Evaluation of integrals and the mellin transform

Author:

Prudnikov A. P.,Brychkov Yu. A.,Marichev O. I.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability,Applied Mathematics,General Mathematics,Statistics and Probability

Reference1579 articles.

1. N. Ya. Avdeev, ?On the rational integration in closed form of certain binomial integrals,? Uchen. Zap. Rostov.-n/D. Ped. Inst., No. 2, 21?29 (1953).

2. V. F. Agapitov, ?Integration of elliptic functions in closed form,? Uchen. Zap. Rostov.-n/D. Ped. Inst., Fiz.- Mat. Fak., No. 6, 30?44 (1961).

3. V. F. Agapitov, ?Integration of elliptic functions in closed form,? Uchen. Zap. Kabardino-Balkarsk. Univ., No. 16, 146?151 (1962).

4. M. M. Agrest and M. Z. Maksimov, ?Theory of Incomplete Cylindrical Functions and Their Applications [in Russian], Atomizdat, Moscow (1965).

5. V. S. Adamchik and O. I. Marichev, ?On the representations of functions of hypergeometric type in logarithmic cases,? Vestsi Akad. Nauk BSSR, Ser. Fiz.- Mat. Nauk, No. 5, 29?35 (1983).

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