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19922009
most citedA New ``Dual'' Symmetry Structure of the KP Hierarchy

19 citations · 69 across the 8 of their papers we have counts for

collaborators

8 papers

hep-th2009★ 18 cited

Lightlike Branes as Natural Candidates for Wormhole Throats

Eduardo Guendelman, Alexander Kaganovich, Emil Nissimov +1

We first briefly present a consistent world-volume Lagrangian description of lightlike p-branes (LL-branes) in two equivalent forms - a Polyakov-type and a dual to it Nambu-Goto-ty…

hep-th2007

Generalized Gauge Field Approach To Lightlike Branes

E. I. Guendelman, A. Kaganovich, E. Nissimov +1

We propose a general action describing the dynamics of lightlike (LL) p-branes in any odd (p+1) world-volume dimensions. Next, we consider self-consistent coupling of \textsl{LL}-m…

nlin.SI2001

N=2 Supersymmetric Integrable Hierarchies: Additional Symmetries and Darboux-Backlund Solutions

Emil Nissimov, Svetlana Pacheva

We study additional non-isospectral symmetries of constrained (reduced) N=2 supersymmetric KP hierarchies of integrable ``soliton''-like evolution equations. These symmetries are s…

nlin.SI2000

Loop-Algebra and Virasoro Symmetries of Integrable Hierarchies of KP Type

H. Aratyn, J. F. Gomes, E. Nissimov +1

We propose a systematic treatment of symmetries of KP integrable systems, including constrained (reduced) KP models ${\sl cKP}_{R,M}$, and their multi-component (matrix) generaliza…

solv-int1997★ 19 cited

A New ``Dual'' Symmetry Structure of the KP Hierarchy

H. Aratyn, E. Nissimov, S. Pacheva

A new infinite set of commuting additional (``ghost'') symmetries is proposed for the KP-type integrable hierarchy. These symmetries allow for a Lax representation in which they ar…

solv-int1995★ 3 cited

Constrained KP Hierarchies: Darboux-Bäcklund Solutions and Additional Symmetries

H. Aratyn, E. Nissimov, S. Pacheva

We illustrate the basic notions of {\em additional non-isospectral symmetries} and their interplay with the discrete {\em \DB transformations} of integrable systems at the instance…

hep-th1994★ 16 cited

Reduction of Toda Lattice Hierarchy to Generalized KdV Hierarchies and Two-Matrix Model

H. Aratyn, E. Nissimov, S. Pacheva +1

Toda lattice hierarchy and the associated matrix formulation of the -boson KP hierarchies provide a framework for the Drinfeld-Sokolov reduction scheme realized through Hamilto…

hep-th1992★ 13 cited

Gravity - a Geometric Approach

Emil Nissimov, Svetlana Pacheva

A brief review is given of an adaptation of the coadjoint orbit method appropriate for study of models with infinite-dimensional symmetry groups. It is illustrated on several examp…