Results 91 to 100 of about 1,211 (149)
A Note on (h,q)-Genocchi Polynomials and Numbers of Higher Order
We investigate several arithmetic properties of (h,q)-Genocchi polynomials and numbers of higher order.
Young-Hee Kim +2 more
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A fuzzy fractional model of coronavirus (COVID-19) and its study with Legendre spectral method. [PDF]
Alderremy AA +3 more
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In the present paper, we obtain new interesting relations and identities of the Apostol-Bernoulli polynomials of higher order, which are derived using a Bernoulli polynomial basis.
Acikgoz, Mehmet +3 more
core
GENERALIZED DEGENERATE CHANGHEE-GENOCCHI NUMBERS AND POLYNOMIALS
The degenerate Changhee-Genocchi numbers (and also Changhee - Genocchi), which appear in analysis and combinatorial mathematics and play a significant role in the applications and theory of mathematics, are associated with the Daehee, Cauchy, and Stirling numbers with several extensions and have proven to be powerful tools in varied subjects in ...
MD Jawed Miandad +2 more
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Combinatorial proof of an identity on Genocchi numbers
11 ...
Bényi, Beáta, Josuat-Vergès, Matthieu
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We give some interesting identities on the twisted (ℎ,𝑞)-Genocchi numbers and polynomials associated with 𝑞-Bernstein polynomials.
Seog-Hoon Rim, Sun-Jung Lee
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Neuronal and Astrocytic Regulations in Schizophrenia: A Computational Modelling Study. [PDF]
Fritschi L +3 more
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Compromised Astrocyte Swelling/Volume Regulation in the Hippocampus of the Triple Transgenic Mouse Model of Alzheimer's Disease. [PDF]
Tureckova J +13 more
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On the q-extension of Euler and Genocchi numbers
The author considers a new \(q\)-extension of ordinary Euler numbers and polynomials, and also a new \(q\)-extension of Genocchi numbers and polynomials. They are defined by using the generating functions as follows: \[ \begin{aligned} \sum^\infty_{n=0} E_{n,q}{t^n\over n!} &= [2]_q e^{{t\over 1-q}} \sum^\infty_{j=0} {(-1)^j\over 1+ q^{j+1}}\Biggl({1 ...
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Recently, many mathematicians have studied different kinds of the Euler, Bernoulli, and Genocchi numbers and polynomials. In this paper, we give another definition of polynomials Ũn(x).
J. Y. Kang, C. S. Ryoo
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