CHAPTER IV DEFINITIONS OF HIGHER K-THEORY The higher algebraic K-groups of a ring R are defined to be the homotopy groups Kn (R) = πn K(R) of a certain topological space K(R), which we shall construct in - Ring spectrum - Document - PDFSEARCH.IO

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	CHAPTER IV DEFINITIONS OF HIGHER K-THEORY The higher algebraic K-groups of a ring R are defined to be the homotopy groups Kn (R) = πn K(R) of a certain topological space K(R), which we shall construct in Add to Reading List Document Date: 2012-08-17 17:20:21 Open Document File Size: 861,82 KB Share Result on Facebook Company K2 / GL / St / K1 / Hp / HIGHER K-THEORY / K0 A / K0 / Kn A / / Event Product Recall / Business Partnership / Product Issues / M&A / / Facility CW complex / / IndustryTerm infinite general linear / abelian / homotopy groups / permutation groups / relative / tensor product / infinite permutation / infinite groups / torsionfree / / Person Don Anderson / Quillen / Isomorphism Conjecture / / Position General / / Product DEFINITIONS OF HIGHER K-THEORY / Canon GL1 Camcorder / / ProgrammingLanguage K / / ProvinceOrState British Columbia / / SocialTag Algebraic topology Algebraic K-theory Homotopy category Homotopy group Whitehead theorem Out Homotopy Spectrum Classifying space Topology

CHAPTER IV DEFINITIONS OF HIGHER K-THEORY The higher algebraic K-groups of a ring R are defined to be the homotopy groups Kn (R) = πn K(R) of a certain topological space K(R), which we shall construct inAdd to Reading List