collaborators

6 papers

math.AP2025

Asymptotic behaviour and existence of positive solutions for mixed local nonlocal elliptic equations with Hardy potential

Shammi Malhotra, Sarika Goyal, K. Sreenadh

We investigate the existence and multiplicity of positive solutions to the following problem driven by the superposition of the Laplacian and the fractional Laplacian with Hardy po…

math.AP2025

Existence of multiple normalized solutions to a critical growth Choquard equation involving mixed operator

Nidhi Nidhi, K. Sreenadh

In this paper we study the normalized solutions of the following critical growth Choquard equation with mixed local and non-local operators: \begin{equation*} \begin{array}{rcl} -Î…

math.AP2025

Elliptic Problems Involving Mixed Local-Nonlocal Operator in the Hyperbolic Space

Diksha Gupta, Konijeti Sreenadh

This paper explores the existence of solutions to a class of nonlinear elliptic equations involving a mixed local-nonlocal operator of the form $-Δ_{\mathbb{B}^N} + (-Δ_{\mathbb{…

math.AP2025

Global Compactness Result for a Brézis-Nirenberg-Type Problem Involving Mixed Local Nonlocal Operator

Souptik Chakraborty, Diksha Gupta, Shammi Malhotra +1

This paper investigates the profile decomposition of Palais-Smale sequences associated with a Brezis-Nirenberg type problem involving a combination of mixed local nonlocal operator…

math.AP2025

On the eigenvalues and Fuč\'ık spectrum of -Laplace local and nonlocal operator with mixed interpolated Hardy term

Shammi Malhotra, Sarika Goyal, K. Sreenadh

In this article, we are concerned with the eigenvalue problem driven by the mixed local and nonlocal -Laplacian operator having the interpolated Hardy term \begin{equation*} \ma…

math.AP2024

Quasilinear Schrödinger Equation involving Critical Hardy Potential and Choquard type Exponential nonlinearity

Shammi Malhotra, Sarika Goyal, K. Sreenadh

In this article, we study the following quasilinear Schrödinger equation involving Hardy potential and Choquard type exponential nonlinearity with a parameter \begin{equation…