Volume 24, Issue 2
On the Convergence of the Nonnested V-Cycle Multigrid Method for Nonsymmetric and Indefinite Second-Order Elliptic Problems

Huo-Yuan Duan & Qun Lin

J. Comp. Math., 24 (2006), pp. 157-168.

Published online: 2006-04

Preview Full PDF 110 1779
Export citation
  • Abstract

This paper provides a proof for the uniform convergence rate (independently of the number of mesh levels) for the nonnested V-cycle multigrid method for nonsymmetric and indefinite second-order elliptic problems.

  • Keywords

Nonnested V-cycle multigrid method Second-order elliptic problems

  • AMS Subject Headings

  • Copyright

COPYRIGHT: © Global Science Press

  • Email address
  • BibTex
  • RIS
  • TXT
@Article{JCM-24-157, author = {}, title = {On the Convergence of the Nonnested V-Cycle Multigrid Method for Nonsymmetric and Indefinite Second-Order Elliptic Problems}, journal = {Journal of Computational Mathematics}, year = {2006}, volume = {24}, number = {2}, pages = {157--168}, abstract = { This paper provides a proof for the uniform convergence rate (independently of the number of mesh levels) for the nonnested V-cycle multigrid method for nonsymmetric and indefinite second-order elliptic problems. }, issn = {1991-7139}, doi = {https://doi.org/}, url = {http://global-sci.org/intro/article_detail/jcm/8742.html} }
TY - JOUR T1 - On the Convergence of the Nonnested V-Cycle Multigrid Method for Nonsymmetric and Indefinite Second-Order Elliptic Problems JO - Journal of Computational Mathematics VL - 2 SP - 157 EP - 168 PY - 2006 DA - 2006/04 SN - 24 DO - http://doi.org/ UR - https://global-sci.org/intro/article_detail/jcm/8742.html KW - Nonnested V-cycle multigrid method KW - Second-order elliptic problems AB - This paper provides a proof for the uniform convergence rate (independently of the number of mesh levels) for the nonnested V-cycle multigrid method for nonsymmetric and indefinite second-order elliptic problems.
Huo-Yuan Duan & Qun Lin. (1970). On the Convergence of the Nonnested V-Cycle Multigrid Method for Nonsymmetric and Indefinite Second-Order Elliptic Problems. Journal of Computational Mathematics. 24 (2). 157-168. doi:
Copy to clipboard
The citation has been copied to your clipboard