New Generalization of Angular Displacement with Product of Certain Special Functions in a Shaft

Authors

  • Sunil Kumar Sharma

  • Ashok Singh Shekhawat

Keywords:

partial differential equation for angular displacement, series representation of multivariable H-function, I-function, general polynomial

Abstract

The object of this paper is to establish a new generalization of angular displacement in a shaft with a product of certain special function. A main result based upon the H-function of several complex variables, I-function of one variable, general polynomial of several variables, which provide unification and extension of numerous results in theory of special function. The special cases of the main result (which are also sufficiently general in nature and are of interested in themselves) have also been given.

How to Cite

Sunil Kumar Sharma, & Ashok Singh Shekhawat. (2016). New Generalization of Angular Displacement with Product of Certain Special Functions in a Shaft. Global Journal of Science Frontier Research, 16(F2), 25–32. Retrieved from https://journalofscience.org/index.php/GJSFR/article/view/1755

New Generalization of Angular Displacement with Product of Certain Special Functions in a Shaft

Published

2016-01-15