Yamabe soliton is a self-similar solution to the Yamabe flow on manifolds without boundary. In this paper, we define and study the Yamabe soliton with boundary and conformal mean curvature soliton, which are natural generalizations of the Yamabe soliton. We study these solitons from equation point of view. We also study their two-dimensional analog: the Gauss curvature soliton with boundary and geodesic curvature soliton.補正完畢IT
We apply iterative schemes and perturbation methods to completely solve the boundary Yamabe problem ...
If (M, g) is a compact Riemannian manifold without boundary, of dimension n> 3, there is at least...
In this paper we initiate the study of quasi Yamabe soliton on 3-dimensionalcontact metric manifold ...
A Yamabe soliton is defined on an arbitrary almost-contact B-metric manifold, which is obtained by a...
We proved the existence of conformal metric with nonzero constant scalar curvature and nonzero const...
We consider, in the Euclidean setting, a conformal Yamabe-type equation related to a potential gener...
AbstractWe study the Yamabe problem in the context of manifolds with boundary - a basic problem in R...
Abstract This work concerns with the existence and detailed asymptotic analysis of ty...
The weighted Yamabe problem introduced by Case is the generalization of the Gagliardo-Nirenberg ineq...
A Yamabe soliton is defined on arbitrary almost contact B-metric manifold, which is obtained by a co...
In this paper we prove some existence results concerning a problem arising in conformal differential...
In this paper, we first prove a Kazdan–Warner type identity for the problem of prescribing weighted ...
This work concerns with the existence and detailed asymptotic analysis of Type II singularities for ...
In this paper we introduce and study a notion of mean curvature flow soliton in Riemannian ambient s...
In this paper, we classify complete gradient conformal solitons (complete Riemannian manifolds which...
We apply iterative schemes and perturbation methods to completely solve the boundary Yamabe problem ...
If (M, g) is a compact Riemannian manifold without boundary, of dimension n> 3, there is at least...
In this paper we initiate the study of quasi Yamabe soliton on 3-dimensionalcontact metric manifold ...
A Yamabe soliton is defined on an arbitrary almost-contact B-metric manifold, which is obtained by a...
We proved the existence of conformal metric with nonzero constant scalar curvature and nonzero const...
We consider, in the Euclidean setting, a conformal Yamabe-type equation related to a potential gener...
AbstractWe study the Yamabe problem in the context of manifolds with boundary - a basic problem in R...
Abstract This work concerns with the existence and detailed asymptotic analysis of ty...
The weighted Yamabe problem introduced by Case is the generalization of the Gagliardo-Nirenberg ineq...
A Yamabe soliton is defined on arbitrary almost contact B-metric manifold, which is obtained by a co...
In this paper we prove some existence results concerning a problem arising in conformal differential...
In this paper, we first prove a Kazdan–Warner type identity for the problem of prescribing weighted ...
This work concerns with the existence and detailed asymptotic analysis of Type II singularities for ...
In this paper we introduce and study a notion of mean curvature flow soliton in Riemannian ambient s...
In this paper, we classify complete gradient conformal solitons (complete Riemannian manifolds which...
We apply iterative schemes and perturbation methods to completely solve the boundary Yamabe problem ...
If (M, g) is a compact Riemannian manifold without boundary, of dimension n> 3, there is at least...
In this paper we initiate the study of quasi Yamabe soliton on 3-dimensionalcontact metric manifold ...
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