Classification of ancient compact solutions to the Ricci flow on surfaces
By P. Daskalopoulos, R. Hamilton, N. Šešum. 2012
62 citations recorded by the source corpus.
Subfields: Applied Mathematics, Astronomy and Astrophysics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/1a8656f5cb91856a4c53c33d472ccde5394885cd
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- S. Brendle
- G. Huisken
- N. Šešum
- P. Daskalopoulos
- Robert Haslhofer
- Carlo Sinestrari
- Sigurd B. Angenent
- Kyeongsu Choi
In Astronomy and Astrophysics
- S. Brendle
- G. Huisken
- Carlo Sinestrari
- N. Šešum
- P. Daskalopoulos
- Sigurd B. Angenent
- Robert Haslhofer
- Burkhard Wilking
In Geometry and Topology
- S. Brendle
- G. Huisken
- N. Šešum
- P. Daskalopoulos
- Carlo Sinestrari
- Robert Haslhofer
- Sigurd B. Angenent
- Kyeongsu Choi
Citations in the corpus
- Unique asymptotics of ancient convex mean curvature flow solutions (2015, background): “N. Sesum thanks the NSF for support in DMS-1056387.”
- Uniqueness of compact ancient solutions to three-dimensional Ricci flow (2020, background): “Let us remark that the classification work in [13] classifies both collapsed and noncollapsed solutions.”
- Ancient solutions to the Ricci flow in dimension $3$ (2018, background): “In [10], Daskalopoulos, Hamilton, and Šešum obtained a classification of ancient solutions to the Ricci flow in dimension 2.”
- Convex ancient solutions of the mean curvature flow (2014, methodology): “A classification of 2-dimensional ancient solutions of positive Gauss curvature was obtained by Daskalopoulos-Hamilton-Sesum in [8].”