activity
20172021
most citedOn the uniqueness of power of a meromorphic function sharing a set with its k-th derivative

1 citations · 2 across the 5 of their papers we have counts for

collaborators

15 papers

math.CV2021

Unique range sets without Fujimoto's hypothesis

Bikash Chakraborty

This paper studies the uniqueness of two non-constant meromorphic functions when they share a finite set. Moreover, we will give the existence of unique range sets for meromorphic…

math.CV2020

A Note on the value distribution of a differential monomial and some normality criteria

Sudip Saha, Bikash Chakraborty

In this paper, we prove some value distribution results which lead to some normality criteria for a family of analytic functions. These results improve some recent results.

math.CV2020

Unique range sets of meromorphic functions of non-integer finite order

Bikash Chakraborty, Amit Kumar Pal, Sudip Saha +1

This paper studies the uniqueness of two non-integral finite ordered meromorphic functions with finitely many poles when they share two finite sets. Also, studies an answer to a qu…

math.CV2020

Some results on the unique range sets

Bikash Chakraborty, Jayanta Kamila, Amit Kumar Pal +1

In this paper, we exhibit the equivalence between different notions of unique range sets, namely, unique range sets, weighted unique range sets and weak-weighted unique range sets…

math.CV2019

Value distribution of some differential monomials

Bikash Chakraborty, Sudip Saha, Amit Kumar Pal +1

Let be a transcendental meromorphic function defined in the complex plane . We consider the value distribution of the differential polynomial $f^{q_{0}}(f^{(k)})^{q…

math.CV2019

On the value distribution of a Differential Monomial and some normality criteria

Weiran Lü, Bikash Chakraborty

Let be a transcendental meromorphic function defined in the complex plane , and be a small function of . In this paper, We give a quanti…