Fri Mar 21 17:06:47 2014 UTClccn-no000280230.00Algebraische K-Theorie 09.06. - 15.06.1996 /0.820.90Algebraic K-theory : from the Seminar on Algebraic K-Theory held at Leningrad State University by A.A. Suslin /162610815no 00028023Sousline, A. A.Suslin, A. A.Suslin, Andrei.Suslin, Andrei A.Suslin, Andrejlccn-n81034761Friedlander, E. M.(Eric M.)1944-lccn-no00033776Voevodsky, Vladimirlccn-n88028682Sosinski, Alekseï Bronislavovitch(1937-...).np-rehmann, ulfRehmann, Ulflccn-n93017163Fesenko, Ivan B.edtlccn-n2003048151Merkurjev, Alexander1955-np-wodzicki, mariuszWodzicki, Mariuszlccn-nr92028679Seminar on Algebraic K-Theory :Leningrad)lccn-no2005107895Grayson, Daniel R.edtlccn-n79060639American Mathematical SocietySuslin, AndreiConference proceedingsHomology theoryAlgebraic cyclesK-theoryMathematics199019911996200020082010479727516.35QA564ocn468263962ocn311749360ocn802806859ocn864792425ocn7562348673329ocn043895658book20000.81Voevodsky, VladimirCycles, transfers, and motivic homology theoriesAnnotation+-+796395641512411ocn024457468book19910.90Algebraic K-theoryAlgebraic K-theory : from the Seminar on Algebraic K-Theory held at Leningrad State University by A.A. SuslinConference proceedings131ocn778618972com20080.56Cycles, Transfers, and Motivic Homology Theories. (AM-143)The original goal that ultimately led to this volume was the construction of "motivic cohomology theory," whose existence was conjectured by A. Beilinson and S. Lichtenbaum. This is achieved in the book's fourth paper, using results of the other papers whose additional role is to contribute to our understanding of various properties of algebraic cycles. The material presented provides the foundations for the recent proof of the celebrated "Milnor Conjecture" by Vladimir Voevodsky. The theory of sheaves of relative cycles is developed in the first paper of this volume. The theory of presheaves with transfers and more specifically homotopy invariant presheaves with transfers is the main theme of the second paper. The Friedlander-Lawson moving lemma for families of algebraic cycles appears in the third paper in which a bivariant theory called bivariant cycle cohomology is constructed. The fifth and last paper in the volume gives a proof of the fact that bivariant cycle cohomology groups are canonically isomorphic (in appropriate cases) to Bloch's higher Chow groups, thereby providing a link between the authors' theory and Bloch's original approach to motivic (co- )homology41ocn756234867book20100.59A collection of manuscripts written in honour of Andrei A. Suslin on the occasion of his sixtieth birthday32ocn027054254book19900.81Suslin, AndreiExcision in algebraic K-theory22ocn256238546book19900.47Suslin, AndreiK-theory and K-cohomology of certain group varieties11ocn699740498book1996Algebraische K-Theorie 09.06. - 15.06.1996+-+7963956415+-+7963956415Fri Mar 21 15:32:32 EDT 2014batch5172