activity
20142024
most citedFourier transform for functions of bicomplex variables

2 citations · 4 across the 8 of their papers we have counts for

collaborators

8 papers

math.CV2024

Fuzzy Set with Hyperbolic Valued Membership Function

Chinmay Ghosh, Sanjib Kumar Datta, Soumen Mondal

In this article, we have introdued D-fuzzy sets. We have discussed the notions of inclusion, union, intersection, complementation and convexity of such D-fuzzy sets. Also we have p…

math.CV2022

Growth of Solutions of Linear Difference Equations with Meromorphic Coefficients in Terms of Iterated p-phi Order

Anirban Bandyopadhyay, Chinmay Ghosh, Sanjib Kumar Datta

In this article we have studied complex linear homogeneous difference equations where the coefficients are meromorphic functions, having finite iterated p-phi order. We have made s…

math.CV2022

Meromorphic Solutions of Homogeneous and Non-homogeneous Higher Order Linear Difference Equations in Terms of (p,q)-Order

Subhadip Khan, Chinmay Ghosh, Sanjib Kumar Datta

In this paper we investigate the growth of meromorphic solutions of homogeneous and non-homogeneous linear difference equations with entire or meromorphic coefficients. We further…

math.CV2021

On Topological Bihyperbolic Modules

Soumen Mondal, Chinmay Ghosh, Sanjib Kumar Datta

In this paper we introduce topological modules over the ring of bihyperbolic numbers. We discuss bihyperbolic convexity, bihyperbolic-valued seminorms and bihyperbolic-valued Minko…

math.CV2016

Measure of relative -th order based on a growth of composite entire functions

S. Kanas, S. K. Datta, T. Biswas +1

We deduce some growth properties of composite entire functions in the light of their relative \ th order by extending some results of J. Tu, Z. X. Chen and X. M. Zheng.

math.CV2015★ 1 cited

Inverse Fourier Transform for Bi-Complex Variables

A. Banerjee, S. K. Datta, Md. A. Hoque

In this paper we examine the existence of bicomplexified inverse Fourier transform as an extension of its complexified inverse version within the region of convergence of bicomplex…

math.CV2014★ 2 cited

Fourier transform for functions of bicomplex variables

Abhijit Banerjee, Sanjib Kumar Datta, Md Azizul Hoque

This paper examines the existence and region of convergence of Fourier transform of the functions of bicomplex variables with the help of projection on its idempotent components as…

math.CV2014★ 1 cited

Inverse Laplace Transform for Bi-Complex Variables

Abhijit Banerjee, Sanjib Kumar Datta, Md. Azizul Hoque

In this paper we examine the existence of bicomplexied inverse Laplacetransform as an extension of its complexied inverse version within theregion of convergence of bicomplex Lapla…