Pages that link to "Item:Q558084"

The following pages link to Integral geometry and geometric inequalities in hyperbolic space (Q558084):

Displaying 22 items.

• An Alexandrov-Fenchel-type inequality in hyperbolic space with an application to a Penrose inequality (Q270240) (← links)
• Gauss-Bonnet-Chern mass and Alexandrov-Fenchel inequality (Q335547) (← links)
• The isodiametric problem and other inequalities in the constant curvature 2-spaces (Q496366) (← links)
• A new expression for the density of totally geodesic submanifolds in space forms, with stereological applications (Q1002009) (← links)
• Horospheres and convex bodies in \(n\)-dimensional hyperbolic space (Q1430023) (← links)
• Integral geometry of equidistants in hyperbolic space (Q1775476) (← links)
• Minkowski inequalities and constrained inverse curvature flows in warped spaces (Q2086112) (← links)
• The Minkowski inequality in de Sitter space (Q2245110) (← links)
• A Minkowski-type inequality for convex surfaces in the hyperbolic 3-space (Q2349436) (← links)
• A geometric inequality on hypersurface in hyperbolic space (Q2445969) (← links)
• Isoperimetric type problems and Alexandrov-Fenchel type inequalities in the hyperbolic space (Q2450112) (← links)
• Fundamental theorems for the hyperbolic geodesic triangles (Q2574376) (← links)
• Does a central limit theorem hold for the \(k\)-skeleton of Poisson hyperplanes in hyperbolic space? (Q2663405) (← links)
• Total mean curvatures of Riemannian hypersurfaces (Q2685124) (← links)
• (Q3171215) (← links)
• (Q3359325) (← links)
• A Minkowski Inequality for Hypersurfaces in the Anti‐de Sitter‐Schwarzschild Manifold (Q3461981) (← links)
• (Q3675096) (← links)
• Willmore inequality on hypersurfaces in hyperbolic space (Q4609849) (← links)
• Inversion formulas of integral geometry in real hyperbolic space (Q5241858) (← links)
• The GBC mass for asymptotically hyperbolic manifolds (Q5892160) (← links)
• Minkowski inequality on complete Riemannian manifolds with nonnegative Ricci curvature (Q6638293) (← links)