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Soliton Hierarchies from Matrix Loop Algebras
| Content Provider | Semantic Scholar |
|---|---|
| Author | Ma, Wen-Xiu Lü, Xing |
| Copyright Year | 2017 |
| Abstract | Matrix loop algebras, both semisimple and non-semisimple, are used to generate soliton hierarchies. Hamiltonian structures to guarantee the Liouville integrability are determined by using the trace identity or the variational identity. An application example is presented from a perturbed Kaup– Newell matrix spectral problem associated with the three-dimensional real special linear algebra. Mathematics Subject Classification (2010). Primary 37K10; Secondary 35Q53. |
| File Format | PDF HTM / HTML |
| Alternate Webpage(s) | http://shell.cas.usf.edu/~wma3/MaL-book2018.pdf |
| Language | English |
| Access Restriction | Open |
| Subject Keyword | Calculus of variations Hamiltonian (quantum mechanics) Linear algebra Mathematics Subject Classification Neoplasm Metastasis Soliton |
| Content Type | Text |
| Resource Type | Article |
