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dc.contributor.author
Tu, MH
en_US
dc.contributor.author
Shaw, JC
en_US
dc.date.accessioned
2014-12-08T15:46:34Z
-
dc.date.available
2014-12-08T15:46:34Z
-
dc.date.issued
1999-06-01
en_US
dc.identifier.issn
0022-2488
en_US
dc.identifier.uri
http://hdl.handle.net/11536/31322
-
dc.description.abstract
A study of Hamiltonian structures associated with supersymmetric Lax operators is presented. Following a constructive approach, the Hamiltonian structures of Inami-Kanno super-KdV hierarchy and constrained modified super-KP hierarchy are investigated from the reduced supersymmetric Gelfand-Dickey brackets. By applying a gauge transformation on the Hamiltonian structures associated with these two nonstandard super-Lax hierarchies, we obtain the Hamiltonian structures of generalized Manin-Radul super-KdV and constrained super-KP hierarchies. We also work out a few examples and compare them with the known results. (C) 1999 American Institute of Physics. [S0022-2488(99)02206-9].
en_US
dc.language.iso
en_US
en_US
dc.title
Hamiltonian structures of generalized Manin-Radul super-KdV and constrained super KP hierarchies
en_US
dc.type
Article
en_US
dc.identifier.journal
JOURNAL OF MATHEMATICAL PHYSICS
en_US
dc.citation.volume
40
en_US
dc.citation.issue
6
en_US
dc.citation.spage
3021
en_US
dc.citation.epage
3034
en_US
dc.contributor.department
應用數學系
zh_TW
dc.contributor.department
Department of Applied Mathematics
en_US
dc.identifier.wosnumber
WOS:000080470600029
-
dc.citation.woscount
6
-
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IR@NYCU
CrossRef
A note on the gauge equivalence between the Manin-Radul and Laberge-Mathieu super KdV hierarchies / Shaw, JC;Tu, MH
Binary Darboux-Backlund transformations for the Manin-Radul super KdV hierarchy / Shaw, JC;Tu, MH
Canonical gauge equivalences of the sAKNS and sTB hierarchies / Shaw, JC;Tu, MH
Matrix formulation of Hamiltonian structures of constrained KP hierarchy / Huang, WJ;Shaw, JC;Tu, MH
CLASSICAL N=2 W-SUPERALGEBRAS FROM SUPERPSEUDODIFFERENTIAL OPERATORS / HUANG, WJ;SHAW, JC;YEN, HC
The constrained modified KP hierarchy and the generalized Miura transformations / Shaw, JC;Tu, MH
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