CERTAIN CLASS OF EULERIAN INTEGRALS WITH THE MULTIVARIABLE I-FUNCTION DEFINED BY NAMBISAN

Abstract

In this paper, rst we evaluate a class of MacRobert's integral associ- ated with the multivariable I-function de ned by Nambisan et al [3], secondly we evaluate a class of MacRobert's with. the generalized incomplete hypergeometric function, a general class of polynomials and the multivariable I-function de ned by Nambisan et al [3]. We will study several particular cases.

Authors and Affiliations

FY Ayant

Keywords

Related Articles

A DIRECT PROOF OF THE AAB-BAILEY LATTICE

The purpose of this paper is to give a direct proof of AAB-Bailey lattice.

A SHORT REVIEW OF ESTIMATION OF POPULATION VARIANCE THROUGH RATIO ESTIMATORS

The present manuscript is a short review of the ratio type estimators of population variance of the study variable using auxiliary information on a sin- gle auxiliary variable. In this paper various ratio type estimators...

DECIMAL EXPANSIONS: THEIR UNIQUENESS AND INTERESTING PATTERNS

An expression of the form o.abcd... written by arbitrarily picking up a, b, c, d ... from among 0 to 9, cannot be taken to represent the decimal expansion of a real number. In fact, the decimal expansion of every irratio...

CERTAIN CLASS OF EULERIAN INTEGRALS WITH THE MULTIVARIABLE I-FUNCTION DEFINED BY NAMBISAN

In this paper, rst we evaluate a class of MacRobert's integral associ- ated with the multivariable I-function de ned by Nambisan et al [3], secondly we evaluate a class of MacRobert's with. the generalized incomplete hy...

SOME RECENT ADVANCES IN NUMBER THEORY

1. RSA Algorithm} & -1977 \\ 2. Andrew Wiles-FLT}& -1995 \\ 3. AKS Primality Test} & -2002 \\ 4. Terence-Tao AP \& Primes} & -2006 \\ 5. Yitang Zhang-``Bounded Gaps"} & -2011

Download PDF file
  • EP ID EP213909
  • DOI -
  • Views 57
  • Downloads 0

How To Cite

FY Ayant (2017). CERTAIN CLASS OF EULERIAN INTEGRALS WITH THE MULTIVARIABLE I-FUNCTION DEFINED BY NAMBISAN. Journal of Ramanujan Society of Mathematics and Mathematical Sciences, 6(1), 41-52. https://europub.co.uk/articles/-A-213909