We consider the semilinear elliptic equation Δ u = h (u) in Ω {set minus} {0}, where Ω is an open subset of RN (N ≥ 2) containing the origin and h is locally Lipschitz continuous on [0, ∞), positive in (0, ∞). We give a complete classification o
AbstractThe singular semilinear elliptic equation Δu+p(x)f(u)=0 is shown to have a unique positive c...
We study the polar singularities of solutions to equations of the form $div(a(|Du|)Du)=0$ in the pla...
In this paper we study the existence of solutions to the following semilinear elliptic problem TeX w...
AbstractLet Ω be an open subset of RN, N ⩾ 3, containing 0. We consider the solutions of −Δu(x) + g(...
We study the asymptotic behavior, as γ tends to infinity, of solutions for the homogeneous Dirichlet...
AbstractWe classify all the possible asymptotic behavior at the origin for positive solutions of qua...
Artículo de publicación ISILet n >= 2 and let Omega subset of Rn+1 be a Lipschitz wedge-like domain....
AbstractWe study the limit behaviour of solutions of the semilinear elliptic equationΔu=|x|σ|u|q−1ui...
AbstractLet Ω be a bounded domain in RN, N⩾2, with smooth boundary ∂Ω. We construct positive weak so...
The singular semilinear elliptic equation Δu + p(x)f(u) = 0 is shown to have a unique positive class...
AbstractFor dimensions 3⩽n⩽6, we derive lower bound for positive solution ofΔu−μu+K(x)un+2n−2=0in B2...
Given a smooth domain Omega subset of R-N such that 0 is an element of partial derivative Omega and ...
We study the behavior near the origin of C2 positive solutions u(x) and v(x) of the system 0 ≤ −∆u ≤...
This paper concerns the asymptotic behavior of solutions and their gradients to linear and nonlinea...
In this paper we present new results related to the ones obtained in our previous papers on the sing...
AbstractThe singular semilinear elliptic equation Δu+p(x)f(u)=0 is shown to have a unique positive c...
We study the polar singularities of solutions to equations of the form $div(a(|Du|)Du)=0$ in the pla...
In this paper we study the existence of solutions to the following semilinear elliptic problem TeX w...
AbstractLet Ω be an open subset of RN, N ⩾ 3, containing 0. We consider the solutions of −Δu(x) + g(...
We study the asymptotic behavior, as γ tends to infinity, of solutions for the homogeneous Dirichlet...
AbstractWe classify all the possible asymptotic behavior at the origin for positive solutions of qua...
Artículo de publicación ISILet n >= 2 and let Omega subset of Rn+1 be a Lipschitz wedge-like domain....
AbstractWe study the limit behaviour of solutions of the semilinear elliptic equationΔu=|x|σ|u|q−1ui...
AbstractLet Ω be a bounded domain in RN, N⩾2, with smooth boundary ∂Ω. We construct positive weak so...
The singular semilinear elliptic equation Δu + p(x)f(u) = 0 is shown to have a unique positive class...
AbstractFor dimensions 3⩽n⩽6, we derive lower bound for positive solution ofΔu−μu+K(x)un+2n−2=0in B2...
Given a smooth domain Omega subset of R-N such that 0 is an element of partial derivative Omega and ...
We study the behavior near the origin of C2 positive solutions u(x) and v(x) of the system 0 ≤ −∆u ≤...
This paper concerns the asymptotic behavior of solutions and their gradients to linear and nonlinea...
In this paper we present new results related to the ones obtained in our previous papers on the sing...
AbstractThe singular semilinear elliptic equation Δu+p(x)f(u)=0 is shown to have a unique positive c...
We study the polar singularities of solutions to equations of the form $div(a(|Du|)Du)=0$ in the pla...
In this paper we study the existence of solutions to the following semilinear elliptic problem TeX w...
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