FINITE INTEGRALS PERTAINING TO A PRODUCT OF SPECIAL FUNCTIONS

Authors

  • YUDHVEER SINGH

  • Dr. V.B.L. CHAURASIA

Multivariable H-function, H-function in Series form, Lauricella function, Jacobi polynomial, KampE9; de FE9;riet function

Abstract

An attempt has been made to establish an integral concerning the product of generalized Lauricella function and two H-function of several complex variables (Srivastava and Panda [4,5]) By giving suitable values to the parameters, the main integral reduces to F function. Mainly we are using the series representation of H-function given by Olkha and Chaurasia [2,3].

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How to Cite

FINITE INTEGRALS PERTAINING TO A PRODUCT OF SPECIAL FUNCTIONS. (2011). Global Journal of Science Frontier Research, 11(4), 81-90. https://www.journalofscience.org/index.php/GJSFR/article/view/248

References

V Chaurasia, Godika (1998) Anju -Integral associated with general class of polynomials, generalized Lauricella's function and the H -function of several complex variables. 28, 33-41.

G Olkha, V Chaurasia (1982) Some integral transform involving the H-function of several complex variables. 22, 309-315.

G Olkha, V Chaurasia (1985) An Exponential Fourier Series for I-Function of Several Complex Variables. 5(2), 251-253.

H Srivastava, R Panda (1976) Some bilateral generating functions for a class of generalized hypergeometric polynomials. 283(284), 265-274.

H Srivastava, R Panda (1976) Expansion theorems for the H function of several complex variables.. 1976(288), 129-145.

Hari Srivastava, Martha Daoust (1971) Some infinite summation formulas involving generalized hypergeometric functions. 57(1), 961-975.

H Srivastava, Martha Daoust, C (1969) On Eulerian integrals associated with Kampé de Fériet function. 9(23).

H Srivastava, Martha Daoust, C (1969) Certain generalized Neumann expansion associated with Kampé de Fériet function. 31, 449-457.

FINITE INTEGRALS PERTAINING TO A PRODUCT OF SPECIAL FUNCTIONS

Published

2011-07-06

How to Cite

FINITE INTEGRALS PERTAINING TO A PRODUCT OF SPECIAL FUNCTIONS. (2011). Global Journal of Science Frontier Research, 11(4), 81-90. https://www.journalofscience.org/index.php/GJSFR/article/view/248