On the coefficients of power sums of arithmetic progressions

Author:

Bazsó András,Mező István

Funder

Hungarian Academy of Sciences

OTKA

Scientific Research Foundation of Nanjing University of Information Science & Technology

The Startup Foundation for Introducing Talent of NUIST

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference16 articles.

1. On a refinement of Faulhaber's theorem concerning sums of powers of natural numbers;Bazsó;Appl. Math. Lett.,2012

2. On equal values of power sums of arithmetic progressions;Bazsó;Glas. Mat. Ser. III,2012

3. Diophantine equations and Bernoulli polynomials;Bilu;Compos. Math.,2002

4. On the Euler and Bernoulli polynomials;Brillhart;J. Reine Angew. Math.,1969

5. Evaluating ∑n=1N(a+nd)p again;Chapman;Math. Gaz.,2008

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1. Recurrence relation for the Appell sequences;Integral Transforms and Special Functions;2022-11-03

2. A note on the coefficients of power sums of arithmetic progressions;Miskolc Mathematical Notes;2022

3. Generalized Stirling numbers and sums of powers of arithmetic progressions;International Journal of Mathematical Education in Science and Technology;2019-11-18

4. A note on polynomial expressions for sums of power of integers multiplied by exponential terms;TURKISH JOURNAL OF MATHEMATICS;2019-01-18

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