On zero behavior of higher-order Sobolev-type discrete $$q-$$Hermite I orthogonal polynomials
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Publisher
Springer Science and Business Media LLC
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https://link.springer.com/content/pdf/10.1007/s11075-024-01868-y.pdf
Reference27 articles.
1. Al-Salam, W.A., Carlitz, L.: Some orthogonal $$q$$-polynomials. Math. Nachr. 30, 47–61 (1965)
2. Arvesú, J., Soria-Lorente, A.: First-order non-homogeneous $$q$$-difference equation for Stieltjes function characterizing $$q$$-orthogonal polynomials. J. Difference Equ. Appl. 19(5), 814–838 (2013)
3. Askey, R.A., Atakishiyev, N.M., Suslov, S.K.: An analog of the Fourier transformation for a $$q-$$Harmonic oscillator. In: Gruber, B. (ed.) Symmetries in Science VI, pp. 57–63 (1993)
4. Askey, R.A., Suslov, S.K.: The $$q-$$Harmonic oscillator and the Al-Salam and Carlitz polynomials. Lett. Math. Phys. 29, 123–132 (1993)
5. Atakishiyev, N.M., Suslov, S.K.: Difference analogs of the harmonic oscillator. Theor. Math. Phys. 85, 442–444 (1991)
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