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- W2955503849 abstract "The Heun-Askey-Wilson algebra is introduced through generators ${boX,boW}$ and relations. These relations can be understood as an extension of the usual Askey-Wilson ones. A central element is given, and a canonical form of the Heun-Askey-Wilson algebra is presented. A homomorphism from the Heun-Askey-Wilson algebra to the Askey-Wilson one is identified. On the vector space of the polynomials in the variable $x=z+z^{-1}$, the Heun operator of Askey-Wilson type realizing $boW$ can be characterized as the most general second order $q$-difference operator in the variable $z$ that maps polynomials of degree $n$ in $x=z+z^{-1}$ into polynomials of degree $n+1$." @default.
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- W2955503849 date "2019-07-02" @default.
- W2955503849 modified "2023-10-04" @default.
- W2955503849 title "The Heun–Askey–Wilson Algebra and the Heun Operator of Askey–Wilson Type" @default.
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