SOME GAP THEOREMS FOR GRADIENT RICCI SOLITONS
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Publication:2909467
DOI10.1142/S0129167X12500723zbMath1247.53051OpenAlexW2124812600MaRDI QIDQ2909467
Eduardo García-Río, Manuel Fernández-López
Publication date: 30 August 2012
Published in: International Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0129167x12500723
Related Items (13)
Myers' type theorem with the Bakry-Émery Ricci tensor ⋮ Gap results for compact quasi-Einstein metrics ⋮ A note on almost Yamabe solitons ⋮ Rigidity results for shrinking and expanding Ricci solitons ⋮ The Poisson equation on compact Ricci solitons and Ricci-harmonic solitons ⋮ A uniqueness theorem for asymptotically cylindrical shrinking Ricci solitons ⋮ An upper diameter bound for compact Ricci solitons with application to the Hitchin–Thorpe inequality ⋮ Rigid properties of generalized \(\tau \)-quasi Ricci-harmonic metrics ⋮ Remark on a lower diameter bound for compact shrinking Ricci solitons ⋮ Sharp upper diameter bounds for compact shrinking Ricci solitons ⋮ Gap theorems for compact almost Ricci-harmonic solitons ⋮ Small curvature concentration and Ricci flow smoothing ⋮ Gap theorems for Ricci-harmonic solitons
Cites Work
- Maximum principles and gradient Ricci solitons
- Rigidity of shrinking Ricci solitons
- Strong uniqueness of the Ricci flow
- Gap theorems for Kähler-Ricci solitons
- Ricci solitons: The equation point of view
- Eigenvalue comparison theorems and its geometric applications
- Rigidity of gradient Ricci solitons
- A remark on compact Ricci solitons
- DIAMETER BOUNDS AND HITCHIN-THORPE INEQUALITIES FOR COMPACT RICCI SOLITONS
- On gradient Ricci solitons with symmetry
- On the completeness of gradient Ricci solitons
- On locally conformally flat gradient steady Ricci solitons
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