Pages that link to "Item:Q5741491"

The following pages link to Monotone and consistent discretization of the Monge-Ampère operator (Q5741491):

Displaying 37 items.

• Adaptive, anisotropic and hierarchical cones of discrete convex functions (Q264117) (← links)
• Convergent approximation of non-continuous surfaces of prescribed Gaussian curvature (Q1691310) (← links)
• Pointwise rates of convergence for the Oliker-Prussner method for the Monge-Ampère equation (Q1713401) (← links)
• Monotone mixed finite difference scheme for Monge-Ampère equation (Q1785517) (← links)
• Fast-marching methods for curvature penalized shortest paths (Q1799534) (← links)
• On the weak convergence of Monge-Ampère measures for discrete convex mesh functions (Q2042533) (← links)
• A convexity enforcing \(C^0\) interior penalty method for the Monge-Ampère equation on convex polygonal domains (Q2049911) (← links)
• A convergence framework for optimal transport on the sphere (Q2149060) (← links)
• Minimal stencils for discretizations of anisotropic PDEs preserving causality or the maximum principle (Q2810563) (← links)
• Rates of Convergence in $W^2_p$-Norm for the Monge--Ampère Equation (Q4554048) (← links)
• Two-scale method for the Monge-Ampère equation: Convergence to the viscosity solution (Q4561366) (← links)
• The Entropic Regularization of the Monge Problem on the Real Line (Q4570975) (← links)
• Optimal Pointwise Error Estimates for Two-Scale Methods for the Monge--Ampère Equation (Q4572027) (← links)
• High-order filtered schemes for time-dependent second order HJB equations (Q4579916) (← links)
• Numerical analysis of strongly nonlinear PDEs (Q4594243) (← links)
• Convergent Two-Scale Filtered Scheme for the Monge--Ampère Equation (Q4631996) (← links)
• Convergence Framework for the Second Boundary Value Problem for the Monge--Ampère Equation (Q4633800) (← links)
• Second order monotone finite differences discretization of linear anisotropic differential operators (Q4956921) (← links)
• Monotone discretization of the Monge–Ampère equation of optimal transport (Q5074257) (← links)
• A note on the Monge–Ampère type equations with general source terms (Q5118849) (← links)
• Monotone and Second Order Consistent Scheme for the Two Dimensional Pucci Equation (Q5152870) (← links)
• Improved Accuracy of Monotone Finite Difference Schemes on Point Clouds and Regular Grids (Q5240803) (← links)
• Minimal convex extensions and finite difference discretisation of the quadratic Monge–Kantorovich problem (Q5242580) (← links)
• Riemannian Fast-Marching on Cartesian Grids, Using Voronoi's First Reduction of Quadratic Forms (Q5244392) (← links)
• Minimal Geodesics Along Volume-Preserving Maps, Through Semidiscrete Optimal Transport (Q5506641) (← links)
• Discrete Aleksandrov solutions of the Monge-Ampere equation (Q5866538) (← links)
• Convergence of a regularized finite element discretization of the two-dimensional Monge–Ampère equation (Q5886863) (← links)
• Optimal transportation, modelling and numerical simulation (Q5887829) (← links)
• A Convergent Quadrature-Based Method for the Monge–Ampère Equation (Q6155901) (← links)
• Multigrid methods for convergent mixed finite difference scheme for Monge-Ampère equation (Q6163803) (← links)
• A Reconstructed Discontinuous Approximation to Monge-Ampère Equation in Least Square Formulation (Q6167129) (← links)
• Numerical optimal transport from 1D to 2D using a non-local Monge-Ampère equation (Q6564008) (← links)
• Randomized methods for computing optimal transport without regularization and their convergence analysis (Q6571381) (← links)
• Domain decomposition methods for the Monge-Ampère equation (Q6590545) (← links)
• Spectral collocation method for numerical solution to the fully nonlinear Monge-Ampère equation (Q6601127) (← 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)
• A strong comparison principle for the generalized Dirichlet problem for Monge-Ampère (Q6661375) (← links)