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The following pages link to Foliations by stable spheres with constant mean curvature for isolated systems without asymptotic symmetry (Q745575):
Displaying 17 items.
- Foliations by stable spheres with constant mean curvature for isolated systems without asymptotic symmetry (Q745575) (← links)
- Geometric characterizations of asymptotic flatness and linear momentum in general relativity (Q892666) (← links)
- On the radius pinching estimate and uniqueness of the CMC foliation in asymptotically flat 3-manifolds (Q900871) (← links)
- On center of mass and foliations by constant spacetime mean curvature surfaces for isolated systems in general relativity (Q1981626) (← links)
- Global uniqueness of large stable CMC spheres in asymptotically flat Riemannian \(3\)-manifolds (Q2073277) (← links)
- Positive energy theorems in fourth-order gravity (Q2106303) (← links)
- A positive energy theorem for fourth-order gravity (Q2113297) (← links)
- The Willmore center of mass of initial data sets (Q2141022) (← links)
- Effective versions of the positive mass theorem (Q2520615) (← links)
- Isoperimetry for asymptotically flat 3-manifolds with positive ADM mass (Q2696236) (← links)
- Unstable CMC spheres and outlying CMC spheres in AF 3-manifolds (Q4594990) (← links)
- On compact 3-manifolds with nonnegative scalar curvature with a CMC boundary component (Q4642528) (← links)
- 4-Dimensional manifolds with nonnegative scalar curvature and CMC boundary (Q5145377) (← links)
- Local space time constant mean curvature and constant expansion foliations (Q6038491) (← links)
- Mass, center of mass and isoperimetry in asymptotically flat 3-manifolds (Q6134269) (← links)
- Foliations of asymptotically flat manifolds by stable constant mean curvature spheres (Q6633916) (← links)
- Coordinates are messy -- not only in general relativity (Q6654071) (← links)