Review on Fractional Q-calculus with Varying Arguments

Authors

  • N. Ravi Kumar Department of Mathematics, JSS College of Arts, Commerce and Science, Mysore - 570 025, India.

DOI:

https://doi.org/10.9734/bpi/ramrcs/v5/15106D

Keywords:

Univalent functions, Bernardi operator, fractional derivative, linear operator, q-derivative

Abstract

In this Chapter we introduce a new subclasses of functions which are analytic defined by using fractional q - calculus integral operators. We also introduce q-Bernadi integral operator for analytic function using the concept of q-calculus. We discuss coefficient estimates, growth, distortion theorems and many more properties for the function f belonging to the classes V(A, B, q, \(\delta\)) and K(A, B, q, \(\delta\)) .

Published

2021-11-22

How to Cite

N. Ravi Kumar. (2021). Review on Fractional Q-calculus with Varying Arguments. Recent Advances in Mathematical Research and Computer Science Vol. 5, 47–59. https://doi.org/10.9734/bpi/ramrcs/v5/15106D