Perturbation compactness and uniqueness for a class of conformally compact Einstein manifolds

Perturbation compactness and uniqueness for a class of conformally compact Einstein manifolds

In this paper, we establish compactness results for some classes of conformally compact Einstein metrics defined on manifolds of dimension d ≥ 4. In the special case when the manifold is the Euclidean ball with the unit sphere as the conformal infinity, the existence of such class of metrics has bee...

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Dades bibliogràfiques
Autors principals:	Chang Sun-Yung Alice, Ge Yuxin, Jin Xiaoshang, Qing Jie
Format:	Article
Idioma:	English
Publicat:	De Gruyter 2024-03-01
Col·lecció:	Advanced Nonlinear Studies
Matèries:	53c18 53c25 58j60
Accés en línia:	https://doi.org/10.1515/ans-2023-0124

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