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An introduction to homotopy theory

Hilton, Peter, (1923-2010.)

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An introduction to homotopy theory

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	An introduction to homotopy theory/ by P. J. Hilton.
作者:	Hilton, Peter,
出版者:	Cambridge :Cambridge University Press, : 1953.,
面頁冊數:	142 p. :ill., digital ;24 cm.
附註:	Title from publisher's bibliographic system (viewed on 05 Oct 2015).
內容註:	Bibliografia e indice.
標題:	Homotopy theory. -
電子資源:	https://doi.org/10.1017/CBO9780511666278
ISBN:	9780511666278

An introduction to homotopy theory
Hilton, Peter,1923-2010.

An introduction to homotopy theory[electronic resource] /by P. J. Hilton. - Cambridge :Cambridge University Press,1953. - 142 p. :ill., digital ;24 cm. - Cambridge tracts in mathematics ;43. - Cambridge tracts in mathematics ;43..

Title from publisher's bibliographic system (viewed on 05 Oct 2015).

Bibliografia e indice.

Since the introduction of homotopy groups by Hurewicz in 1935, homotopy theory has occupied a prominent place in the development of algebraic topology. This monograph provides an account of the subject which bridges the gap between the fundamental concepts of topology and the more complex treatment to be found in original papers. The first six chapters describe the essential ideas of homotopy theory: homotopy groups, the classical theorems, the exact homotopy sequence, fibre-spaces, the Hopf invariant, and the Freudenthal suspension. The final chapters discuss J. H. C. Whitehead's cell-complexes and their application to homotopy groups of complexes.

ISBN: 9780511666278Subjects--Topical Terms:

604501
Homotopy theory.

LC Class. No.: QA611 / .H65 1953

Dewey Class. No.: 513.83

An introduction to homotopy theory
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520 $a Since the introduction of homotopy groups by Hurewicz in 1935, homotopy theory has occupied a prominent place in the development of algebraic topology. This monograph provides an account of the subject which bridges the gap between the fundamental concepts of topology and the more complex treatment to be found in original papers. The first six chapters describe the essential ideas of homotopy theory: homotopy groups, the classical theorems, the exact homotopy sequence, fibre-spaces, the Hopf invariant, and the Freudenthal suspension. The final chapters discuss J. H. C. Whitehead's cell-complexes and their application to homotopy groups of complexes.
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