Article: Stability and numerical dispersion of high order symplectic schemes
| Title | Stability and numerical dispersion of high order symplectic schemes |
|---|---|
| Authors | Huang, Z3 Sha, W1 Wu, X2 3 Chen, M2 Kuang, X3 |
| Keywords | Hamiltonian function High order symplectic schemes Stability and numerical dispersion Symplectic integrator technique |
| Issue Date | 2010 |
| Citation | Jisuan Wuli/Chinese Journal Of Computational Physics, 2010, v. 27 n. 1, p. 82-88 [How to Cite?] |
| Abstract | Euler-Hamilton equations are provided using Hamiltonian function of Maxwell's equations. High order symplectic schemes of three-dimensional time-domain Maxwell's equations are constructed with symplectic integrator technique combined with high order staggered difference. The method is used to analyzing stability and numerical dispersion of high order time-domain methods and symplectic schemes with matrix analysis and tensor product. It confirms accuracy of the scheme and super ability compared with other time-domain methods. |
| ISSN | 1001-246X 2011 SCImago Journal Rankings: 0.033 |
| References | References in Scopus |
| dc.contributor.author | Huang, Z |
|---|---|
| dc.contributor.author | Sha, W |
| dc.contributor.author | Wu, X |
| dc.contributor.author | Chen, M |
| dc.contributor.author | Kuang, X |
| dc.date.accessioned | 2012-06-20T06:16:14Z |
| dc.date.available | 2012-06-20T06:16:14Z |
| dc.date.issued | 2010 |
| dc.description.abstract | Euler-Hamilton equations are provided using Hamiltonian function of Maxwell's equations. High order symplectic schemes of three-dimensional time-domain Maxwell's equations are constructed with symplectic integrator technique combined with high order staggered difference. The method is used to analyzing stability and numerical dispersion of high order time-domain methods and symplectic schemes with matrix analysis and tensor product. It confirms accuracy of the scheme and super ability compared with other time-domain methods. |
| dc.description.nature | Link_to_subscribed_fulltext |
| dc.identifier.citation | Jisuan Wuli/Chinese Journal Of Computational Physics, 2010, v. 27 n. 1, p. 82-88 [How to Cite?] |
| dc.identifier.epage | 88 |
| dc.identifier.issn | 1001-246X 2011 SCImago Journal Rankings: 0.033 |
| dc.identifier.issue | 1 |
| dc.identifier.scopus | eid_2-s2.0-77649221335 |
| dc.identifier.spage | 82 |
| dc.identifier.uri | http://hdl.handle.net/10722/148906 |
| dc.identifier.volume | 27 |
| dc.language | eng |
| dc.relation.ispartof | Jisuan Wuli/Chinese Journal of Computational Physics |
| dc.relation.references | References in Scopus |
| dc.subject | Hamiltonian function |
| dc.subject | High order symplectic schemes |
| dc.subject | Stability and numerical dispersion |
| dc.subject | Symplectic integrator technique |
| dc.title | Stability and numerical dispersion of high order symplectic schemes |
| dc.type | Article |
Author Affiliations
- The University of Hong Kong
- Hefei Teachers College
- Anhui University