A note on (p, q)-analogue type of Fubini numbers and polynomials
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Date
2020
Journal Title
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Volume Title
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Open Access Color
GOLD
Green Open Access
No
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No
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Top 10%
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Top 10%
Abstract
<p>In this paper, we introduce a new class of (p, q)-analogue type of Fubini numbers and polynomials and investigate some properties of these polynomials. We establish summation formulas of these polynomials by summation techniques series. Furthermore, we consider some relationships for (p, q)-Fubini polynomials associated with (p, q)-Bernoulli polynomials, (p, q)-Euler polynomials and (p, q)-Genocchi polynomials and (p, q)-Stirling numbers of the second kind.p>
Description
Keywords
(P, Q)-Calculus, (P, Q)-Bernoulli Polynomials, (P, Q)-Euler Polynomials, (P, Q)-Genocchi Polynomials, (P, Q)-Fubini Numbers and Polynomials, (P, Q)-Stirling Numbers of The Second Kind, <i>q</i>)-calculus, <i>q</i>)-fubini numbers and polynomials, <i>q</i>)-euler polynomials, (<i>p</i>, <i>q</i>)-stirling numbers of the second kind, <i>q</i>)-genocchi polynomials, QA1-939, <i>q</i>)-bernoulli polynomials, Mathematics
Fields of Science
02 engineering and technology, 01 natural sciences, 0202 electrical engineering, electronic engineering, information engineering, 0101 mathematics
Citation
Khan, Waseem Ahmad; Nisar, Kottakkaran Sooppy; Baleanu, Dumitru (2020). "A note on (p, q)-analogue type of Fubini numbers and polynomials", AIMS Mathematics, Vol. 5, No. 3, pp. 2743-2757.
WoS Q
Q1
Scopus Q
Q1
OpenCitations Citation Count
8
Source
AIMS Mathematics
Volume
5
Issue
3
Start Page
2743
End Page
2757
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Citations
Scopus : 9
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Mendeley Readers : 2
