-parabolic partial differential equations on an adaptive mesh with error analysis (Q6062193) (← links)
- A Convergent Quadrature-Based Method for the Monge–Ampère Equation (Q6155901) (← links)
- A nonlinear least-squares convexity enforcing \(C^0\) interior penalty method for the Monge-Ampère equation on strictly convex smooth planar domains (Q6631493) (← links)
