Non-self adjoint impedance in Generalized Optimized Schwarz Methods
Numerical Analysis
2022-08-19 v2 Numerical Analysis
Abstract
We present a convergence theory for Optimized Schwarz Methods that rely on a non-local exchange operator and covers the case of coercive possibly non-self-adjoint impedance operators. This analysis also naturally deals with the presence of cross-points in subdomain partitions of arbitrary shape. In the particular case of self-adjoint impedance, we recover the theory proposed in [Claeys & Parolin, 2021].
Cite
@article{arxiv.2108.03652,
title = {Non-self adjoint impedance in Generalized Optimized Schwarz Methods},
author = {Xavier Claeys},
journal= {arXiv preprint arXiv:2108.03652},
year = {2022}
}