most citedThe Moyal Momentum algebra applied to (theta)-deformed 2d conformal models and KdV-hierarchies

3 citations · 3 across the 1 of their papers we have counts for

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hep-th20072 cited

Super Gelfand-Dickey Algebra And Integrable Models

A. El Boukili, M. B. Sedra, A. Zemate

We present in this work a systematic study of integrable models and supersymmetric extensions of the Gelfand-Dickey algebra of pseudo differential operators. We describe in detail…

hep-th20061 cited

Some Aspects of 2D Integrability

M. B. Sedra, A. El Boukili, H. Erguig +1

We study the KdV and Burgers nonlinear systems and show in a consistent way that they can be mapped to each other through a strong requirement about their evolutions's flows to be…

hep-th2006

Zeeman Effect In The Framework of Moyal Noncommutativity and String Theory

A. El Boukili, E. H. Saidi, M. B. Sedra

Stimulated by the importance of noncommutative geometry in recent developments in string theory, D-branes and integrable systems, one intends in this work to present a new insight…

hep-th20023 cited

The Moyal Momentum algebra applied to (theta)-deformed 2d conformal models and KdV-hierarchies

A. Boulahoual, M. B. Sedra

The properties of the Das-Popowicz Moyal momentum algebra that we introduce in hep-th/0207242 are reexamined in details and used to discuss some aspects of integrable models and 2d…

hep-th2000

Algebra of Deformed Differential Operators and Induced Integrable Toda Field Theory

I. Benkaddour, M. Hssaini, M. Kessabi +2

We build in this paper the algebra of q-deformed pseudo-differential operators shown to be an essential step towards setting a q-deformed integrability program. In fact, using the…