Narasimha Kumar

activity

20102025

most citedA Graphical Representation of Rings via Automorphism Groups

2 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2025

A class of Drinfeld $A$ -modules of rank $3$ with surjective Galois representations

Narasimha Kumar, Dwipanjana Shit

Let $q = p^{e} \geq 7$ be an odd prime power, and set $A := F_{q} [T]$ . In this article, we construct an infinite two-parameter family of Drinfeld $A$ -modules of rank $3$ such…

math.NT2021

On Congruences and Linear relations for Drinfeld modular forms of level $Γ_{0} (T)$ , arbitrary type

Tarun Dalal, Narasimha Kumar

In \cite{Cho09}, Choi studied congruences of coefficients (modulo $T^{q} - T$ ) for Drinfeld modular forms of level $Γ_{0} (T)$ , trivial type and the linear relations between the initial c…

math.AC2010★ 2 cited

A Graphical Representation of Rings via Automorphism Groups

N. Mohan Kumar, Pramod K. Sharma

Let $R$ be a commutative ring with identity. We define a graph $Γ_{\aut}(R)$ on $R$ , with vertices elements of $R$ , such that any two distinct vertices $x, y$ are adjacent if and…

A class of Drinfeld A-modules of rank 3 with surjective Galois representations

On Congruences and Linear relations for Drinfeld modular forms of level Γ0​(T), arbitrary type

A Graphical Representation of Rings via Automorphism Groups

A class of Drinfeld $A$ -modules of rank $3$ with surjective Galois representations

On Congruences and Linear relations for Drinfeld modular forms of level $Γ_{0} (T)$ , arbitrary type