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The Algebraic Structure of the $gl(n|m)$ Color Calogero-Sutherland Models

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arxiv q-alg/9710005 v1 pith:3YDGUVLM submitted 1997-10-02 q-alg hep-thmath.QA

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keywords coloralgebraiccalogero-sutherlandmodelmodelsstructurealgebraalgebras
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abstract

We extend the study on the algebraic structure of the $su(n)$ color Calogero-Sutherland models to the case of $gl(n|m)$ color CS model and show that the generators of the super-Yangian $Y(gl(n|m))$ can be obtained from two $gl(n|m)$ loop algebras. Also, a super $W_{\infty}$ algebra for the SUSY CS model is constructed.

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  1. Double Yangian and reflection algebras of the Lie superalgebra $\mathfrak{gl}_{M|N}$, II: Quantum currents

    math.QA 2026-08 conditional novelty 6.0 of 10

    The authors extend the Etingof-Kazhdan quantum vertex algebra construction and the critical-level central element construction from the double Yangian of gl_M to the Lie superalgebra gl_{M|N}.

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