2 edition of **H-spaces from a homotopy point of view.** found in the catalog.

H-spaces from a homotopy point of view.

James D. Stasheff

- 215 Want to read
- 7 Currently reading

Published
**1970**
in Berlin, New York, Springer-Verlag, 1970
.

Written in English

- H-spaces,
- Homotopy theory

**Edition Notes**

Bibliography: p. [89]-95.

Series | Lecture notes in mathematics, 161, Lecture notes in mathematics,161 |

The Physical Object | |
---|---|

Pagination | 95 p. illus. ; |

Number of Pages | 95 |

ID Numbers | |

Open Library | OL21622243M |

As a corollary we show that for a homotopy everything H-space A*(i.e. a (special) -space in the sense of G. Segal (s.[9],[10])) with homotopy inverse the loop space of the classifying space of A*. Lie groups from a homotopy point of view. Pages Rector, David (et al.) Genus and cancellation for h-spaces. Pages Wilkerson, Clarence. Preview. p Equivalences and homotopy type. *immediately available upon purchase as print book shipments may be delayed due to the COVID crisis. ebook access is temporary and does not.

Buy Abisko Lights's album titled Point of View. Our Stores Are Open Book Annex Membership Educators Gift Cards Stores & Events Help All Books ebooks NOOK Textbooks Newsstand Teens Kids Toys Games & Collectibles Gift, Home & Office Movies & TV Music Book AnnexPrice: $ 1 Homotopy III Algebraic Topology So from the point of view of homotopy, the one-point space f0gis the same as Rn! So dimension, or even cardinality, is now a meaningless concept. Example (Also interesting example). Let Sn Rn+1 be the unit sphere, and i: Sn,!Rn+1 nf0g. We show that this is a homotopy equivalence. We de ne r: Rn+1 nf0g!Snby r(v.

Discrete Morse Theory from a Simple-Homotopy Point of View Date: Octo Pages: v + 37 Major: Mathematics Code: Mat-1 Supervisor and advisor: Associate Professor Alexander Engstr om A simple-homotopy equivalence is a re nement of the notion of homotopy equiv-alence but it is still more general than the notion of homeomorphism. Geomet-. Book Description. Building on rudimentary knowledge of real analysis, point-set topology, and basic algebra, Basic Algebraic Topology provides plenty of material for a two-semester course in algebraic topology. The book first introduces the necessary fundamental concepts, such as relative homotopy, fibrations and cofibrations, category theory, cell complexes, and simplicial complexes.

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Search within book. Front Matter. Pages I-VII. PDF. H-spaces from a homotopy point of view. James Stasheff. Pages The Hopf construction. James Stasheff. Pages The projective plane. James Stasheff. Pages Maps into an H-space: Algebraic structure, inverses, other multiplications, etc.

: H-Spaces from a Homotopy Point of View (Lecture Notes in Mathematics) (): Stasheff, James: BooksCited by: H-Spaces from a Homotopy Point of View LNM on *FREE* shipping on qualifying offers. Springer Verlag Notes. Get this from a library. H-spaces from a homotopy point of view.

[James D Stasheff]. H-spaces from a homotopy point of view.- The Hopf construction.- The projective plane.- Maps into an H-space: Algebraic structure, inverses, other multiplications, etc.- Associativity: Loop spaces and topological groups.- H-spaces which are finite complexes.- The bar construction spectral sequence.- Homotopy associativity.- Maps of H-spaces *immediately available upon purchase as print book shipments may be delayed due to the COVID crisis.

ebook access is temporary and does not include ownership of the ebook. Only valid for books with an ebook version. Additional info for H-Spaces from a Homotopy Point of View Sample text Let for unstable spectral reasons, by an Ap_l-rna pbut Y be the space with ~ With respect back to the fundamental not an Azi-rna p.

