Scinovex
Physical Sciences → Mathematics → Applied Mathematics

Geometric Analysis and Curvature Flows

This cluster of papers explores the mathematical theory and applications of optimal transport, including topics such as Ricci curvature, Wasserstein distance, metric measure spaces, gradient flows, Sobolev inequalities, the Monge-Kantorovich problem, mean curvature flow, and minimal surfaces.

93.6K works worldwide804.4K citations
Optimal TransportRicci CurvatureWasserstein DistanceMetric Measure SpacesGradient FlowsSobolev InequalitiesMonge-Kantorovich ProblemMean Curvature FlowGeometric ApplicationsMinimal Surfaces

Journals publishing in this area

1Proceedings of the American Mathematical Society cover
Proceedings of the American Mathematical Society
ISSN 0002-99392,881 articles in this topic
170h-index
2Transactions of the American Mathematical Society cover
Transactions of the American Mathematical Society
ISSN 0002-99471,945 articles in this topic
264h-index
3Classical and Quantum Gravity cover
Classical and Quantum Gravity
ISSN 0264-9381881 articles in this topic
232h-index
4
Communications in Mathematical Physics
ISSN 0010-3616770 articles in this topic
316h-index
5Annals of Mathematics cover
Annals of Mathematics
ISSN 0003-486X464 articles in this topic
326h-index