activity
20192025
most citedMathematical and numerical analysis of a nonlocal Drude model in nanoplasmonics

3 citations · 5 across the 6 of their papers we have counts for

collaborators
Showing math.NAShow all

8 papers · 1 filter

math.NA2025

Multiscale model reduction and two-level Schwarz preconditioner for H(curl) elliptic problems

Chupeng Ma, Yongwei Zhang

This paper addresses the efficient solution of linear systems arising from curl-conforming finite element discretizations of elliptic problems with heterogeneous…

math.NA2024

Two-level Restricted Additive Schwarz preconditioner based on Multiscale Spectral Generalized FEM for Heterogeneous Helmholtz Problems

Chupeng Ma, Christian Alber, Robert Scheichl +1

We present and analyze a two-level restricted additive Schwarz (RAS) preconditioner for heterogeneous Helmholtz problems, based on a multiscale spectral generalized finite element…

math.NA20241 cited

Fast-convergent two-level restricted additive Schwarz methods based on optimal local approximation spaces

Arne Strehlow, Chupeng Ma, Robert Scheichl

This paper proposes a two-level restricted additive Schwarz (RAS) method for multiscale PDEs, built on top of a multiscale spectral generalized finite element method (MS-GFEM). The…

math.NA2024

A Mixed Multiscale Spectral Generalized Finite Element Method

Christian Alber, Chupeng Ma, Robert Scheichl

We present a multiscale mixed finite element method for solving second order elliptic equations with general -coefficients arising from flow in highly heterogeneous por…

math.NA2023

A unified framework for multiscale spectral generalized FEMs and low-rank approximations to multiscale PDEs

Chupeng Ma

This work presents an abstract framework for the design, implementation, and analysis of the multiscale spectral generalized finite element method (MS-GFEM), a particular numerical…

math.NA20211 cited

Error estimates for fully discrete generalized FEMs with locally optimal spectral approximations

Chupeng Ma, Robert Scheichl

This paper is concerned with error estimates of the fully discrete generalized finite element method (GFEM) with optimal local approximation spaces for solving elliptic problems wi…