Cite this chapter as: Stasheff J. () H-spaces from a homotopy point of view. In: H-spaces from a Homotopy Point of View. Lecture Notes in Mathematics, vol Cited by: Examples and properties. The multiplicative structure of an H-space adds structure to its homology and cohomology example, the cohomology ring of a path-connected H-space H-spaces from a homotopy point of view.

book finitely generated and free cohomology groups is a Hopfone can define the Pontryagin product on the homology groups of an H-space. The fundamental group of an H-space is abelian. HOMOTOPY ASSOCIATIVITY OF ^-SPACES. II BY JAMES DILLON STASHEFF(i) 1. Introduction.

This paper is a sequal to "Homotopy Associativity of H-spaces. I" [28], hereafter referred to as HAH I, in that it continues the study of the associative law from the point of view of homotopy theory, but knowledge of HAH I is assumed only in a few places.

The book should prove enlightening to a broad range of readers including prospective students and researchers who want to apply simplicial techniques for whatever reason." - Zentralblatt MATH " they succeed.

The book is an excellent account of simplicial homotopy theory from a modern point of view [ ] The book is well written. H Spaces Base de datos de todas episodio H Spaces Estos datos libro es el mejor ranking.

EPUB, libros electrónicos EBOOK, Adobe PDF, versión Moblile, ordenador portátil, teléfono inteligente es compatible con todas las herramientas que ♡ H Spaces visitado hoy en ♡ certificado y suministrado tienen el potencial de aumentar sus conocimientos al leer diligentemente.

This book is suitable for a course in unstable homotopy theory, following a first course in homotopy theory. H-spaces from the Homotopy Point of View.

Springer-Verlag, [] Steenrod, N. The Topology of Fibre Bundles. Princeton University Press, [] Steenrod, N. A convenient category of topological spaces. Homotopy Type Theory: Univalent Foundations of Mathematics The Univalent Foundations Program Institute for Advanced Study Buy a hardcover copy for $ [ pages, 6" × 9" size, hardcover] Buy a paperback copy for $ [ pages, 6" × 9" size, paperback] Download PDF for on-screen viewing.

[+ pages, letter size, in color, with color links]. Recall an H-space is a pointed space X, together with a binary operation X × X → m X called multiplication such that the base point acts as a left and right unit. H-spaces occur all the time in list some examples here: (1) Take any space ΩY be the space of all loops that begin and end at a fixed point y 0 in Y.

(2) Any topological group. The answer is no. This fact was established by I.M. James. A later proof by Daciberg Goncalves, "Mod 2 homotopy associative H-spaces" in Geometric Applications of Homotopy Theory IEdited by t and M.E.

Mahowald, Lecture Notes in MathematicsSpringer-Verlag (), revealed the universal nature of the obstruction. Intended for use both as a text and a reference, this book is an exposition of the fundamental ideas of algebraic topology.

The first third of the book covers the fundamental group, its definition and its application in the study of covering spaces. The focus then turns to homology theory, including cohomology, cup products, cohomology operations, and topological manifolds.3/5(1).

I don't think that "homotopy-first" is a special feature of the recent references. The following classical textbooks begin by introducing the general notions from the homotopy theory: Algebraic Topology by E. Spanier. Algebraic topology - homotopy and homology by R. Switzer. In my opinion, these books provide a basis for a good graduate.

James D. Stasheff: free download. Ebooks library. On-line books store on Z-Library | B–OK. Download books for free. Find books. This introductory text is suitable for use in a course on the subject or for self-study, featuring broad coverage and a readable exposition, with many examples and exercises.

The four main chapters present the basics: fundamental group and covering spaces, homology and cohomology, higher homotopy groups, and homotopy theory generally. Download PDF: Sorry, we are unable to provide the full text but you may find it at the following location(s): (external link). Let Z be a path connected H-space with H∗(Z;Zp) concentrated in even degrees.

Then the Eilenberg–Moore spectral sequences associated to the path loop .View: ; DOWNLOAD NOW» This solution manual accompanies the first part of the book An Illustrated Introduction toTopology and Homotopy by the same author.

Except for a small number of exercises inthe first few sections, we provide solutions of the () odd-numbered problemsappearing in first part of the book (Topology).