Results 21 to 30 of about 502,780 (135)
Generalized Fubini Apostol-Type Polynomials and Probabilistic Applications
The paper aims to introduce and investigate a new class of generalized Fubini-type polynomials. The generating functions, special cases, and properties are introduced.
Rabab S. Gomaa, Alia M. Magar
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Since the constructions of p-adic q-integrals, these integrals as well as particular cases have been used not only as integral representations of many special functions, polynomials, and numbers, but they also allow for deep examinations of many families
Maryam Salem Alatawi +2 more
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Novel Properties of q-Sine-Based and q-Cosine-Based q-Fubini Polynomials
The main purpose of this paper is to consider q-sine-based and q-cosine-Based q-Fubini polynomials and is to investigate diverse properties of these polynomials.
W. Khan +3 more
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On (p, q)-Sine and (p, q)-Cosine Fubini Polynomials
In recent years, (p,q)-special polynomials, such as p,q-Euler, p,q-Genocchi, p,q-Bernoulli, and p,q-Frobenius-Euler, have been studied and investigated by many mathematicians, as well physicists. It is important that any polynomial have explicit formulas,
W. Khan +3 more
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On Gould-Hopper-based Bivariate Fubini polynomials
In this paper, a Gould-Hopper-based generalization of Fubini polynomials which are referred to as the Gould-Hopper-based bivariate Fubini polynomials were introduced.
Raimah Bago, N. Abdulcarim
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A new class of generalized Fubini polynomials and their computational algorithms
The aim of this paper is to give many new and elegant formulas for a new class of generalized Fubini polynomials with the aid of generating functions and their functional equations.
Neslihan Kilar
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On bivariate Apostol-Fubini polynomials of higher order
Recently, some generalizations of the Apostol-Bernoulli polynomials, Apostol-Euler polynomials, and Apostol-Genocchi polynomials were introduced (see for instance [V. Kurt, Appl. Math. Sci., 3 (2009), 2757–2764], [Q.-M. Luo, Taiwanese J. Math., 10 (2006),
N. G. Acala
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New Proof of the Property of Stirling Number Based on Fubini Polynomials
The main purpose of this article is using the elementary methods and the properties of the Fubini polynomials to study the congruence properties of a signless Stirling number of the first kind and solve a conjecture proposed by J. H. Zhao and Z. Y. Chen.
Li Wang, Xiaoge Liu
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Exploring a Novel Family of Appell Polynomials Associated with Gould–Hopper–Fubini Polynomials
In this paper, we establish a new hybrid class of special polynomials, the Gould–Hopper–Fubini-based Appell polynomials. Using the monomiality principle, we derive their generating function and explore related properties and identities.
F. Gassem +6 more
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A combinatorial characterization of the generalized exponential and Fubini polynomials
In this paper, we show that the generalized exponential polynomials and the generalized Fubini polynomials satisfy certain binomial identities and that these identities characterize the mentioned polynomials (up to an affine transformation of the ...
E. Munarini
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