Numerical methods for nonlocal and fractional models
Partial differential equations (PDEs) are used with huge success to model phenomena
across all scientific and engineering disciplines. However, across an equally wide swath …
across all scientific and engineering disciplines. However, across an equally wide swath …
Optimal operator preconditioning for pseudodifferential boundary problems
H Gimperlein, J Stocek, C Urzúa-Torres - Numerische Mathematik, 2021 - Springer
We propose an operator preconditioner for general elliptic pseudodifferential equations in a
domain\varOmega Ω, where\varOmega Ω is either in R^ n R n or in a Riemannian manifold …
domain\varOmega Ω, where\varOmega Ω is either in R^ n R n or in a Riemannian manifold …
Linear and nonlinear fractional elliptic problems
JP Borthagaray, W Li, RH Nochetto - 75 years of mathematics of …, 2020 - books.google.com
This paper surveys recent analytical and numerical research on linear problems for the
integral fractional Laplacian, fractional obstacle problems, and fractional minimal graphs …
integral fractional Laplacian, fractional obstacle problems, and fractional minimal graphs …
[PDF][PDF] Linear and nonlinear fractional diffusion
JP Borthagaray, W Li, RH Nochetto - arXiv preprint arXiv …, 2019 - researchgate.net
This paper surveys recent analytical and numerical research on linear problems for the
integral fractional Laplacian, fractional obstacle problems, and fractional minimal graphs …
integral fractional Laplacian, fractional obstacle problems, and fractional minimal graphs …