Lectures Notes on Geometric Analysis
Detalles de publicación: U.S.A : 1996Descripción: 95 páginasISBN:- fcnm2609
- 515.7I/L58
Contenidos:
1.First and second variational formulas for area. 2.Bishop comparison theorem. 3.Bochner-Weitzenbock theorem. 4.Laplacian comparison theorem. 5.Poincaré inequality ans the first eigenvalue. 6.Gradient estimate and Harnack inequality. 7.Mean value inequality. 8.Reilly’s formula and applications. 9.Isoperimetric ineuqalities and Sobolev inequalities. 10.Lower bounds of isoperimetric and regularity theory of de Giorgi-Nash-Morse.
| Tipo de ítem | Biblioteca actual | Signatura topográfica | Estado | Notas | Código de barras | |
|---|---|---|---|---|---|---|
| Libro | Biblioteca Especializada FCNM Tercer Piso | 515.7I/L58 (Navegar estantería(Abre debajo)) | Disponible | Interno | FCNM4072 |
Navegando Biblioteca Especializada FCNM estanterías, Ubicación en estantería: Tercer Piso Cerrar el navegador de estanterías (Oculta el navegador de estanterías)
| 515.7I/K38 Foundations of Potential Theory | 515.7I/K79 The Implicit Function Theorem | 515.7I/K81 Introductory Functional Analysis With Applications | 515.7I/L58 Lectures Notes on Geometric Analysis | 515.7I/R34 Applied Functional Analysis and Variational Methods in Engeineering | 515.7I/S.A Complex Manifolds Without Potential Theory | 515.7I/V28 Non-Archimedean Functional Analysis |
1.First and second variational formulas for area. 2.Bishop comparison theorem. 3.Bochner-Weitzenbock theorem. 4.Laplacian comparison theorem. 5.Poincaré inequality ans the first eigenvalue. 6.Gradient estimate and Harnack inequality. 7.Mean value inequality. 8.Reilly’s formula and applications. 9.Isoperimetric ineuqalities and Sobolev inequalities. 10.Lower bounds of isoperimetric and regularity theory of de Giorgi-Nash-Morse.
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