论文信息 - Fourier Expansions and Integral Representations for Genocchi Polynomials - 字舞流文

Fourier Expansions and Integral Representations for Genocchi Polynomials

In this paper, by using the Lipschitz summation formula, we obtain Fourier expansions and integral representations for the Genocchi polynomials. Some other new and interesting results are also shown.

Qiu-Ming Luo | Qiu-Ming Luo

[1] Milton Abramowitz,et al. Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables , 1964 .

[2] József Sándor,et al. Handbook of Number Theory I , 1995 .

[3] Eugene P. Wigner,et al. Formulas and Theorems for the Special Functions of Mathematical Physics , 1966 .

[4] R. Lipschitz. Untersuchung der Eigenschaften einer Gattung von unendlichen Reihen. , 1889 .

[5] A. Erdélyi,et al. Higher Transcendental Functions , 1954 .

[6] L. Comtet,et al. Advanced Combinatorics: The Art of Finite and Infinite Expansions , 1974 .

[7] M. Abramowitz,et al. Handbook of Mathematical Functions With Formulas, Graphs and Mathematical Tables (National Bureau of Standards Applied Mathematics Series No. 55) , 1965 .

[8] Jacek Klinowski,et al. Values of the Legendre chi and Hurwitz zeta functions at rational arguments , 1999, Math. Comput..

[9] T. MacRobert. Higher Transcendental Functions , 1955, Nature.