The Sphere Covering Inequality and Its Dual

Author:

Gui Changfeng12,Hang Fengbo3,Moradifam Amir4

Affiliation:

1. Department of Mathematics The University of Texas at San Antonio San Antonio TX 78249

2. The Central South University Changsha P.R. CHINA

3. Courant Institute 251 Mercer Street New York NY 10012 USA

4. Department of Mathematics University of California Riverside CA 92521 USA

Publisher

Wiley

Subject

Applied Mathematics,General Mathematics

Reference42 articles.

1. On a differential inequality and its applications to geometry

2. Bartolucci D.;Castorina D. Self‐gravitating cosmic strings and the Alexandrov's inequality for Liouville‐type equations.Commun. Contemp. Math.18(2016) no. 4 1550068 26 pp. 10.1142/S0219199715500686

3. On a singular Liouville‐type equation and the Alexandrov isoperimetric inequality;Bartolucci D.;Ann. Sc. Norm. Super. Pisa Cl. Sci. (5),2019

4. Profile of Blow-up Solutions to Mean Field Equations with Singular Data

5. A singular Sphere Covering Inequality: uniqueness and symmetry of solutions to singular Liouville-type equations

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1. Some geometric inequalities related to Liouville equation;Mathematische Zeitschrift;2023-10-04

2. Asymptotic behavior of conformal metrics on torus;Discrete and Continuous Dynamical Systems;2023

3. Mean field equation and relativistic Abelian Chern-Simons model on finite graphs;Journal of Functional Analysis;2021-11

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