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20182023
most citedQuasisymmetric Embeddability of Weak Tangents

7 citations · 9 across the 5 of their papers we have counts for

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7 papers · 1 filter

math.NA2022

Fractional Elliptic Problems on Lipschitz Domains: Regularity and Approximation

Juan Pablo Borthagaray, Wenbo Li, Ricardo H. Nochetto

This survey hinges on the interplay between regularity and approximation for linear and quasi-linear fractional elliptic problems on Lipschitz domains. For the linear Dirichlet int…

math.NA2022★ 1 cited

Convergent, with rates, methods for normalized infinity Laplace, and related, equations

Wenbo Li, Abner J. Salgado

We propose a monotone, and consistent numerical scheme for the approximation of the Dirichlet problem for the normalized Infinity Laplacian, which could be related to the family of…

math.NA2021

Finite element algorithms for nonlocal minimal graphs

Juan Pablo Borthagaray, Wenbo Li, Ricardo H. Nochetto

We discuss computational and qualitative aspects of the fractional Plateau and the prescribed fractional mean curvature problems on bounded domains subject to exterior data being a…

math.NA2020★ 1 cited

Quantitative Stability and Error Estimates for Optimal Transport Plans

Wenbo Li, Ricardo H. Nochetto

Optimal transport maps and plans between two absolutely continuous measures and can be approximated by solving semi-discrete or fully-discrete optimal transport problems. T…

math.NA2019

Linear and Nonlinear Fractional Elliptic Problems

Juan Pablo Borthagaray, Wenbo Li, Ricardo H. Nochetto

This paper surveys recent analytical and numerical research on linear problems for the integral fractional Laplacian, fractional obstacle problems, and fractional minimal graphs. T…

math.NA2019

Finite element discretizations of nonlocal minimal graphs: convergence

Juan Pablo Borthagaray, Wenbo Li, Ricardo H. Nochetto

In this paper, we propose and analyze a finite element discretization for the computation of fractional minimal graphs of order~ on a bounded domain . Such a Plat…

math.NA2018

Two-scale methods for convex envelopes

Wenbo Li, Ricardo H. Nochetto

We develop two-scale methods for computing the convex envelope of a continuous function over a convex domain in any dimension.This hinges on a fully nonlinear obstacle formulation…