Sums of products of the degenerate Euler numbers

DOI10.1186/1687-1847-2014-40zbMath1343.11033OpenAlexW2146797398WikidataQ59319271 ScholiaQ59319271MaRDI QIDQ738375

Hao Pan, Ming Wu

Publication date: 2 September 2016

Published in: Advances in Difference Equations (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1186/1687-1847-2014-40

zbMATH Keywords

degenerate Euler polynomialdegenerate Bernoulli polynomialdegenerate Euler number

Mathematics Subject Classification ID

Bell and Stirling numbers (11B73) Binomial coefficients; factorials; (q)-identities (11B65) Bernoulli and Euler numbers and polynomials (11B68)

Related Items (4)

A unified approach to higher order convolutions within a certain subset of Appell polynomials ⋮ Identities of symmetry for degenerate Euler polynomials and alternating generalized falling factorial sums ⋮ Unnamed Item ⋮ Closed form expressions for Appell polynomials

Cites Work

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• Some results on sums of products of Bernoulli polynomials and Euler polynomials
• A degenerate Staudt-Clausen theorem
• Degenerate Bernoulli polynomials, generalized factorial sums, and their applications
• Explicit formulas for degenerate Bernoulli numbers
• Congruences for degenerate number sequences.
• Sums of products of Bernoulli numbers
• Inverse relations and the products of Bernoulli polynomials
• Sums of Products of Bernoulli numbers of the second kind
• On sums of products of the degenerate Bernoulli numbers
• Some identities involving Bernoulli and Stirling numbers.

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