2.2k citations
- D. Schaile7 profiles46 · h 87
- D. Brown4 profiles45 · h 40
- R. McCarthy6 profiles45 · h 75
- S. Desai4 profiles45 · h 48
- B. Åsman8 profiles43 · h 98
- C. Bélanger-Champagne2 profiles43
- N. Gollub5 profiles43 · h 32
- S. Strandberg3 profiles43 · h 88
- A. Meyer3 profiles42 · h 142
- A. Quadt7 profiles42 · h 86
- A. Sopczak2 profiles42 · h 83
- C. Biscarat2 profiles42 · h 60
- University of California, BerkeleyUS50 papers
- University of Maryland, College ParkUS49 papers
- Columbia UniversityUS47 papers
- Northwestern UniversityUS47 papers
- University of RochesterUS47 papers
- Lomonosov Moscow State UniversityRU46 papers
- Louisiana Tech UniversityUS46 papers
- University of WashingtonUS46 papers
- University at Buffalo, State University of New YorkUS45 papers
- University of Illinois ChicagoUS45 papers
- University of VirginiaUS45 papers
- Brown UniversityUS44 papers
13 papers · 1 filter
On Locally Conformally Flat Gradient Shrinking Ricci Solitons
Xiaodong Cao, Biao Wang, Zhou Zhang
In this paper, we first apply an integral identity on Ricci solitons to prove that closed locally conformally flat gradient Ricci solitons are of constant sectional curvature. We t…
Relative equilibria of Lagrangian systems with symmetry
M. Crampin, T. Mestdag
We discuss the characterization of relative equilibria of Lagrangian systems with symmetry.
Routh's procedure for non-Abelian symmetry groups
M. Crampin, T. Mestdag
We extend Routh's reduction procedure to an arbitrary Lagrangian system (that is, one whose Lagrangian is not necessarily the difference of kinetic and potential energies) with a s…
Weak curvature conditions and functional inequalities
John Lott, Cedric Villani
We give sufficient conditions for a measured length space (X,d,m) to admit local and global Poincare inequalities. We first introduce a condition DM on (X,d,m), defined in terms of…
Remark about scalar curvature and Riemannian submersions
John Lott
We consider modified scalar curvature functions for Riemannian manifolds equipped with smooth measures. Given a Riemannian submersion whose fiber transport is measure-preserving up…
Ricci curvature for metric-measure spaces via optimal transport
John Lott, Cedric Villani
We define a notion of a measured length space X having nonnegative N-Ricci curvature, for N finite, or having infinity-Ricci curvature bounded below by K, for K a real number. The…