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- catalog abstract "The conjectural theory of mixed motives would be a universal cohomology theory in arithmetic algebraic geometry. The monograph describes the approach to motives via their well-defined realizations. This includes a review of several known cohomology theories. A new absolute cohomology is introduced and studied. The book assumes knowledge of the standard cohomological techniques in algebraic geometry as well as K-theory. So the monograph is primarily intended for researchers. Advanced graduate students can use it as a guide to the literature.".
- catalog contributor b8372916.
- catalog created "1995.".
- catalog date "1995".
- catalog date "1995.".
- catalog dateCopyrighted "1995.".
- catalog description "Includes bibliographical references (p. - ) and index.".
- catalog description "The conjectural theory of mixed motives would be a universal cohomology theory in arithmetic algebraic geometry. The monograph describes the approach to motives via their well-defined realizations. This includes a review of several known cohomology theories. A new absolute cohomology is introduced and studied. The book assumes knowledge of the standard cohomological techniques in algebraic geometry as well as K-theory. So the monograph is primarily intended for researchers. Advanced graduate students can use it as a guide to the literature.".
- catalog extent "p. cm.".
- catalog identifier "3540594752".
- catalog isPartOf "Lecture notes in mathematics (Springer-Verlag) ; 1604.".
- catalog isPartOf "Lecture notes in mathematics ; 1604".
- catalog issued "1995".
- catalog issued "1995.".
- catalog language "eng".
- catalog publisher "New York : Springer-Verlag,".
- catalog subject "510 s 516.3/5 20".
- catalog subject "Geometry, algebraic.".
- catalog subject "Homology theory.".
- catalog subject "K-theory.".
- catalog subject "Mathematics.".
- catalog subject "Motives (Mathematics)".
- catalog subject "Number theory.".
- catalog subject "QA3 .L28 no. 1604 QA564".
- catalog title "Mixed motives and their realization in derived categories / Annette Huber.".
- catalog type "text".