activity
20162020
most citedA note on rough -convergence of double sequences

2 citations · 5 across the 9 of their papers we have counts for

collaborators

9 papers

math.FA2020

Generalizations of bornological convergence and convergence of partial maps via ideal

Prasanta Malik, Argha Ghosh

In this paper using the notion of an ideal I on a directed set, we extend the notion of convergence of nets of partial maps to the notions of I-convergence ( or filter convergence)…

math.FA2018★ 1 cited

Generalized Statistical limit points and cluster points via ideal

Prasanta Malik, Argha Ghosh

In this paper we have extended the notion of statistical limit point as introduced by Fridy[8] to I-statistical limit point of sequences of real numbers and studied some basic prop…

math.FA2017

On I-statistical cluster point of double sequences

Prasanta Malik, Argha Ghosh

In this paper we are concerned with the recent summability notion of I-statistically pre-Cauchy real double sequences in line of Das et. al. [6] as a generalization of I-statistica…

math.FA2017★ 1 cited

Rough I-statistical convergence of double sequence

Prasanta Malik, Argha Ghosh

The concept of I-statistical convergence of a double sequence was first introduced and study by Das et. el [2]. Here in this paper we discuss some results on rough ideal statistica…

math.FA2016

Convergence of Partial maps via bornology through ideal and its Characterization

Prasanta Malik, Argha Ghosh

In this paper we consider the idea of I - convergence of nets of partial function from a metric space (X; d) to a metric space (Y; ?) and derive several basic characterization. Thi…

math.FA2016

New Types of Convergence on Time Scales

Argha Ghosh, Manojit Maity

This paper is discussing about the notion of some new types of convergences namely -convergence and -convergence of a -measurable function on time scales by cons…

math.FA2016

Rough I-statistical convergence of sequences

Prasanta Malik, Manojit Maity, Argha Ghosh

The concept of I-statistical convergence of sequence was first defined by Das et.al [2]. In this paper we introduce and study the notion of rough I-statistical convergence of seque…

math.FA2016★ 1 cited

Strong AND -statistically pre-Cauchy double sequences in Probabilistic Metric Spaces

Prasanta Malik, Argha Ghosh, Manojit Maity

In this paper we consider the notion of strong -statistically pre-Cauchy double sequences in probabilistic metric spaces in line of Das et. al. [6] and introduce the new concept…

math.FA2016★ 2 cited

A note on rough -convergence of double sequences

P. Malik, M. Maity, A. Ghosh

In this paper we study some basic properties of rough -convergent double sequences in the line of Dndar [8]. We also study the set of all rough -limits of a double…