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20172021
most citedRegularity and multiplicity results for fractional -Laplacian equations

3 citations · 9 across the 10 of their papers we have counts for

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12 papers · 1 filter

math.AP2021

On weighted -Hardy inequality on domains in

Divya Goel, Yehuda Pinchover, Georgios Psaradakis

We consider weighted -Hardy inequalities involving the distance to the boundary of a domain in the -dimensional Euclidean space with nonempty boundary. Using criticality th…

math.AP2020

Variational framework and Lewy-Stampacchia type estimates for nonlocal operators on Heisenberg group

Divya Goel, Vicentiu D. Radulescu, K. Sreenadh

The aim of this article is to derive some Lewy-Stampacchia estimates and existence of solutions for equations driven by a nonlocal integro-differential operator on the Heisenberg g…

math.AP20202 cited

Singular doubly nonlocal elliptic problems with Choquard type critical growth nonlinearities

Jacques Giacomoni, Divya Goel, K. Sreenadh

The theory of elliptic equations involving singular nonlinearities is well studied topic but the interaction of singular type nonlinearity with nonlocal nonlinearity in elliptic pr…

math.AP2019

Regularity results on a class of doubly nonlocal problems

Jacques Giacomoni, Divya Goel, K. Sreenadh

The purpose of this article is twofold. First, an issue of regularity of weak solution to the problem (See below) is addressed. Secondly, we investigate the question of

math.AP20192 cited

Brezis-Nirenberg type result for Kohn Laplacian with critical Choquard Nonlinearity

Divya Goel, K. Sreenadh

In this article, we are study the following Dirichlet problem with Choquard type non linearity \[ -Δ_{\mathbb{H}} u = a u+ \left(\int_Ω\frac{|u(η)|^{Q^*_λ}}{|η^{-1}ξ|^λ}dη\right)|u…

math.AP20191 cited

Critical growth elliptic problems involving Hardy-Littlewood-Sobolev critical exponent in non-contractible domains

Divya Goel, K. Sreenadh

The paper is concerned with the existence and multiplicity of positive solutions of the nonhomogeneous Choquard equation over an annular type bounded domain. Precisely, we consider…