New Theorems Involving The Generalized Mellin-Barnes Type of Contour Integrals and General Class of Polynomials

Article ID

X8T92

New Theorems Involving The Generalized Mellin-Barnes Type of Contour Integrals and General Class of Polynomials

Dr. Praveen Agarwal
Dr. Praveen Agarwal Anand International College of Engineering
Mehar Chand
Mehar Chand
DOI

Abstract

In the present investigation, First we establish three new theorems, which involves generalized Mellin-Barnes type of contour integrals and general class of polynomials. Next, we obtain certain new integrals and expansion formulas by the application of our theorems. By giving suitable values to the parameters, main integral reduces to Fox’s H-function and generalized wright hypergeometric function, etc. Our Main findings provide interesting unification and extensions of a number of new results.

New Theorems Involving The Generalized Mellin-Barnes Type of Contour Integrals and General Class of Polynomials

In the present investigation, First we establish three new theorems, which involves generalized Mellin-Barnes type of contour integrals and general class of polynomials. Next, we obtain certain new integrals and expansion formulas by the application of our theorems. By giving suitable values to the parameters, main integral reduces to Fox’s H-function and generalized wright hypergeometric function, etc. Our Main findings provide interesting unification and extensions of a number of new results.

Dr. Praveen Agarwal
Dr. Praveen Agarwal Anand International College of Engineering
Mehar Chand
Mehar Chand

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Dr. Praveen Agarwal. 2012. “. Global Journal of Science Frontier Research – F: Mathematics & Decision GJSFR-F Volume 12 (GJSFR Volume 12 Issue F3): .

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Crossref Journal DOI 10.17406/GJSFR

Print ISSN 0975-5896

e-ISSN 2249-4626

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GJSFR Volume 12 Issue F3
Pg. 15- 24
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New Theorems Involving The Generalized Mellin-Barnes Type of Contour Integrals and General Class of Polynomials

Dr. Praveen Agarwal
Dr. Praveen Agarwal Anand International College of Engineering
Mehar Chand
Mehar Chand

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