Tekijä: Rudolf Fritsch; Renzo Piccinini Kustantaja: Cambridge University Press (1990) Saatavuus: | Arvioimme, että tuote lähetetään meiltä noin 1-3 viikossa
Tekijä: Anton Egner; Herbert Kraume; Bernhard Müller; Rudolf Renz; Martin Vöhringer; Hans-Jürgen Vollmer; Dieter von Schrötter Kustantaja: Schroedel Verlag GmbH (1995) Saatavuus: Ei tiedossa
Tekijä: Gioconda Belli; Silvia Andringa; Rudolf Herfurtner; Lorenz Hippe; Mike Kenny; Katrin Lange Kustantaja: Verlag Der Autoren (2008) Saatavuus: Ei tiedossa
Tekijä: Rudolf Fritsch; Renzo Piccinini Kustantaja: Cambridge University Press (2008) Saatavuus: | Arvioimme, että tuote lähetetään meiltä noin 1-3 viikossa
Tekijä: Anton Egner; Herbert Kraume; Bernhard Müller; Rudolf Renz; Martin Vöhringer; Hans-Jürgen Vollmer; Dieter von Schrötter Kustantaja: Schroedel Verlag GmbH (1995) Saatavuus: Ei tiedossa
Tekijä: Anton Egner; Volker Frielingsdorf; Volker Habermaier; Herbert Kraume; Rudolf Renz; Beate Rosenzweig; Martin Vöhringer; Vo Kustantaja: Schroedel Verlag GmbH (2005) Saatavuus: Noin 5-8 arkipäivää
This book describes the construction and the properties of CW-complexes. These spaces are important because firstly they are the correct framework for homotopy theory, and secondly most spaces that arise in pure mathematics are of this type. The authors discuss the foundations and also developments, for example, the theory of finite CW-complexes, CW-complexes in relation to the theory of fibrations, and Milnor's work on spaces of the type of CW-complexes. They establish very clearly the relationship between CW-complexes and the theory of simplicial complexes, which is developed in great detail. Exercises are provided throughout the book; some are straightforward, others extend the text in a non-trivial way. For the latter; further reference is given for their solution. Each chapter ends with a section sketching the historical development. An appendix gives basic results from topology, homology and homotopy theory. These features will aid graduate students, who can use the work as a course text. As a contemporary reference work it will be essential reading for the more specialized workers in algebraic topology and homotopy theory.