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Algebraic K-theory and Motivic Cohomology

dc.date.accessioned2019-10-24T15:19:24Z
dc.date.available2019-10-24T15:19:24Z
dc.date.issued2016
dc.identifier.urihttp://publications.mfo.de/handle/mfo/3535
dc.description.abstractAlgebraic $K$-theory and motivic cohomology have developed together over the last thirty years. Both of these theories rely on a mix of algebraic geometry and homotopy theory for their construction and development, and both have had particularly fruitful applications to problems of algebraic geometry, number theory and quadratic forms. The homotopy-theory aspect has been expanded significantly in recent years with the development of motivic homotopy theory and triangulated categories of motives, and $K$-theory has provided a guiding light for the development of non-homotopy invariant theories. 19 one-hour talks presented a wide range of latest results on many aspects of the theory and its applications.
dc.titleAlgebraic K-theory and Motivic Cohomology
dc.identifier.doi10.14760/OWR-2016-31
local.series.idOWR-2016-31
local.subject.msc19
local.subject.msc14
local.sortindex975
local.date-range26 Jun - 02 Jul 2016
local.workshopcode1626
local.workshoptitleAlgebraic K-theory and Motivic Cohomology
local.organizersThomas Geisser, Tokyo; Annette Huber-Klawitter, Freiburg; Uwe Jannsen, Regensburg; Marc Levine, Essen
local.report-nameWorkshop Report 2016,31
local.opc-photo-id1626
local.publishers-doi10.4171/OWR/2016/31
local.ems-referenceGeisser Thomas, Huber-Klawitter Annette, Jannsen Uwe, Levine Marc: Algebraic K-theory and Motivic Cohomology. Oberwolfach Rep. 13 (2016), 1753-1807. doi: 10.4171/OWR/2016/31


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