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The \(r\)-Fubini-Lah numbers and polynomials [PDF]

Australas. J Comb., 2020
Summary: In this paper we introduce and study the \(r\)-Fubini-Lah numbers and polynomials, in connection with the enumeration of those partitions of a finite set, where both the blocks and the partition itself are ordered, and \(r\) distinguished elements belong to distinct ordered blocks.
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A note on q-Fubini polynomials

2019
Motivated by the construction of the generating functions of c-Bernoulli polynomials and q-Euler polynomials satisfying with their important results, we define a new g-class of the Fubini polynomials. We give some new properties including correlations with the number S2,q {n, k) given in the paper.
Duran, Uğur, Aracı, Serkan, Açıkgöz, Mehmet   +2 more
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GENERALIZED DEGENERATE FUBINI-EULER-GENOCCHI POLYNOMIALS

Journal of Inequalities and Special Functions
In this study, we define the generalized degenerate Fubini-EulerGenocchi polynomials. Then, we derive some of their properties, including addition formulas, summation formulas, identities, and relations, utilizing some series manipulation methods and analyzing their generating function.
AYED AL E´DAMAT, WASEEM AHMAD KHAN, NAEEM AHMAD, UGUR DURAN   +3 more
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Families of unified and modified presentation of Fubini numbers and polynomials

2023
The goal of this paper is to define new families of unified and modified presentation of the Fubini numbers and polynomials with their generating functions. Using generating functions and their functional equations, many properties of these polynomials and numbers are presented.
Kilar, Neslihan, Simsek, Yilmaz
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THE NEW FUBINI-TYPE NUMBERS AND POLYNOMIALS

2022
Kim, Hye Kyung, Taekyun Kim
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Construction of certain new families related to q-Fubini polynomials

Georgian Mathematical Journal, 2022
Subuhi Khan, Mehnaz Haneef, Mumtaz Riyasat   +2 more
exaly  

Generating Functions for the Fubini Type Polynomials and Their Applications

2023
Yilmaz Simsek, Neslihan Kilar
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A parametric kind of the Fubini-type polynomials

Revista De La Real Academia De Ciencias Exactas, Fisicas Y Naturales - Serie A: Matematicas, 2019
H M Srivastava, Can KIZILATEŞ, Srivastava H M   +2 more
exaly  

A New Class of Hermite-Based Higher Order Central Fubini Polynomials

International Journal of Applied and Computational Mathematics, 2020
Waseem Ahmad Khan, Sunil Kumar Sharma, Khan Waseem A   +2 more
exaly  

On convergence properties of fubini-type polynomials

AIP Conference Proceedings
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