The inverse mean curvature flow and the Riemannian Penrose inequality
Dienstag, 7.11.17, 16:15-17:15, Raum 404, Eckerstr. 1
The inverse mean curvature flow and the Riemannian Penrose inequality
Dienstag, 14.11.17, 16:15-17:15, Raum 404, Eckerstr. 1
The inverse mean curvature flow and the Riemannian Penrose inequality from Husiken and Imanen.
Dienstag, 21.11.17, 16:15-17:15, Raum 404, Eckerstr. 1
The inverse mean curvature flow and the Riemannian Penrose inequality from Husiken and Imanen.
Dienstag, 28.11.17, 16:15-17:15, Raum 404, Eckerstr. 1
Inverse mean curvature flow in complex hyperbolic space
Dienstag, 5.12.17, 16:15-17:15, Raum 404, Eckerstr. 1
Abstract: We consider the evolution by inverse mean curvature flow of a closed, mean convex and star-shaped hypersurface in the complex hyperbolic space. We prove that the flow is defined for any positive time, the evolving hypersurface stays star-shaped and mean convex. Moreover the induced metric converges, after rescaling, to a conformal multiple of the standard sub- Riemannian metric on the sphere. Finally we show that there exists a family of examples such that the Webster curvature of this sub-Riemannian limit is not constant.
Dienstag, 19.12.17, 16:15-17:15, Raum 404, Eckerstr. 1
The inverse mean curvature flow and the Riemannian Penrose inequality from Husiken and Imanen.
Dienstag, 19.12.17, 17:00-18:00, Raum 404, Eckerstr. 1
Hyperbolic AMD mass
Dienstag, 6.2.18, 16:15-17:15, Raum 404, Eckerstr. 1
This talk is about the hyperboic AMD mass.\n1. The background\n2. Its definition\n3. Its well-definedness and its invariance.\n4. A generalization.\n