Lectures on Boundary Value Problems of the Ambrosetti-Prodi Type
Detalles de publicación: Sao Pablo : 1980Descripción: 496 páginasISBN:- fcnm1854
- 515.7I/G86
Contenidos:
1.The theorem of ambrosetti-prodi. 2.An improvement by Berger and podolak 3.The work of kazdan-warne. 4.The work of amann, hess and dancer. 5.Aims of the present lectures. 6.Statement of results. 7.The method of monotone iteration. 8.Prof of theorem 1. 9.Topological degree in Rn. 10.Topological degree in infinite dimensional spaces. 11.A priori estimates. 12.Computation of some topological degree. 13.Existence of a third solution. 14.The case of a convex 9. 15.Final comments.
| Tipo de ítem | Biblioteca actual | Signatura topográfica | Estado | Notas | Código de barras | |
|---|---|---|---|---|---|---|
| Libro | Biblioteca Especializada FCNM Tercer Piso | 515.7I/G86 (Navegar estantería(Abre debajo)) | Disponible | Externo | FCNM3089 |
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| 515.7I/D42 Nonlinear Functional Analysis | 515.7I/F46 Lecture notes in pure and applied mathematics : Mathematical Programming With Data Perturbations II | 515.7I/G37 (S.C) O Grau de Leray-Schauder | 515.7I/G86 Lectures on Boundary Value Problems of the Ambrosetti-Prodi Type | 515.7I/H97 Elements of Real Analysis | 515.7I/K31 Topics In Functional Analysis And Applications | 515.7I/K38 Foundations of Potential Theory |
1.The theorem of ambrosetti-prodi. 2.An improvement by Berger and podolak 3.The work of kazdan-warne. 4.The work of amann, hess and dancer. 5.Aims of the present lectures. 6.Statement of results. 7.The method of monotone iteration. 8.Prof of theorem 1. 9.Topological degree in Rn. 10.Topological degree in infinite dimensional spaces. 11.A priori estimates. 12.Computation of some topological degree. 13.Existence of a third solution. 14.The case of a convex 9. 15.Final comments.
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