Anirban Paul

activity

20182021

collaborators

4 papers

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…

math.MG2019

Rough $I$ -convergence in cone metric spaces

Amar Kumar Banerjee, Anirban Paul

Here we have studied the notion of rough $I$ -convergence as an extension of the idea of rough convergence in a cone metric space using ideals. We have further introduced the notion…

math.GN2018

On $I$ and $I^{}$ -Cauchy conditions in $C^{}$ -algebra valued metric spaces

Amar Kumar Banerjee, Anirban Paul

The idea of $C^{*}$ -algebra valued metric spaces was given by Z. Ma et al \cite{111} in 2014. Here we have studied the ideas of $I$ -Cauchy and $I^{*}$ -Cauchy sequences and their proper…

math.GN2018

I-divergence and I*-divergence in cone metric spaces

Amar Kumar Banerjee, Anirban Paul

In this paper we have studied the ideas of I-divergence and I*-divergence of sequences in cone metric spaces. We have investigated the relationship between I-divergence and I*-dive…

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

Rough I-convergence in cone metric spaces

On I and I∗-Cauchy conditions in C∗-algebra valued metric spaces

I-divergence and I*-divergence in cone metric spaces

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

Rough $I$ -convergence in cone metric spaces

On $I$ and $I^{}$ -Cauchy conditions in $C^{}$ -algebra valued metric spaces