New Generalization of Angular Displacement with Product of Certain Special Functions in A Shaft
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.
Downloads
- Article PDF
- TEI XML Kaleidoscope (download in zip)* (Beta by AI)
- Lens* NISO JATS XML (Beta by AI)
- HTML Kaleidoscope* (Beta by AI)
- DBK XML Kaleidoscope (download in zip)* (Beta by AI)
- LaTeX pdf Kaleidoscope* (Beta by AI)
- EPUB Kaleidoscope* (Beta by AI)
- MD Kaleidoscope* (Beta by AI)
- FO Kaleidoscope* (Beta by AI)
- BIB Kaleidoscope* (Beta by AI)
- LaTeX Kaleidoscope* (Beta by AI)
How to Cite
References
R. Srivastava, Panda (1976) Some bilateral generating functions for a class of generalized hypergeometric polynomials. 1976(283-284), 265-274. https://doi.org/10.1515/crll.1976.283-284.265
A. Shekahwat, H. Garg (2013) Angular Displacement in a Shaft Associated with the Aleph-Function and Generalized Polynomials. 1(10), 1-4.
V. Olkha, Chaurasia (1985) Series Representation for the H-function of Several Complex variables. 19(1), 38-40.
V. Saxena (2008) The I-Function.
The C. Fox, H-functions kernels (1961) The G and H-functions as Symmetrical Fourier kernels. 98, 359-429.
M. Srivastava, Garg (1987) Some Integral Involving a General Class of Polynomials and The Multivariable H-function. 32, 685-692.
H. Singh, V. Yadav (2011) Fractional Integrals Involving a General Class of Polynomials, H(bar)-function and Multivariable I-function. 5(15), 713-722.
Hsp Shrivastava (2002) Multivariable Bessel Polynomials. 6, 163-173.
H. Shrivastava (2002) On Hermite Polynomial of Several variables. 24(1), 95-109.
Published
2016-03-28
Issue
Section
License
Copyright (c) 2016 Authors and Global Journals Private Limited

This work is licensed under a Creative Commons Attribution 4.0 International License.