Triple Dirichlet Average of New M-Function and Fractional Derivative

Authors

  • Mohd. Farman Ali School of Mathematics and Allied Sciences, Jiwaji University, Gwalior, Address
  • Manoj Sharma
  • Renu Jain

DOI:

https://doi.org/10.37591/rrdms.v4i2.1103

Abstract

Abstract:

The aim of present paper to establish some results of Triple Dirichlet average of M-Function, using fractional derivative. Fractional calculus is powerful branch of mathematics that has also sporadically been applied to structural dynamics problems. Indeed, it appears to us to be a solution in search of a good problem. In that sense, it has some of the character of the laser shortly after its development. Fractional calculus is also inherent in the physics of dynamic structural mechanics or whether it is a convenient mathematical tool for manipulating equations derived using more conventional arguments. It is generally known that integer-order derivatives and integrals have clear physical and geometric interpretations.

Keywords and Phrases: Dirichlet average, New M-Function fractional derivative and Fractional calculus operators.

Cite this Article

Mohd. Farman Ali, Manoj Sharma, Renu Jain. Triple Dirichlet Average of New M-Function and Fractional Derivative. Research & Reviews: Discrete Mathematical Structures. 2017; 4(2): 37–41p.

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Published

2017-10-12

Issue

Vol. 4 No. 2 (2017)

Section

Research Articles

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