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Titlebook: Algebraic K-Theory; Hvedri Inassaridze Book 1995 Springer Science+Business Media Dordrecht 1995 Algebraic K-theory.Grad.Grothendieck topol

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Introduction,I dedicate this book to my father Niko Inassaridze, Georgian writer.
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Classical Algebraic K-functors,In this chapter we give the definition and some properties of the three basic algebraic .-functors K., . and . which form the Classical Algebraic .-theory. Other important properties of these functors will be given in Chapter III.
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Higher ,-functors,Before defining the .-theory of exact categories we will need some results on the classifying space of a small category ..
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Properties of algebraic K-functors,Let . be a cartesian square of rings with unit and with at least one of the homomorphisms . or . surjective.
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The problem of Serre for polynomial and monoid algebras,The well-known Serre’s problem on the freeness of finitely generated projective modules over the polynomial ring .[.,... , .] with . a field was confirmed independently by Quillen and Suslin.
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gebra, topology, algebraic geometry, functionalanalysis and algebraic number theory. Methods of algebraic.K.-theory are actively used in algebra and related fields,achieving interesting results. .This book presents the elements of algebraic .K.-theory, basedessentially on the fundamental works of Mi
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Intelligent Systems Reference Libraryand de Rham cohomology. Waldhausen’s algebraic A-theory of a simply connected space . can be computed rationally from the cyclic homology of the minimal model of .. There are defined also characteristic classes from algebraic .-theory to cyclic homology.
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Relation between algebraic and topological ,-theories,wed as a .-module. Swan’s result says that the functor Γ establishes an equivalence between the category of vector bundles over . and the category of finitely generated projective .-modules. In particular we have . = ..
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