DOIAbstract
AbstractWe will give a simple proof that the metric of any compact Yamabe gradient soliton (M,g) is a metric of constant scalar curvature when the dimension of the manifold n⩾3
AbstractWe will give a simple proof that the metric of any compact Yamabe gradient soliton (M,g) is a metric of constant scalar curvature when the dimension of the manifold n⩾3
The present thesis is divided in three different parts. The aim of the first part is to prove that a ...
We show that the well-known non-compact Yamabe equation (of prescribing constant positive scalar cur...
In conformal geometry, the Compactness Conjecture asserts that the set of Yamabe metrics on a smooth...
AbstractWe will give a simple proof that the metric of any compact Yamabe gradient soliton (M,g) is ...
If (M, g) is a compact Riemannian manifold without boundary, of dimension n> 3, there is at least...
Let (M,g) be a compact Riemannian manifold with dimension n > 2. The Yamabe problem is to find a ...
Let (M,g) be a smooth compact Riemannian manifold of dimension n ≥ 3. A conformal metric to g is a m...
In this paper we initiate the study of quasi Yamabe soliton on 3-dimensionalcontact metric manifold ...
In this paper, we first prove a Kazdan–Warner type identity for the problem of prescribing weighted ...
A fundamental result in two-dimensional Riemannian geometry is the uniformization theorem, which ass...
The Yamabe Problem asks when the conformal class of a compact, Riemannian manifold (M, g) contains a...
Let (M,g) a compact Riemannian n-dimensional manifold. It is well know that, under certain hypothesi...
We start by taking the analytical approach to discuss how the minimizer of Yamabe functional provide...
The task of this work is to study with details the results of O. Kobayashi (KOBAYASHI, 1987), which ...
Motivated by the work of Li and Mantoulidis [C. Li, C. Mantoulidis, Positive scalar curvature with s...
The present thesis is divided in three different parts. The aim of the first part is to prove that a ...
We show that the well-known non-compact Yamabe equation (of prescribing constant positive scalar cur...
In conformal geometry, the Compactness Conjecture asserts that the set of Yamabe metrics on a smooth...
AbstractWe will give a simple proof that the metric of any compact Yamabe gradient soliton (M,g) is ...
If (M, g) is a compact Riemannian manifold without boundary, of dimension n> 3, there is at least...
Let (M,g) be a compact Riemannian manifold with dimension n > 2. The Yamabe problem is to find a ...
Let (M,g) be a smooth compact Riemannian manifold of dimension n ≥ 3. A conformal metric to g is a m...
In this paper we initiate the study of quasi Yamabe soliton on 3-dimensionalcontact metric manifold ...
In this paper, we first prove a Kazdan–Warner type identity for the problem of prescribing weighted ...
A fundamental result in two-dimensional Riemannian geometry is the uniformization theorem, which ass...
The Yamabe Problem asks when the conformal class of a compact, Riemannian manifold (M, g) contains a...
Let (M,g) a compact Riemannian n-dimensional manifold. It is well know that, under certain hypothesi...
We start by taking the analytical approach to discuss how the minimizer of Yamabe functional provide...
The task of this work is to study with details the results of O. Kobayashi (KOBAYASHI, 1987), which ...
Motivated by the work of Li and Mantoulidis [C. Li, C. Mantoulidis, Positive scalar curvature with s...
The present thesis is divided in three different parts. The aim of the first part is to prove that a ...
We show that the well-known non-compact Yamabe equation (of prescribing constant positive scalar cur...
In conformal geometry, the Compactness Conjecture asserts that the set of Yamabe metrics on a smooth...
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