A brief survey on the Ricci flow in homogeneous manifolds
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Publication:497998
DOI10.1007/s40863-015-0002-8zbMath1432.53136OpenAlexW633147845WikidataQ110156081 ScholiaQ110156081MaRDI QIDQ497998
Ricardo Miranda Martins, Lino Grama
Publication date: 25 September 2015
Published in: São Paulo Journal of Mathematical Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40863-015-0002-8
Differential geometry of homogeneous manifolds (53C30) Research exposition (monographs, survey articles) pertaining to differential geometry (53-02) Ricci flows (53E20)
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- The Ricci flow approach to homogeneous Einstein metrics on flag manifolds
- Global behavior of the Ricci flow on generalized flag manifolds with two isotropy summands
- The Ricci flow of left-invariant metrics on full flag manifold \(SU(3)/T\) from a dynamical systems point of view
- Backward Ricci flow on locally homogeneous 3-manifolds
- The geometry of compact homogeneous spaces with two isotropy summands
- The backward behavior of the Ricci and cross-curvature flows on SL\((2,\mathbb{R})\)
- Existence and non-existence of homogeneous Einstein metrics
- Twistor theory for Riemannian symmetric spaces. With applications to harmonic maps of Riemann surfaces
- On curvature properties of Kähler C-spaces
- Three-manifolds with positive Ricci curvature
- Ricci flow of homogeneous manifolds
- The isotropy representation of a real flag manifold: split real forms
- Ricci flow on homogeneous spaces with two isotropy summands
- Nonnegatively curved manifolds with finite fundamental groups admit metrics with positive Ricci curvature
- Collapsing sequences of solutions to the Ricci flow on 3-manifolds with almost nonnegative curvature
- INVARIANT EINSTEIN METRICS ON GENERALIZED FLAG MANIFOLDS WITH TWO ISOTROPY SUMMANDS
- GEOMETRY OF FLAG MANIFOLDS
- Generic Properties of Polynomial Vector Fields at Infinity
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