Pages that link to "Item:Q478850"
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The following pages link to Cosmological singularities in Bakry-Émery spacetimes (Q478850):
Displaying 20 items.
- Ricci curvature, isoperimetry and a non-additive entropy (Q294275) (← links)
- Volumes and intrinsic diameters of hypersurfaces (Q491939) (← links)
- On static solutions of the Einstein-scalar field equations (Q682415) (← links)
- A bound of the Finslerian Ricci scalar (Q723874) (← links)
- Rigidity of complete spacelike hypersurfaces in spatially weighted generalized Robertson-Walker spacetimes (Q730465) (← links)
- Curvature-dimension bounds for Lorentzian splitting theorems (Q1664009) (← links)
- Submanifolds immersed in Riemannian spaces endowed with a Killing vector field: nonexistence and rigidity (Q2022404) (← links)
- Spinors and mass on weighted manifolds (Q2165920) (← links)
- Singularity theorems and the Lorentzian splitting theorem for the Bakry-Emery-Ricci tensor (Q2268976) (← links)
- Cosmological singularity theorems and splitting theorems for \(N\)-Bakry-Émery spacetimes (Q2795561) (← links)
- Isoperimetric inequalities under bounded integral norms of Ricci curvature and mean curvature (Q3130853) (← links)
- Geometry of weighted Lorentz–Finsler manifolds I: singularity theorems (Q4957088) (← links)
- Past extendibility and initial singularity in Friedmann-Lemaître-Robertson-Walker and Bianchi I spacetimes (Q5029560) (← links)
- Isotropic quasi-Einstein manifolds (Q5160122) (← links)
- ON THE EXISTENCE OF -MAXIMAL SPACELIKE HYPERSURFACES IN CERTAIN WEIGHTED MANIFOLDS (Q5369409) (← links)
- Spacelike translating solitons of the mean curvature flow in Lorentzian product spaces with density (Q6195597) (← links)
- A geometric approach to the Yang-Mills mass gap (Q6201169) (← links)
- Volume singularities in general relativity (Q6561405) (← links)
- Optimal transport and timelike lower Ricci curvature bounds on Finsler spacetimes (Q6567171) (← links)
- Positive mass and Dirac operators on weighted manifolds and smooth metric measure spaces (Q6668505) (← links)