DOIAbstract
We prove the existence of large conformal metrics whose scalar curvature is prescribed
We prove the existence of large conformal metrics whose scalar curvature is prescribed
We give results of sufficient and "almost" necessary conditions of prescribed scalar curvature probl...
AbstractLet (V2,g) be a C∞ compact Riemannian manifold of negative constant scalar curvature of dime...
In this dissertation, we study the prescribed scalar curvature problem in a conformal class on orbif...
We consider the problem of prescribing Gaussian and geodesic curvatures for a conformal metric on th...
The Yamabe Problem asks when the conformal class of a compact, Riemannian manifold (M, g) contains a...
Let (M,g) be a noncompact complete Riemannian manifold whose scalar curvature S(x) is positive for a...
The task of this work is to study with details the results of O. Kobayashi (KOBAYASHI, 1987), which ...
A fundamental result in two-dimensional Riemannian geometry is the uniformization theorem, which ass...
Let (Mn, g) be an n—dimensional compact Riemannian manifold with boundary with n > 2. In this pap...
Abstract. Let (M, g) be a two dimensional compact Riemannian manifold of genus g(M)> 1. Let f be ...
The Yamabe problem (proved in 1984) guarantees the existence of a metric of constant scalar curvatur...
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7, Rome / CNR - Consiglio...
We study conformal metrics gu = e 2u|dx|2 on R2m with constant Q-curvature Qgu ≡ (2m − 1)! (notice t...
AbstractConditions on the geometric structure of a complete Riemannian manifold are given to solve t...
AbstractLet (M,g) be a complete simply-connected Riemannian manifold with nonpositive curvature, k i...
We give results of sufficient and "almost" necessary conditions of prescribed scalar curvature probl...
AbstractLet (V2,g) be a C∞ compact Riemannian manifold of negative constant scalar curvature of dime...
In this dissertation, we study the prescribed scalar curvature problem in a conformal class on orbif...
We consider the problem of prescribing Gaussian and geodesic curvatures for a conformal metric on th...
The Yamabe Problem asks when the conformal class of a compact, Riemannian manifold (M, g) contains a...
Let (M,g) be a noncompact complete Riemannian manifold whose scalar curvature S(x) is positive for a...
The task of this work is to study with details the results of O. Kobayashi (KOBAYASHI, 1987), which ...
A fundamental result in two-dimensional Riemannian geometry is the uniformization theorem, which ass...
Let (Mn, g) be an n—dimensional compact Riemannian manifold with boundary with n > 2. In this pap...
Abstract. Let (M, g) be a two dimensional compact Riemannian manifold of genus g(M)> 1. Let f be ...
The Yamabe problem (proved in 1984) guarantees the existence of a metric of constant scalar curvatur...
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7, Rome / CNR - Consiglio...
We study conformal metrics gu = e 2u|dx|2 on R2m with constant Q-curvature Qgu ≡ (2m − 1)! (notice t...
AbstractConditions on the geometric structure of a complete Riemannian manifold are given to solve t...
AbstractLet (M,g) be a complete simply-connected Riemannian manifold with nonpositive curvature, k i...
We give results of sufficient and "almost" necessary conditions of prescribed scalar curvature probl...
AbstractLet (V2,g) be a C∞ compact Riemannian manifold of negative constant scalar curvature of dime...
In this dissertation, we study the prescribed scalar curvature problem in a conformal class on orbif...
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