3 citations · 15 across the 23 of their papers we have counts for
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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…
A qualitative study of (p,q) Singular parabolic equations: local existence, Sobolev regularity and asymptotic behaviour
Jacques Giacomoni, Deepak Kumar, K. Sreenadh
The purpose of the article is to study the existence, regularity, stabilization and blow up results of weak solution to the following parabolic -singular equation: \begin{eq…
Sobolev and Hölder regularity results for some singular nonhomogeneous quasilinear problems
J. Giacomoni, Deepak Kumar, K. Sreenadh
This article deals with the study of the following singular quasilinear equation: \begin{equation*} (P) \left\{ \ -Δ_{p}u -Δ_{q}u = f(x) u^{-δ},\; u>0 \text{ in }\; \Om; \; u=0 \te…
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…
Unbalanced fractional elliptic problems with exponential nonlinearity: subcritical and critical cases
Deepak Kumar, V. Radulescu, K. Sreenadh
This paper deals with the qualitative analysis of solutions to the following -fractional equation: \begin{equation*} \begin{array}{rllll} (-Δ)^{s_1}_{p}u+(-Δ)^{s_2}_{q}u+V(x…
Unbalanced -fractional problems with critical growth
Deepak Kumar, K. Sreenadh
We study the existence, multiplicity and regularity results of non-negative solutions of following doubly nonlocal problem: $$ (P_\la) \left\{ \begin{array}{lr}\ds \quad (-Δ)^{s_1}…