Results 51 to 60 of about 442,685 (123)
Spectral Analysis of Certain Schrödinger Operators
Symmetry, Integrability and Geometry: Methods and Applications, 2012 The J-matrix method is extended to difference and q-difference operators and is applied to several explicit differential, difference, q-difference and second order Askey-Wilson type operators.
Mourad E.H. Ismail, Erik Koelink
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Symmetry, Integrability and Geometry: Methods and Applications, 2008 This paper builds on the previous paper by the author, where a relationship between Zhedanov's algebra AW(3) and the double affine Hecke algebra (DAHA) corresponding to the Askey-Wilson polynomials was established.
Tom H. Koornwinder
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Tridiagonal Symmetries of Models of Nonequilibrium Physics
Symmetry, Integrability and Geometry: Methods and Applications, 2008 We study the boundary symmetries of models of nonequilibrium physics where the steady state behaviour strongly depends on the boundary rates. Within the matrix product state approach to many-body systems the physics is described in terms of matrices ...
Boyka Aneva
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Hidden Symmetries of Stochastic Models
Symmetry, Integrability and Geometry: Methods and Applications, 2007 In the matrix product states approach to $n$ species diffusion processes the stationary probability distribution is expressed as a matrix product state with respect to a quadratic algebra determined by the dynamics of the process.
Boyka Aneva
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A Probablistic Origin for a New Class of Bivariate Polynomials
Symmetry, Integrability and Geometry: Methods and Applications, 2008 We present here a probabilistic approach to the generation of new polynomials in two discrete variables. This extends our earlier work on the 'classical' orthogonal polynomials in a previously unexplored direction, resulting in the discovery of an ...
Michael R. Hoare, Mizan Rahman
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Wiman-Valiron theory for a polynomial series based on the Askey-Wilson operator [PDF]
, 2020 Kam Hang Cheng, Yik‐Man Chiang
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Symmetry of terminating basic hypergeometric series representations of the Askey–Wilson polynomials
Journal of Mathematical Analysis and Applications, 2022 H. Cohl, R. S. Costas-Santos
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Some orthogonal very-well-poised $_8φ_7$-functions that generalize Askey-Wilson polynomials [PDF]
, 1997 Sergeĭ K. Suslov
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On the families of polynomials forming a part of the Askey–Wilson scheme and their probabilistic applications [PDF]
, 2022 Paweł J. Szabłowski
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Gradient system for the roots of the Askey-Wilson polynomial [PDF]
, 2019 J. F. van Diejen
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