In a bounded, smooth domain in R^2, we consider a functional I(u) in the supercritical Trudinger\u2013Moser regime. We prove the existence of 1-peak critical points of I (u) for any bounded domain, of 2-peak critical points for non-simply connected domains, and of k-peak critical points if the domain is an annulus
Given a closed Riemann surface $(\Sigma,g)$ and any positive smooth weight, we use a minmax scheme t...
We consider the supercritical problem-Delta u = vertical bar u vertical bar(p-1)u in D, u = 0 on par...
The classical Trudinger-Moser inequality says that for functions with Dirichlet norm smaller or equa...
On the unit disk B-1 subset of R-2 we study the Moser-Trudinger functional E(u) = integral(B1) (e...
AbstractLet Ω be a bounded, smooth domain in R2. We consider critical points of the Trudinger–Moser ...
Given a smoothly bounded non-contractible domain $\Omega\subset \mathbb{R}^2$, we prove the existenc...
We discuss the existence of critical points of the Moser-Trudinger functional in dimension 2 with ar...
Given a smoothly bounded non-contractible domain $\Omega\subset \mathbb{R}^2$, we prove the existenc...
Let Ω be a bounded, smooth domain in R2. We consider critical points of the Trudinger–Moser type fu...
Let Ω be a bounded, smooth domain in R2. We consider critical points of the Trudinger–Moser type fu...
We study the Dirichlet energy of non-negative radially symmetric critical points of the Moser–Trudin...
International audienceDruet [6] proved that if $(f_\gamma)_\gamma$ is a sequence of Moser-Trudinger ...
International audienceGiven a closed Riemann surface $(\Sigma,g)$, we use a minmax scheme together w...
International audienceGiven a closed Riemann surface $(\Sigma,g)$, we use a minmax scheme together w...
International audienceGiven a closed Riemann surface $(\Sigma,g)$, we use a minmax scheme together w...
Given a closed Riemann surface $(\Sigma,g)$ and any positive smooth weight, we use a minmax scheme t...
We consider the supercritical problem-Delta u = vertical bar u vertical bar(p-1)u in D, u = 0 on par...
The classical Trudinger-Moser inequality says that for functions with Dirichlet norm smaller or equa...
On the unit disk B-1 subset of R-2 we study the Moser-Trudinger functional E(u) = integral(B1) (e...
AbstractLet Ω be a bounded, smooth domain in R2. We consider critical points of the Trudinger–Moser ...
Given a smoothly bounded non-contractible domain $\Omega\subset \mathbb{R}^2$, we prove the existenc...
We discuss the existence of critical points of the Moser-Trudinger functional in dimension 2 with ar...
Given a smoothly bounded non-contractible domain $\Omega\subset \mathbb{R}^2$, we prove the existenc...
Let Ω be a bounded, smooth domain in R2. We consider critical points of the Trudinger–Moser type fu...
Let Ω be a bounded, smooth domain in R2. We consider critical points of the Trudinger–Moser type fu...
We study the Dirichlet energy of non-negative radially symmetric critical points of the Moser–Trudin...
International audienceDruet [6] proved that if $(f_\gamma)_\gamma$ is a sequence of Moser-Trudinger ...
International audienceGiven a closed Riemann surface $(\Sigma,g)$, we use a minmax scheme together w...
International audienceGiven a closed Riemann surface $(\Sigma,g)$, we use a minmax scheme together w...
International audienceGiven a closed Riemann surface $(\Sigma,g)$, we use a minmax scheme together w...
Given a closed Riemann surface $(\Sigma,g)$ and any positive smooth weight, we use a minmax scheme t...
We consider the supercritical problem-Delta u = vertical bar u vertical bar(p-1)u in D, u = 0 on par...
The classical Trudinger-Moser inequality says that for functions with Dirichlet norm smaller or equa...
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