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Deepak Kumar

4 papers here

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author1
  • middle author2

Across the 3 of 4 papers where every author was matched, so the position is known.

fields
  • math.AP4
same name
  • Deepak Kumar — 4 papers
  • Deepak Kumar — 3 papers, h 8
  • Deepak Kumar — 2 papers, h 11
  • Deepak Kumar — 2 papers
  • Deepak Kumar — 2 papers
  • Deepak Kumar — 2 papers

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

most citedRegularity and multiplicity results for fractional (p,q)-Laplacian equations

3 citations · 4 across the 3 of their papers we have counts for

collaborators

4 papers

math.AP2020

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 (p,q)-singular equation: \begin{eq…

math.AP2020★ 1 cited

Unbalanced (p,2)-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}…

math.AP2019

Singular elliptic problems with unbalanced growth and critical exponent

Deepak Kumar, V. D. Radulescu, K. Sreenadh

In this article, we study the existence and multiplicity of solutions of the following (p,q)-Laplace equation with singular nonlinearity: \begin{equation*} \left\{\begin{array}{r…

math.AP2019★ 3 cited

Regularity and multiplicity results for fractional (p,q)-Laplacian equations

Divya Goel, Deepak Kumar, K. Sreenadh

This article deals with the study of the following nonlinear doubly nonlocal equation: \begin{equation*} (-Δ)^{s_1}_{p}u+\ba(-Δ)^{s_2}_{q}u = \la a(x)|u|^{δ-2}u+ b(x)|u|^{r-2} u,\;…

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