Publication date
July 1996
DOI Publisher
Elsevier BV ISSN
0022-247X Citation count (estimate)
4Abstract
10.1006/jmaa.1996.0272Journal of Mathematical Analysis and Applications2012532-55
10.1006/jmaa.1996.0272Journal of Mathematical Analysis and Applications2012532-55
In this paper we study the shape of least-energy solutions to a singularly perturbed quasilinear pro...
AbstractWe consider a system of the form −ε2Δu+u=g(v),−ε2Δv+v=f(u) in Ω with Neumann boundary condit...
problem with a small diffusion coefficient are studied in this paper. We prove that the solutions wi...
1991 Mathematics Subject Classification. 35B40, 35J20, 35J65.The asymptotic behavior of the least en...
We investigate the effect of the coefficient of the critical nonlinearity for the Neumann problem on...
This work is devoted to the least-energy solutions of a non-autonomous semi-linear problem with smal...
AbstractLet Ω be a smooth bounded domain in RN, with N⩾5, a>0, α⩾0 and 2∗=2NN−2. We show that the ex...
In this paper we study the shape of least-energy solutions to the quasilinear problem εmΔmu−um−1+f(u...
Abstract: We study the shape of least-energy solutions to the quasilinear elliptic equation ∊mΔmu − ...
AbstractWe consider the problem ε2Δu−uq+up=0 in Ω, u>0 in Ω, u=0 on ∂Ω. Here Ω is a smooth bounded d...
In this paper we carry on the study of asymptotic behavior of some solutions to a singularly pertur...
Let Ω be a bounded domain in Rn (n ≥ 3) and λ > 0. We consider -Δu + λu = u(n + 2)/( n - 2) in Ω,...
Key words and phrases: Mixed boundary value problem, energy solution, asymptotic behavior.
We continue our work (Y. Li, C. Zhao, Locating the peaks of least-energy solutions to a quasilinear ...
Least-energy solutions of a non-autonomous semilinear problem with a small diffusion coefficient are...
In this paper we study the shape of least-energy solutions to a singularly perturbed quasilinear pro...
AbstractWe consider a system of the form −ε2Δu+u=g(v),−ε2Δv+v=f(u) in Ω with Neumann boundary condit...
problem with a small diffusion coefficient are studied in this paper. We prove that the solutions wi...
1991 Mathematics Subject Classification. 35B40, 35J20, 35J65.The asymptotic behavior of the least en...
We investigate the effect of the coefficient of the critical nonlinearity for the Neumann problem on...
This work is devoted to the least-energy solutions of a non-autonomous semi-linear problem with smal...
AbstractLet Ω be a smooth bounded domain in RN, with N⩾5, a>0, α⩾0 and 2∗=2NN−2. We show that the ex...
In this paper we study the shape of least-energy solutions to the quasilinear problem εmΔmu−um−1+f(u...
Abstract: We study the shape of least-energy solutions to the quasilinear elliptic equation ∊mΔmu − ...
AbstractWe consider the problem ε2Δu−uq+up=0 in Ω, u>0 in Ω, u=0 on ∂Ω. Here Ω is a smooth bounded d...
In this paper we carry on the study of asymptotic behavior of some solutions to a singularly pertur...
Let Ω be a bounded domain in Rn (n ≥ 3) and λ > 0. We consider -Δu + λu = u(n + 2)/( n - 2) in Ω,...
Key words and phrases: Mixed boundary value problem, energy solution, asymptotic behavior.
We continue our work (Y. Li, C. Zhao, Locating the peaks of least-energy solutions to a quasilinear ...
Least-energy solutions of a non-autonomous semilinear problem with a small diffusion coefficient are...
In this paper we study the shape of least-energy solutions to a singularly perturbed quasilinear pro...
AbstractWe consider a system of the form −ε2Δu+u=g(v),−ε2Δv+v=f(u) in Ω with Neumann boundary condit...
problem with a small diffusion coefficient are studied in this paper. We prove that the solutions wi...
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