Sheela Verma

activity

20182026

most citedAn upper bound for the first nonzero Neumann eigenvalue

4 citations · 4 across the 14 of their papers we have counts for

collaborators

Showing math.APShow all

4 papers · 1 filter

math.AP2026

Sharp bounds and geometric properties of the first non trivial Steklov Neumann Eigenvalue

Sagar Basak, Gloria Paoli, Rossano Sannipoli +1

In this article, we study the mixed Steklov--Neumann eigenvalue problem on doubly connected domains. First, we show that among all doubly connected domains in $R^{n}$ of the…

math.AP2026

On Eigenvalues of Logarithmic Potential Operator in the Hyperbolic Space

Jiya Rose Johnson, Sheela Verma

Let $Ω$ be a bounded open set in the Poincaré hyperbolic disk, $D$ . In this article, we consider the hyperbolic logarithmic potential operator $\mathcal{L}_h : L^2(Ω) \to…

math.AP2022

Reverse Faber-Krahn inequality for the $p$ -Laplacian in Hyperbolic space

Mrityunjoy Ghosh, Sheela Verma

In this paper, we study the shape optimization problem for the first eigenvalue of the $p$ -Laplace operator with the mixed Neumann-Dirichlet boundary conditions on multiply-connect…

math.AP2018

Upper bound for the first non-zero eigenvalue of the $p$ -Laplacian

Sheela Verma

Let $M$ be a closed hypersurface in $R^{n}$ and $Ω$ be a bounded domain such that $M = \partial Ω$ . In this article, we obtain an upper bound for the first non-zero eigenval…

Sharp bounds and geometric properties of the first non trivial Steklov Neumann Eigenvalue

On Eigenvalues of Logarithmic Potential Operator in the Hyperbolic Space

Reverse Faber-Krahn inequality for the p-Laplacian in Hyperbolic space

Upper bound for the first non-zero eigenvalue of the p-Laplacian

Reverse Faber-Krahn inequality for the $p$ -Laplacian in Hyperbolic space

Upper bound for the first non-zero eigenvalue of the $p$ -Laplacian