A. Banerjee

activity

20162026

most citedA Note on convergence of double sequences in a topological space

4 citations · 16 across the 33 of their papers we have counts for

collaborators

Showing 2021Show all

5 papers · 1 filter

math.GN2021

SOME ASPECTS of $s λ$ -Closed Sets on Separation Axioms And Compactness in GT-spaces

Amar Kumar Banerjee, Jagannath Pal

Here we have investigated some aspects of $s λ$ -closed sets on separation axioms including $s T_{2 \frac{1}{2}}$ and $s T_{3 \frac{1}{2}}$ axioms and on compactness in generalized t…

math.GN2021

On $I$ and $I^{*}$ -equal convergence in linear $2$ -normed spaces

Amar Kumar Banerjee, Nesar Hossain

In this paper we study the notion of $I$ and $I^{*}$ -equal convergence in linear 2-normed spaces and some of their properties. We also establish the relationship…

math.GN2021

$I g^{*}$ -closed sets and its certain properties in $σ$ -spaces with respect to an ideal

Amar Kumar Banerjee, Jagannath Pal

Here we have introduced and studied the idea of $I g^{*}$ -closed set with respect to an ideal and investigated some of its properties in Alexandroff spaces. We have also introduced $…

math.GN2021

$(j - i) s g_{κ}^{*}$ -closed sets and pairwise semi $t_{ω}$ -axiom in bispaces

Jagannath Pal, Amar Kumar Banerjee

Here we have introduced the ideas of $(j - i) s g_{κ}^{*}$ -closed sets and a semi generalized closed set in a bispace; $i, j = 1, 2; i \neq = j$ and then have studied on pairwise semi $T_{0}$ -a…

math.GN2021

On rough $I^{*}$ and $I^{K}$ -convergence of sequences in normed linear spaces

Amar Kumar Banerjee, Anirban Paul

In this paper, we have introduced first the notion of rough $I^{*}$ -convergence in a normed linear space as an extension work of rough $I$ -convergence and then rough $I^{K}$ -convergenc…

SOME ASPECTS of sλ-Closed Sets on Separation Axioms And Compactness in GT-spaces

On I and I∗-equal convergence in linear 2-normed spaces

Ig∗-closed sets and its certain properties in σ-spaces with respect to an ideal

(j−i)sgκ∗​-closed sets and pairwise semi tω​-axiom in bispaces

On rough I∗ and IK-convergence of sequences in normed linear spaces

SOME ASPECTS of $s λ$ -Closed Sets on Separation Axioms And Compactness in GT-spaces

On $I$ and $I^{*}$ -equal convergence in linear $2$ -normed spaces

$I g^{*}$ -closed sets and its certain properties in $σ$ -spaces with respect to an ideal

$(j - i) s g_{κ}^{*}$ -closed sets and pairwise semi $t_{ω}$ -axiom in bispaces

On rough $I^{*}$ and $I^{K}$ -convergence of sequences in normed linear spaces