2-iterated Appell polynomials and related numbers

DOI10.1016/j.amc.2013.03.082zbMath1297.33012OpenAlexW2072448965MaRDI QIDQ2453349

Nusrat Raza, Subuhi Khan

Publication date: 6 June 2014

Published in: Applied Mathematics and Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.amc.2013.03.082

zbMATH Keywords

2-iterated Appell polynomialsoperational techniques2-iterated Bernoulli and Euler numbersBernoulli and Euler based Appell polynomials

Mathematics Subject Classification ID

Bernoulli and Euler numbers and polynomials (11B68) Appell, Horn and Lauricella functions (33C65)

Related Items (15)

Differential and integral equations for the 2-iterated Appell polynomials ⋮ A new class of Appell-type Changhee-Euler polynomials and related properties ⋮ Finding determinant and integral forms of the 2-iterated \(2D\) Appell polynomials ⋮ Matrix approach to hypercomplex Appell polynomials ⋮ Binomial convolution and transformations of Appell polynomials ⋮ A linear algebra approach to the hybrid Sheffer-Appell polynomials ⋮ \(\Delta_\omega\)-Laguerre based Appell polynomials and their properties associated with some special polynomials ⋮ On Bell based Appell polynomials ⋮ FINDING RESULTS FOR CERTAIN RELATIVES OF THE APPELL POLYNOMIALS ⋮ Differential and integral equations for the 2-iterated Bernoulli, 2-iterated Euler and Bernoulli-Euler polynomials ⋮ \(q\)-difference equations for the 2-iterated \(q\)-Appell and mixed type \(q\)-Appell polynomials ⋮ Some families of differential equations associated with the 2-iterated 2D Appell and related polynomials ⋮ Difference equations for a class of twice-iterated \(\Delta _{h}\)-Appell sequences of polynomials ⋮ A unified matrix approach to the representation of Appell polynomials ⋮ A note on α-type polynomial sets

Cites Work

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• Some properties of Hermite-based Sheffer polynomials
• Laguerre-based Appell polynomials: properties and applications
• Operational formulas connected with two generalizations of Hermite polynomials
• The poweroid, an extension of the mathematical notion of power
• A New Approach to Bernoulli Polynomials

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