Quantum corner VOA and the super Macdonald polynomials

A bstract In this paper, we establish a relation between the quantum corner VOA $$q{\widetilde{Y}}_{L,0,N}[\Psi ]$$ , which can be regarded as a generalization of quantum W N algebra, and Sergeev-Veselov super Macdonald polynomials. We demonstrate precisely that, under a specific map, the correlation functions of the currents of $$q{\widetilde{Y}}_{L,0,N}[\Psi ]$$ , coincide with the Sergeev-Veselov super Macdonald polynomials.

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Publication Details

Journal
Journal of High Energy Physics
Published
2025-10-08
DOI
https://doi.org/10.1007/jhep10(2025)064
Primary Topic
Algebraic structures and combinatorial models
Type
article
Field-Weighted Citation Impact
0.00

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article

Quantum corner VOA and the super Macdonald polynomials

Keng Wiboonton, Panupong Cheewaphutthisakun, Jun’ichi Shiraishi
Journal of High Energy Physics
Algebraic structures and combinatorial models
article

Quantum corner VOA and the super Macdonald polynomials

Keng Wiboonton, Panupong Cheewaphutthisakun, Jun’ichi Shiraishi
article en

Abstract

A bstract In this paper, we establish a relation between the quantum corner VOA $$q{\widetilde{Y}}_{L,0,N}[\Psi ]$$ , which can be regarded as a generalization of quantum W N algebra, and Sergeev-Veselov super Macdonald polynomials. We demonstrate precisely that, under a specific map, the correlation functions of the currents of $$q{\widetilde{Y}}_{L,0,N}[\Psi ]$$ , coincide with the Sergeev-Veselov super Macdonald polynomials.

Journal of High Energy PhysicsVol. 2025(10)
Chulalongkorn University (TH), The University of Tokyo (JP)
Chulalongkorn University, Japan Society for the Promotion of Science
Openalex Percentile: Top 66%
Algebraic structures and combinatorial models
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