Abstract The representation of an analytic function as a series involving q$q$‐polynomials is a fundamental problem in classical analysis and approximation theory [Ramanujan J. 19 (2009), no. 3, 281–303]. In this paper, our investigation is focusing on q$q$‐analog complex Hermite polynomials, which were motivated by Ismail and Zhang [Adv. Appl.
Jian Cao
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Spectral singularities of the nonhomogeneous Sturm-Liouville equations
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Murat Adivar, Elgiz Bairamov
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Variational iteration method for Sturm–Liouville differential equations
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Derya Altintan, Ömür Ugur
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Impedance Variation in a Coaxial Coil Encircling a Metal Tube Adapter. [PDF]
Luo Y, Yang X.
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Correct solvability of the Sturm–Liouville equation with delayed argument
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Chernyavskaya, N. A., Shuster, L. A.
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Fragility of the Schrödinger Cat in thermal environments. [PDF]
Bera S, Yip KLS, John S.
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Computation of Eigenvalues and Eigenfunctions in the Solution of Eddy Current Problems. [PDF]
Theodoulidis T, Skarlatos A, Tytko G.
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Exact and Numerical Solution of the Fractional Sturm-Liouville Problem with Neumann Boundary Conditions. [PDF]
Klimek M, Ciesielski M, Blaszczyk T.
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The UV prolate spectrum matches the zeros of zeta. [PDF]
Connes A, Moscovici H.
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On Positive Definite Kernels of Integral Operators Corresponding to the Boundary Value Problems for Fractional Differential Equations. [PDF]
Aleroev M, Aleroev T.
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