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Extended Forms of Certain Hybrid Special Polynomials Related to Appell Sequences
Bulletin of the Malaysian Mathematical Sciences Society, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ali, Mahvish, Khan, Subuhi
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Fractional calculus and generalized forms of special polynomials associated with Appell sequences
Georgian Mathematical Journal, 2019Abstract In this article, an operational definition, generating function, explicit summation formula, determinant definition and recurrence relations of the generalized families of Hermite–Appell polynomials are derived by using integral transforms and some known operational rules.
Khan, Subuhi, Wani, Shahid Ahmad
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Combinatorial Property of a Special Polynomial Sequence
Canadian Mathematical Bulletin, 1977Leeming [4] has defined a sequence of polynomials {Q4n(x)} and a sequence of integers {Q4n} by means of1and2Thus3Leeming showed that the Q4n are all odd and that4It is proved in [3 ...
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A Method for Analyzing a Special Case of the Sheffer B-Type 1 Polynomial Sequences
2012In 1939, I.M. Sheffer proved that every polynomial sequence belongs to one and only one Type. He also extensively developed properties of the most basic Type set, entitled B-Type 0 or equivalently A-Type 0 (k = 0 below) $$\begin{array}{rcl} & A(t)\mathrm{exp}\left [x{H}_{1}(t) + \cdots + {x}^{k+1}{H}_{k+1}(t)\right ] = \sum\limits_{n=0}^{\infty }{P}
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Fractional Calculus and Generalized Forms of Special Polynomials Associated With Appell Sequences
Georgian Mathematical Journal, 2021Shahid Ahmad Wani, Subuhi Khan
exaly