Modified H -Transform and Pathway Fractional Integral Operator

Authors

  • Dr. Neeti Ghiya

Pathway fractional integral operator, modified H-function transform, H-function of one variable, Whittaker function, Wrights generalized Bessel fun

Abstract

In this paper we have established a theorem wherein we have obtained the image of modified H-transform under the pathway fractional integral operator defined by Nair [8]. Three corollaries of the main theorem have been derived. Our findings provide interesting unification and extension of number of (new and known) results.

Downloads

How to Cite

Modified H -Transform and Pathway Fractional Integral Operator. (2012). Global Journal of Science Frontier Research, 12(F8), 35-41. https://www.journalofscience.org/index.php/GJSFR/article/view/654

References

M Mathai (2005) A pathway to matrix -variate gamma and normal densities. 396, 317-328.

A Mathai, H Haubold (2007) Pathway model, superstatistics, Tsallis statistics, and a generalized measure of entropy. 375(1), 110-122.

A Mathai, H Haubold (2008) On generalized distributions and pathways. 372, 2109-2113.

A Mathai, R Saxena (1974) The H-functions with Applications in Statistics and other Disciplines.

Fox (1961) The G and H-functions as symmetrical Fourier kernels. 98, 395-429.

H Srivastava, K Gupta, S Goyal (1982) The H-function of one and two variables with applications.

M Saigo, R Saxena, J Ram (1995) On the two dimensional generalized Weyl fractional calculus associated with two dimensional H-transform. 8, 63-73.

Seema Nair (2009) Pathway fractional integration operator. 12(3), 237-252.

Modified H -Transform and Pathway Fractional Integral Operator

Published

2012-07-27

How to Cite

Modified H -Transform and Pathway Fractional Integral Operator. (2012). Global Journal of Science Frontier Research, 12(F8), 35-41. https://www.journalofscience.org/index.php/GJSFR/article/view/654