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Multi-indexed poly-Bernoulli numbers

• Authors : Baba, Yuna; Nakasuji, Maki; Sakata, Mika

Subjects: Mathematics - Number Theory; 11B68

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Generalized degenerate Bernoulli numbers and polynomials arising from Gauss hypergeometric function.

• Authors : Kim, Taekyun¹ (AUTHOR); Kim, Dae San² (AUTHOR); Jang, Lee-Chae³ (AUTHOR)

• Source: Advances in Difference Equations. 3/19/2021, Vol. 2021 Issue 1, p1-12. 12p.

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Two new explicit formulas for the Bernoulli Numbers

• Authors : Jha, Sumit Kumar

Subjects: Mathematics - General Mathematics; 11B68

• Source: Integers 20 (2020), Paper No. A21, 5 pp

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Faulhaber's Problem Revisited: Alternate Methods for Deriving the Bernoulli Numbers--Part I

• Authors : Taylor, Christina

Subjects: Mathematics - Number Theory; 11B68

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Fully degenerate Bernoulli numbers and polynomials

• Authors : Kim Taekyun; Kim Dae San; Park Jin-Woo

Subjects: fully degenerate bernoulli polynomials; degenerate poly-bernoulli polynomials; degenerate stirling numbers of the second kind

• Source: Demonstratio Mathematica, Vol 55, Iss 1, Pp 604-614 (2022)

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On modified degenerate Carlitz q-Bernoulli numbers and polynomials.

• Authors : Lee, Jeong¹ ; Jang, Lee-Chae²

• Source: Advances in Difference Equations. 1/19/2017, Vol. 2017 Issue 1, p1-9. 9p.

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The restricted partition and q-partial fractions.

• Authors : Kiran, N. Uday¹ (AUTHOR)

• Source: Research in Number Theory. 8/21/2023, Vol. 9 Issue 3, p1-23. 23p.

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Three pearls of Bernoulli numbers

• Authors : Zekiri, Abdelmoumène; Bencherif, Farid

Subjects: Mathematics - Number Theory; Mathematics - Combinatorics; 11B68

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A note on poly-Bernoulli numbers and polynomials of the second kind

• Authors : Kim, Taekyun; Lee, Sang-Hun; Seo, Jongjin

Subjects: Mathematics - Number Theory; 11B68

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A note on degenerate poly-Bernoulli numbers and polynomials.

• Authors : Kim, Dae¹ ; Kim, Taekyun²

• Source: Advances in Difference Equations. 8/1/2015, Vol. 2015 Issue 1, p1-8. 8p.

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