Pratip Nandi

activity

20202026

most citedOrdered field valued continuous functions with countable range

4 citations · 6 across the 7 of their papers we have counts for

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math.GN2026

A topological view of algebraic structures in $C_{p} (X)$

Pratip Nandi, Soumajit Dey, Amrita Dey +1

This manuscript focuses on the topological behaviour of algebraic structures in $C_{p} (X)$ . Closure of ideals in $C_{p} (X)$ is determined and are used to characterise various topologic…

math.GN2023

More on generalizations of topology of uniform convergence and $m$ -topology on $C (X)$

Pratip Nandi, Rakesh Bharati, Atasi Deb Ray +1

This paper conglomerates our findings on the space $C (X)$ of all real valued continuous functions, under different generalizations of the topology of uniform convergence and the $m…

math.GN2023

$U$ -topology and $m$ -topology on the ring of Measurable Functions, generalized and revisited

Pratip Nandi, Atasi Deb Ray, Sudip Kumar Acharyya

Let $M (X, A)$ be the ring of all real valued measurable functions defined over the measurable space $(X, A)$ . Given an ideal $I$ in $\mathcal{M}(X,\math…

math.GN2020★ 4 cited

Ordered field valued continuous functions with countable range

Sudip Kumar Acharyya, Atasi Deb Ray, Pratip Nandi

For a Hausdorff zero-dimensional topological space $X$ and a totally ordered field $F$ with interval topology, let $C_{c} (X, F)$ be the ring of all $F -$ valued continuous functions on…

A topological view of algebraic structures in Cp​(X)

More on generalizations of topology of uniform convergence and m-topology on C(X)

U-topology and m-topology on the ring of Measurable Functions, generalized and revisited

Ordered field valued continuous functions with countable range

A topological view of algebraic structures in $C_{p} (X)$

More on generalizations of topology of uniform convergence and $m$ -topology on $C (X)$

$U$ -topology and $m$ -topology on the ring of Measurable Functions, generalized and revisited