Makale detayı · 2019 · article
Identities and relations for Fubini type numbers and polynomials via generating functions and p-adic integral approach
Veri kaynağı ayrımı
- YÖKSİSYÖKSİS makale kaydı
- YÖKSİS dergi adıPublications de l'Institut Mathematique (Belgrade)
- Katalog eşleşmesi (ISSN)Publications de l'Institut Mathematique
- OpenAlexOpenAlex zenginleştirmesi (özet, atıf, konular)
- Semantic Scholaratıf sayısı (OpenAlex ile birleştirilmez)
Özet
The Fubini type polynomials have many application not only especially in combinatorial analysis, but also other branches of mathematics, in engineering and related areas. Therefore, by using the p-adic integrals method and functional equation of the generating functions for Fubini type polynomials and numbers, we derive various different new identities, relations and formulas including well-known numbers and polynomials such as the Bernoulli numbers and polynomials, the Euler numbers and polynomials, the Stirling numbers of the second kind, the ?-array polynomials and the Lah numbers.
Konular
Atıflar
OpenAlex cited_by_count. WoS veya Scopus atıf sayısı değildir; o kaynaklar için ayrı kolon yoktur.
22atıfOpenAlex · cited_by_count (önbellek / veritabanı)
Yerel katalogda bu makaleye atıf yapan 10 yayın (OpenAlex referans eşleşmesi; tam dünya listesi değildir).
- 2020 New construction of type 2 degenerate central Fubini polynomials with their certain propertiesAtıf 29 · OpenAlex
- 2021 Formulae to Fubini Type Numbers emerge from Application of p-adic IntegralsAtıf 5 · OpenAlex
- 2023 Generating Functions for the Fubini Type Polynomials and Their ApplicationsAtıf 4 · OpenAlex
- 2023 Combinatorial Sums and Identities associated with Functional Equations of Generating Functions for Fubini Type PolynomialsAtıf 4 · OpenAlex
- 2024 Symmetric Identities Involving the Extended Degenerate Central Fubini Polynomials Arising from the Fermionic p-Adic Integral on \({\mathbb{Z}_{p}}\)Atıf 3 · OpenAlex
- 2022 On Degenerate Array Type PolynomialsAtıf 3 · OpenAlex
- 2022 Degenerate Fubini-Type Polynomials and Numbers, Degenerate Apostol–Bernoulli Polynomials and Numbers, and Degenerate Apostol–Euler Polynomials and NumbersAtıf 2 · OpenAlex
- 2024 On convergence properties of fubini-type polynomialsAtıf 1 · OpenAlex
- 2022 Certain Finite Sums Pertaining to Leibnitz, Harmonic and Other Special NumbersAtıf 1 · OpenAlex
- 2024 Notes on Fubini Type Numbers and Their PropertiesAtıf 0 · OpenAlex