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Transcendental Aspects of Algebraic Cycles (London Mathematical Society Lecture Note Series)

Muller-Stach, S.; Peters, C. (eds.)

Verlag: Cambridge University Press, Cambridge, 2004
ISBN 10: 0521545471 / ISBN 13: 9780521545471
Gebraucht / Paperback / Anzahl: 1
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Titel: Transcendental Aspects of Algebraic Cycles (...

Verlag: Cambridge University Press, Cambridge

Erscheinungsdatum: 2004

Einband: Paperback

Zustand: Good

Art des Buches: Used

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Paperback. Proceedings of the Grenoble Summer School, 2001. Covers and spine are lightly edge worn. Pen mark on page block foot, affecting lower edges of some pages. Text is clear throughout. Binding is sound. HCW. Buchnummer des Verkäufers 435895

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Inhaltsangabe: This is a collection of lecture notes from the Summer School 'Cycles Algébriques; Aspects Transcendents, Grenoble 2001'. The topics range from introductory lectures on algebraic cycles to more advanced material. The advanced lectures are grouped under three headings: Lawson (co)homology, motives and motivic cohomology and Hodge theoretic invariants of cycles. Among the topics treated are: cycle spaces, Chow topology, morphic cohomology, Grothendieck motives, Chow-Künneth decompositions of the diagonal, motivic cohomology via higher Chow groups, the Hodge conjecture for certain fourfolds, an effective version of Nori's connectivity theorem, Beilinson's Hodge and Tate conjecture for open complete intersections. As the lectures were intended for non-specialists many examples have been included to illustrate the theory. As such this book will be ideal for graduate students or researchers seeking a modern introduction to the state-of-the-art theory in this subject.

Inhaltsangabe: This is a collection of lecture notes from the Summer School 'Cycles Algébriques; Aspects Transcendents, Grenoble 2001'. The lectures were intended for non-specialists so include many illustrative examples. This book will be ideal for graduate students or researchers seeking a modern introduction to the state-of-the-art theory in this subject.

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