Elliptic Biorthogonal Polynomials Connected with Hermite's Continued Fraction
We study a family of the Laurent biorthogonal polynomials arising from the Hermite continued fraction for a ratio of two complete elliptic integrals. Recurrence coefficients, explicit expression and the weight function for these polynomials are obtained.
Luc Vinet, Alexei Zhedanov
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A Class of Algorithms for Recovery of Continuous Relaxation Spectrum from Stress Relaxation Test Data Using Orthonormal Functions. [PDF]
Stankiewicz A.
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A characterization of the Rogers
W. A. Al‐Salam
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The main purpose of this article is to construct a new class of multivariate Legendre-Hermite-Apostol type Frobenius-Euler polynomials. A number of significant analytical characterizations of these polynomials using various generating function techniques
Mumtaz Riyasat+3 more
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Numerical solution of neutral delay differential equations using orthogonal neural network. [PDF]
Vinodbhai CD, Dubey S.
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Spectral analysis for the generalized Hermite polynomials [PDF]
Allan M. Krall
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Certain Summation and Operational Formulas Involving Gould–Hopper–Lambda Polynomials
This manuscript introduces the family of Gould–Hopper–Lambda polynomials and establishes their quasi-monomial properties through the umbral method. This approach serves as a powerful mechanism to analyze the characteristic of multi-variable special ...
Maryam Salem Alatawi
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Modified Hermite polynomials in the spectral approximation for boundary layer problems [PDF]
Nevenka Adžić
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Watermarking approach based on Hermite transform and a sliding window algorithm. [PDF]
Sabbane F, Tairi H.
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Approximations of orthogonal polynomials in terms of Hermite polynomials [PDF]
José Antonio López+1 more
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