Tangent and Cotangent Bundles Differential Geometry
Detalles de publicación: United States of America : Marcel Dekker, 1973Descripción: 423 páginasISBN:- fcnm2579
- 516.362I/Y21
Contenidos:
1.Vertical and complete lifts from manifolds to its tangent bundle. 2.Horizontal lifts from manifolds. 3.Cross-Sections in the tangent bundle. 4.Tangent bundles of riemannan manifolds. 5.Prolongations of G-Structures to tangent bundles. 6.Non-Linear connections in tangent bundles. 7.Vertical and complete lifts from manifolds to its cotangent bundle. 8.Horizontal lifts from manifolds to its cotangent bundles. 9.Tensor fields and connections on cross-section in the cotangent bundle. 10.Prolongations of tensor fields and connections to the tangent bundle of order. 11.Prolongations of tensor, connections and G-Structures to the tangent bundle of higher order.
| Tipo de ítem | Biblioteca actual | Signatura topográfica | Estado | Notas | Código de barras | |
|---|---|---|---|---|---|---|
| Libro | Biblioteca Especializada FCNM Tercer Piso | 516.362I/Y21 (Navegar estantería(Abre debajo)) | Disponible | Interno | FCNM4035 |
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| 516.362I/S75/V.5 A Comprehensive Introduction to Differential Geometry Volume Five | 516.362I/S75/V.I A Comprehensive Introduction to Differential Geometry Volume One | 516.362I/W26 Foundations of Differentiable Manifolds and Lie Groups | 516.362I/Y21 Tangent and Cotangent Bundles Differential Geometry | 516.362I/Y24 Complete and Compact Minimal Surfaces | 516.362P/C83 Imersoes Mínimas Completas em R3 de Genero um e Curvatura Total Finita | 516.362P/G14 Superficies Mínimas Ñao-Orientaveis No IRn |
1.Vertical and complete lifts from manifolds to its tangent bundle. 2.Horizontal lifts from manifolds. 3.Cross-Sections in the tangent bundle. 4.Tangent bundles of riemannan manifolds. 5.Prolongations of G-Structures to tangent bundles. 6.Non-Linear connections in tangent bundles. 7.Vertical and complete lifts from manifolds to its cotangent bundle. 8.Horizontal lifts from manifolds to its cotangent bundles. 9.Tensor fields and connections on cross-section in the cotangent bundle. 10.Prolongations of tensor fields and connections to the tangent bundle of order. 11.Prolongations of tensor, connections and G-Structures to the tangent bundle of higher order.
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