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Stable Homotopy Around the Arf-Kervaire Invariant (Record no. 426277)

MARC details
000 -LEADER
fixed length control field 03122nam a22004575i 4500
020 ## - INTERNATIONAL STANDARD BOOKNUMBER
International Standard Book Number 9783764399047
-- 978-3-7643-9904-7
024 7# -
-- 10.1007/978-3-7643-9904-7
-- doi
040 ## -
-- ISI Library, Kolkata
050 #4 -
-- QA612-612.8
072 #7 -
-- PBPD
-- bicssc
072 #7 -
-- MAT038000
-- bisacsh
072 #7 -
-- PBPD
-- thema
082 04 - DEWEYDECIMAL CLASSIFICATION NUMBER
Classification number 514.2
Edition number 23
100 1# - MAIN ENTRY--PERSONAL NAME
Personal name Snaith, Victor P.
Relator code aut
-- http://id.loc.gov/vocabulary/relators/aut
245 10 - TITLE STATEMENT
Title Stable Homotopy Around the Arf-Kervaire Invariant
Medium [electronic resource] /
Statement of responsibility, etc by Victor P. Snaith.
942 ## - ADDED ENTRY ELEMENTS(KOHA)
Koha item type E-BOOKS
100 1# - MAIN ENTRY--PERSONAL NAME
-- author.
264 #1 - PRODUCTION, PUBLICATION, DISTRIBUTION, MANUFACTURE STATEMENTS
Place of production, publication, distribution, manufacture Basel :
Name of producer, publisher, distributor, manufacturer Birkhäuser Basel,
Date of production, publication, distribution, manufacture 2009.
300 ## -
-- XIV, 239 p.
-- online resource.
336 ## - CONTENT TYPE
Content Type Term text
Content Type Code txt
Source rdacontent
337 ## - MEDIA TYPE
Media Type Term computer
Media Type Code c
Source rdamedia
338 ## - CARRIER TYPE
Carrier Type Term online resource
Carrier Type Code cr
Source rdacarrier
347 ## -
-- text file
-- PDF
-- rda
490 1# -
-- Progress in Mathematics,
-- 0743-1643 ;
-- 273
505 0# -
-- Algebraic Topology Background -- The Arf-Kervaire Invariant via QX -- The Upper Triangular Technology -- A Brief Glimpse of Algebraic K-theory -- The Matrix Corresponding to 1 ? ?3 -- Real Projective Space -- Hurewicz Images, BP-theory and the Arf-Kervaire Invariant -- Upper Triangular Technology and the Arf-Kervaire Invariant -- Futuristic and Contemporary Stable Homotopy.
520 ## -
-- Were I to take an iron gun, And ?re it o? towards the sun; I grant ‘twould reach its mark at last, But not till many years had passed. But should that bullet change its force, And to the planets take its course, ‘Twould never reach the nearest star, Because it is so very far. from FACTS by Lewis Carroll [55] Let me begin by describing the two purposes which prompted me to write this monograph. This is a book about algebraic topology and more especially about homotopy theory. Since the inception of algebraic topology [217] the study of homotopy classes of continuous maps between spheres has enjoyed a very exc- n n tional, central role. As is well known, for homotopy classes of maps f : S ?? S with n? 1 the sole homotopy invariant is the degree, which characterises the homotopy class completely. The search for a continuous map between spheres of di?erent dimensions and not homotopic to the constant map had to wait for its resolution until the remarkable paper of Heinz Hopf [111]. In retrospect, ?nding 3 an example was rather easy because there is a canonical quotient map from S to 3 1 1 2 theorbitspaceofthe freecircleactionS /S =CP = S .
650 #0 -
-- Algebraic topology.
650 14 -
-- Algebraic Topology.
-- http://scigraph.springernature.com/things/product-market-codes/M28019
710 2# -
-- SpringerLink (Online service)
773 0# -
-- Springer eBooks
776 08 -
-- Printed edition:
-- 9783764399344
776 08 -
-- Printed edition:
-- 9783764399030
830 #0 -
-- Progress in Mathematics,
-- 0743-1643 ;
-- 273
856 40 -
-- https://doi.org/10.1007/978-3-7643-9904-7
912 ## -
-- ZDB-2-SMA
950 ## -
-- Mathematics and Statistics (Springer-11649)

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