Topology from the differentiable viewpoint / John W. Milnor ; based on notes by David W. Weaver
Tipo de material: TextoSeries Princenton Landmarks in MathematicsDetalles de publicación: Princeton, New Jersey : University Press, 1997. Edición: Rev. ed.Descripción: IX, 64 p. ; 23 cmISBN: 0-691-04833-9Tema(s): Topología diferencialResumen: This elegant book by distinguished mathematician John Milnor, provides a clear and succint introduction to one of the most important subjects in modern mathematics. Beginning with basic concepts such as diffeomorphisms and smooth manifolds, he goes on to examine tangent space, oriented manifolds, and vector fields. Key concepts such as homotopy, the index number of a map, and the Potryagin construction are discussed. The author prepsents proofs of Sard's theorem and the Hopf theorem.Tipo de ítem | Biblioteca de origen | Signatura | URL | Estado | Fecha de vencimiento | Código de barras | Reserva de ítems |
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Manuales | 02. BIBLIOTECA CAMPUS PUERTO REAL | 515.17/MIL/top (Navegar estantería(Abre debajo)) | Texto completo | Disponible Ubicación en estantería | Bibliomaps® | 3740999844 | ||
Monografías | 02. BIBLIOTECA CAMPUS PUERTO REAL | 515.17/MIL/top (Navegar estantería(Abre debajo)) | Texto completo | Prestado | 31/01/2025 | 3742454051 |
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515.17/KOB/hyp Hyperbolic complex spaces / Shoshichi Kobayashi. | 515.17/MAZ/sob Sobolev spaces / Vladimir G. Maz'ja | 515.17/MIL/top Topology from the differentiable viewpoint / John W. Milnor ; based on notes by David W. Weaver | 515.17/MIL/top Topology from the differentiable viewpoint / John W. Milnor ; based on notes by David W. Weaver | 515.1/AIZ/apu Apuntes y notas de topología / Antonio Aizpuru Tomás. | 515.1/AIZ/apu Apuntes y notas de topología / Antonio Aizpuru Tomás. | 515.1/AIZ/apu Apuntes y notas de topología / Antonio Aizpuru Tomás. |
Bibliografía:p. 59-61.
Indice.
This elegant book by distinguished mathematician John Milnor, provides a clear and succint introduction to one of the most important subjects in modern mathematics. Beginning with basic concepts such as diffeomorphisms and smooth manifolds, he goes on to examine tangent space, oriented manifolds, and vector fields. Key concepts such as homotopy, the index number of a map, and the Potryagin construction are discussed. The author prepsents proofs of Sard's theorem and the Hopf theorem.
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