Isbn: 9789401064934 - infinite homotopy theory: 6 (18 risultati)

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Paperback or Softback. Condizione: New. Infinite Homotopy Theory. Book.

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Paperback. Condizione: Brand New. reprint edition. 296 pages. 9.50x6.25x0.75 inches. In Stock.

Taschenbuch. Condizione: Neu. Druck auf Anfrage Neuware - Printed after ordering - Compactness in topology and finite generation in algebra are nice properties to start with. However, the study of compact spaces leads naturally to non-compact spaces and infinitely generated chain complexes; a classical example is the theory of covering spaces. In handling non-compact spaces we must take into account the infinity behaviour of such spaces. This necessitates modifying the usual topological and algebraic cate gories to obtain 'proper' categories in which objects are equipped with a 'topologized infinity' and in which morphisms are compatible with the topology at infinity. The origins of proper (topological) category theory go back to 1923, when Kere kjart6 [VT] established the classification of non-compact surfaces by adding to orien tability and genus a new invariant, consisting of a set of 'ideal points' at infinity. Later, Freudenthal [ETR] gave a rigorous treatment of the topology of 'ideal points' by introducing the space of 'ends' of a non-compact space. In spite of its early ap pearance, proper category theory was not recognized as a distinct area of topology until the late 1960's with the work of Siebenmann [OFB], [IS], [DES] on non-compact manifolds.…

Taschenbuch. Condizione: Neu. Infinite Homotopy Theory | H-J. Baues (u. a.) | Taschenbuch | K-Monographs in Mathematics | viii | Englisch | 2013 | Springer | EAN 9789401064934 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu. …

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Taschenbuch. Condizione: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Compactness in topology and finite generation in algebra are nice properties to start with. However, the study of compact spaces leads naturally to non-compact spaces and infinitely generated chain complexes; a classical example is the theory of covering spaces. In handling non-compact spaces we must take into account the infinity behaviour of such spaces. This necessitates modifying the usual topological and algebraic cate gories to obtain 'proper' categories in which objects are equipped with a 'topologized infinity' and in which morphisms are compatible with the topology at infinity. The origins of proper (topological) category theory go back to 1923, when Kere kjart6 [VT] established the classification of non-compact surfaces by adding to orien tability and genus a new invariant, consisting of a set of 'ideal points' at infinity. Later, Freudenthal [ETR] gave a rigorous treatment of the topology of 'ideal points' by introducing the space of 'ends' of a non-compact space. In spite of its early ap pearance, proper category theory was not recognized as a distinct area of topology until the late 1960's with the work of Siebenmann [OFB], [IS], [DES] on non-compact manifolds. 308 pp. Englisch.…

Condizione: New. Print on Demand pp. viii + 296.

Condizione: New. PRINT ON DEMAND pp. viii + 296.

Condizione: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Compactness in topology and finite generation in algebra are nice properties to start with. However, the study of compact spaces leads naturally to non-compact spaces and infinitely generated chain complexes a classical example is the theory of covering sp.…

Taschenbuch. Condizione: Neu. This item is printed on demand - Print on Demand Titel. Neuware -Compactness in topology and finite generation in algebra are nice properties to start with. However, the study of compact spaces leads naturally to non-compact spaces and infinitely generated chain complexes; a classical example is the theory of covering spaces. In handling non-compact spaces we must take into account the infinity behaviour of such spaces. This necessitates modifying the usual topological and algebraic cate gories to obtain 'proper' categories in which objects are equipped with a 'topologized infinity' and in which morphisms are compatible with the topology at infinity. The origins of proper (topological) category theory go back to 1923, when Kere kjart6 [VT] established the classification of non-compact surfaces by adding to orien tability and genus a new invariant, consisting of a set of 'ideal points' at infinity. Later, Freudenthal [ETR] gave a rigorous treatment of the topology of 'ideal points' by introducing the space of 'ends' of a non-compact space. In spite of its early ap pearance, proper category theory was not recognized as a distinct area of topology until the late 1960's with the work of Siebenmann [OFB], [IS], [DES] on non-compact manifolds.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 308 pp. Englisch.…