Representations of Various Power Sums

Author:

Chakraborty Bikash,Mortini RaymondORCID

Publisher

Springer Science and Business Media LLC

Reference7 articles.

1. Barman, K., Chakraborty, B., Mortini, R.: Two classical formulas for the sum of powers of consecutive integers via complex analysis. Complex Anal. Syner. 10(5), 1–6 (2024)

2. Boyadzhiev, K.N.: Close encounters with the Stirling numbers of the second kind. Math. Mag. 85, 252–266 (2012)

3. Chakraborty, B. and Mortini. R.: Sum of squares of consecutive integers: A proof using complex analysis, to appear in Math. Mag. (2024)

4. Conway, J.B.: Functions of One Complex Variable I. Springer, New York (1978)

5. Mortini, R.: Die Potenzreihe $$\sum n^mz^n, m\in {\mathbb{N} }$$. Elem. Math. 83, 49–51 (1983)

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