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A Nonlocal Operator Breaking the Keller-Osserman Condition
(De Gruyter, 2017-10)
This work is concerned about the existence of solutions to the nonlocal semilinear problem - N J (x - y) (u (y) - u (x)) y + h (u (x)) = f (x) x ω u = g x N ω, (-) R N J(x-y)(u(y)-u(x%)), dy+h (u(x)) = f(x),& ω u=g, x R N ...
TRIPLE JUNCTION SOLUTIONS FOR A SINGULARLY PERTURBED NEUMANN PROBLEM
(SIAM PUBLICATIONS, 2011)
We consider the singularly perturbed Neumann problem epsilon(2)Delta u - u + up = 0, u > 0 in Omega, partial derivative u/partial derivative v = 0 on partial derivative Omega, where p > 1 and Omega is a smooth and bounded ...
Concentrating solutions for a planar elliptic problem involving nonlinearities with large exponent
(ACADEMIC PRESS INC ELSEVIER SCIENCE, 2006)
We consider the boundary value problem Delta u + u(P) = 0 in a bounded, smooth domain Omega in R-2 with homogeneous Dirichlet boundary condition and p a large exponent. We find topological conditions on Omega which ensure ...
Large solutions to elliptic equations involving fractional Laplacian
(Elsevier, 2015)
The purpose of this paper is to study boundary blow up solutions for semi-linear fractional elliptic equations of the form
{(-Delta)(alpha)u(x) + vertical bar u vertical bar(p-1)u(x) = f(x), x is an element of Omega, ...
Stationary solutions to a Keller-Segel chemotaxis system
(IOS PRESS, 2006)
We consider the following stationary Keller-Segel system from chemotaxis
On spikes concentrating on line-segments to a semilinear Neumann problem
(ACADEMIC PRESS INC ELSEVIER SCIENCE, 2011)
We consider the following singularly perturbed Neumann problem
Dynamic programming for stochastic target problems, Viscosity solutions and hedging in markets with Portfolio constraints and large investors
(Universidad del RosarioFacultad de Economía, 2014)
Large viscosity solutions for some fully nonlinear equations
(SPRINGER BASEL AG, 2013)
Large viscosity solutions for some fully nonlinear equations
(BIRKHAUSER, 2013)