Pages that link to "Item:Q1609841"

The following pages link to Proof of the Riemannian Penrose inequality using the positive mass theorem. (Q1609841):

Displaying 50 items.

• Superharmonic functions in \(\mathbb{R}^n\) and the Penrose inequality in general relativity (Q1811412) (← links)
• Remark on the limit case of positive mass theorem for manifolds with inner boundary (Q1877078) (← links)
• Near-equality of the Penrose inequality for rotationally symmetric Riemannian manifolds (Q1937033) (← links)
• Sobolev stability of the positive mass theorem and Riemannian Penrose inequality using inverse mean curvature flow (Q2003347) (← links)
• Mathematical general relativity (Q2003374) (← links)
• A Penrose inequality for graphs over Kottler space (Q2017818) (← links)
• The area preserving Willmore flow and local maximizers of the Hawking mass in asymptotically Schwarzschild manifolds (Q2024676) (← links)
• Quasi-round MOTSs and stability of the Schwarzschild null Penrose inequality (Q2035438) (← links)
• Exploration of a singular fluid spacetime (Q2059786) (← links)
• Foliation of an asymptotically flat end by critical capacitors (Q2074510) (← links)
• The general relativistic constraint equations (Q2119926) (← links)
• Harmonic functions and the mass of 3-dimensional asymptotically flat Riemannian manifolds (Q2128784) (← links)
• A \(\sigma_2\) Penrose inequality for conformal asymptotically hyperbolic 4-discs (Q2136568) (← links)
• Proof of a null Penrose conjecture using a new quasi-local mass (Q2142722) (← links)
• Book review of: D. A. Lee, Geometric relativity (Q2143336) (← links)
• On the construction of Riemannian three-spaces with smooth inverse mean curvature foliation (Q2159317) (← links)
• NNSC-cobordism of Bartnik data in high dimensions (Q2176559) (← links)
• A positive mass theorem for manifolds with boundary (Q2189536) (← links)
• The Penrose inequality and positive mass theorem with charge for manifolds with asymptotically cylindrical ends (Q2195862) (← links)
• Capacity, quasi-local mass, and singular fill-ins (Q2209457) (← links)
• A priori error estimates for finite element approximations of regularized level set flows in higher norms (Q2238835) (← links)
• Geometric inequalities for black holes (Q2247782) (← links)
• On stable hypersurfaces with vanishing scalar curvature (Q2249637) (← links)
• A gap theorem for minimal submanifolds in Euclidean space (Q2256808) (← links)
• Time flat surfaces and the monotonicity of the spacetime Hawking mass (Q2260715) (← links)
• Relative volume comparison for asymptotically flat manifolds and rigidity of total mass (Q2273613) (← links)
• Lower semicontinuity of the ADM mass in dimensions two through seven (Q2305349) (← links)
• Sobolev bounds and convergence of Riemannian manifolds (Q2312561) (← links)
• A Penrose-type inequality with angular momentum and charge for axisymmetric initial data (Q2329517) (← links)
• Lower semicontinuity of mass under \(C^0\) convergence and Huisken's isoperimetric mass (Q2332786) (← links)
• On perturbations of the Schwarzschild anti-de Sitter spaces of positive mass (Q2346836) (← links)
• The positive mass theorem for manifolds with distributional curvature (Q2356054) (← links)
• Positive mass and Penrose type inequalities for asymptotically hyperbolic hypersurfaces (Q2356324) (← links)
• Weak solutions of inverse mean curvature flow for hypersurfaces with boundary (Q2363272) (← links)
• Penrose type inequalities for asymptotically hyperbolic graphs (Q2377319) (← links)
• A toy Penrose inequality and its proof (Q2404562) (← links)
• On the geometry of the level sets of bounded static potentials (Q2408552) (← links)
• Embeddings, immersions and the Bartnik quasi-local mass conjectures (Q2414924) (← links)
• Mass, Kähler manifolds, and symplectic geometry (Q2423302) (← links)
• Positive scalar curvature with skeleton singularities (Q2423409) (← links)
• A volumetric Penrose inequality for conformally flat manifolds (Q2431064) (← links)
• The Gauss-Bonnet-Chern mass for graphic manifolds (Q2450917) (← links)
• Error analysis of finite element approximations of the inverse mean curvature flow arising from the general relativity (Q2461608) (← links)
• A Penrose-like inequality for maximal asymptotically flat spin initial data sets (Q2462631) (← links)
• Generalized inverse mean curvature flows in spacetime (Q2472464) (← links)
• A Gibbons-Penrose inequality for surfaces in Schwarzschild spacetime (Q2509617) (← links)
• The Penrose inequality for asymptotically locally hyperbolic spaces with nonpositive mass (Q2516224) (← links)
• Effective versions of the positive mass theorem (Q2520615) (← links)
• On a Penrose inequality with charge (Q2571149) (← links)
• Initial data engineering (Q2575350) (← links)