Two finite sequences of symmetric \(q\)-orthogonal polynomials generated by two \(q\)-Sturm-Liouville problems
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Publication:2050405
DOI10.1016/S0034-4877(20)30009-4OpenAlexW3007564193MaRDI QIDQ2050405
Fatemeh Soleyman, Wolfram Koepf, Mohammad Masjed-Jamei
Publication date: 31 August 2021
Published in: Reports on Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0034-4877(20)30009-4
little \(q\)-Jacobi polynomialsRamanujan's identity\(q\)-Sturm-Liouville problemsnorm square valuesymmetric finite \(q\)-orthogonal polynomials
Cites Work
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- A basic class of symmetric orthogonal polynomials using the extended Sturm-Liouville theorem for symmetric functions
- A class of symmetric \(q\)-orthogonal polynomials with four free parameters
- A finite class of \(q\)-orthogonal polynomials corresponding to inverse gamma distribution
- A basic class of symmetric orthogonal polynomials of a discrete variable
- Quantum algebra \(\varepsilon_q(2)\) and 2D \(q\)-Bessel functions
- A determinant approach to \(q\)-Bessel polynomials and applications
- A generalization of Fourier trigonometric series
- A basic class of symmetric orthogonal functions using the extended Sturm-Liouville theorem for symmetric functions
- On characterizations of classical polynomials
- A symmetric generalization of Sturm–Liouville problems in discrete spaces
- On incomplete symmetric orthogonal polynomials of Jacobi type
- Hypergeometric Orthogonal Polynomials and Their q-Analogues
- Second-order Sturm-Liouville difference equations and orthogonal polynomials
- Two finite q-Sturm-Liouville problems and their orthogonal polynomial solutions
- A generalization of classical symmetric orthogonal functions using a symmetric generalization of Sturm–Liouville problems
- \(q\)-classical polynomials and the \(q\)-Askey and Nikiforov-Uvarov tableaus
- Quantum calculus
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