2 citations · 4 across the 13 of their papers we have counts for
13 papers
Approximation Algorithms For The Dispersion Problems in a Metric Space
Pawan K. Mishra, Gautam K. Das
In this article, we consider the -dispersion problem in a metric space . Let be a set of points in a metric space . For eac…
Approximation Algorithms For The Euclidean Dispersion Problems
Pawan K. Mishra, Gautam K. Das
In this article, we consider the Euclidean dispersion problems. Let be a set of points in . For each point and $S \s…
Multiplicity results for fractional magnetic problems involving exponential growth
Pawan Kumar Mishra, João Marcos do Ó, Manassés de Souza
We study the following fractional elliptic equations of the type, \begin{equation*} (-Δ)^{\frac12}_A u = λu+f(|u|)u ,\;\textrm{in } \;(-1, 1),\; u=0\;\textrm{in } \;\mathbb R\setmi…
The Nehari manifold for indefinite Kirchhoff problem with Caffarelli-Kohn-Nirenberg type critical growth
Pawan Kumar Mishra, Joao Marcos do Ó, David G. Costa
In this paper we study the following class of nonlocal {problems} involving Caffarelli-Kohn-Nirenberg type critical growth \begin{align*} L(u)&-λh(x)|x|^{-2(1+a)}u=μf(x)|u|^{q-2}u+…
Continuums of positive solutions for classes of non-autonomous and non-local problems with strong singular term
Carlos Alberto Santos, Lais Santos, Pawan Kumar Mishra
In this paper, we show existence of \textit{continuums} of positive solutions for non-local quasilinear problems with strongly-singular reaction term on a bounded domain in $\mathb…
Fractional Hamiltonian systems with critical exponential growth
Joao Marcos do Ó, Jacques Giacomoni, Pawan Kumar Mishra
In this paper, we study the following nonlocal nonautonomous Hamiltonian system on whole $$ \left\{\begin{array}{ll} (-Δ)^\frac12~ u +u=Q(x) g(v)&\quad\mbox{in } \mathb…