Synopsis
Part I. Introduction: Elementary matrices Stability $K_1(A[t])$ and unipotents Grothendieck and Whitehead groups of categories with exact sequences A Grothendieck style definition of $K_1(A)$ Homology, mapping cones, and Euler characteristics Resolution theorems Projective resolutions and regular rings Hilbert's syzygy theorem Appendix 1 Part II. Localisation, divissage and applications: The localisation sequence Categories of nilpotent endomorphisms $K_1(A[t,t^-1])$ Devissage Some calculations with the localisation sequence and $K_1$-Laurent theorem Computations with the Mayer-Vietoris sequence References
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Introduction to some methods of algebraic K-theory. Regional conference series in mathematics 20; Regional Conference Series in Mathematics 20.
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Introduction to Some Methods of Algebraic $K$-Theory (CBMS Regional Conference Series in Mathematics)
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Introduction to Some Methods of Algebraic $K$-Theory (CBMS Regional Conference Series in Mathematics)
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Introduction to Some Methods of Algebraic K-Theory
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