DOIAbstract
In this paper, we first prove a Kazdan–Warner type identity for the problem of prescribing weighted scalar curvature. We then study weighted Yamabe solitons and prove some rigidity results.補正完畢US
In this paper, we first prove a Kazdan–Warner type identity for the problem of prescribing weighted scalar curvature. We then study weighted Yamabe solitons and prove some rigidity results.補正完畢US
In this paper we prove some existence results concerning a problem arising in conformal differential...
Poon Chi Cheung.Bibliography: leaves 66-69Thesis (M.Ph.)--Chinese University of Hong Kong, 198
We will review the non-trivial Ricci soliton on $\mathbb{CP}^2\#\overline{\mathbb{CP}^2}$ construct...
The weighted Yamabe problem introduced by Case is the generalization of the Gagliardo-Nirenberg ineq...
AbstractWe will give a simple proof that the metric of any compact Yamabe gradient soliton (M,g) is ...
Yamabe soliton is a self-similar solution to the Yamabe flow on manifolds without boundary. In this ...
This thesis consists of three parts. Each part solves a geometric problem in geometric analysis usin...
In this dissertation, we study the prescribed scalar curvature problem in a conformal class on orbif...
The task of this work is to study with details the results of O. Kobayashi (KOBAYASHI, 1987), which ...
We study local rigidity and multiplicity of constant scalar curvature metrics in arbitrary products ...
We consider, in the Euclidean setting, a conformal Yamabe-type equation related to a potential gener...
If (M, g) is a compact Riemannian manifold without boundary, of dimension n> 3, there is at least...
In the first part of this thesis, we study the Yamabe problem with singularities, that we can announ...
We show that the well-known non-compact Yamabe equation (of prescribing constant positive scalar cur...
The Yamabe problem is that of finding a metric with constant scalar cur-vature conformal to a given ...
In this paper we prove some existence results concerning a problem arising in conformal differential...
Poon Chi Cheung.Bibliography: leaves 66-69Thesis (M.Ph.)--Chinese University of Hong Kong, 198
We will review the non-trivial Ricci soliton on $\mathbb{CP}^2\#\overline{\mathbb{CP}^2}$ construct...
The weighted Yamabe problem introduced by Case is the generalization of the Gagliardo-Nirenberg ineq...
AbstractWe will give a simple proof that the metric of any compact Yamabe gradient soliton (M,g) is ...
Yamabe soliton is a self-similar solution to the Yamabe flow on manifolds without boundary. In this ...
This thesis consists of three parts. Each part solves a geometric problem in geometric analysis usin...
In this dissertation, we study the prescribed scalar curvature problem in a conformal class on orbif...
The task of this work is to study with details the results of O. Kobayashi (KOBAYASHI, 1987), which ...
We study local rigidity and multiplicity of constant scalar curvature metrics in arbitrary products ...
We consider, in the Euclidean setting, a conformal Yamabe-type equation related to a potential gener...
If (M, g) is a compact Riemannian manifold without boundary, of dimension n> 3, there is at least...
In the first part of this thesis, we study the Yamabe problem with singularities, that we can announ...
We show that the well-known non-compact Yamabe equation (of prescribing constant positive scalar cur...
The Yamabe problem is that of finding a metric with constant scalar cur-vature conformal to a given ...
In this paper we prove some existence results concerning a problem arising in conformal differential...
Poon Chi Cheung.Bibliography: leaves 66-69Thesis (M.Ph.)--Chinese University of Hong Kong, 198
We will review the non-trivial Ricci soliton on $\mathbb{CP}^2\#\overline{\mathbb{CP}^2}$ construct...
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