Subalgebras of gcN and Jacobi polynomials

Abstract

We classify the subalgebras of the general Lie conformal algebra gcN that act irreducibly on C[∂] and that are normalized by the sl2–part of a Virasoro element. The problem turns out to be closely related to classical Jacobi polynomials P (−σ,σ) n , σ ∈ C. The connection goes both ways – we use in our classification some classical properties of Jacobi… (More)

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Cite this paper

@inproceedings{Sole2002SubalgebrasOG, title={Subalgebras of gcN and Jacobi polynomials}, author={Alberto De Sole and Victor G. Kac}, year={2002} }