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Item Details
Title: FILTRATIONS ON THE HOMOLOGY OF ALGEBRAIC VARIETIES
By: Eric M. Friedlander, Barry Mazur
Format: Paperback

List price: £38.95


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ISBN 10: 0821825917
ISBN 13: 9780821825914
Publisher: AMERICAN MATHEMATICAL SOCIETY
Pub. date: 15 August, 1994
Series: Memoirs of the American Mathematical Society No. 529
Pages: 110
Description: Describes some foundational aspects of 'Lawson homology' for complex projective algebraic varieties, a homology theory defined in terms of homotopy groups of spaces of algebraic cycles. This work studies properties of Chow varieties, especially in connection with algebraic correspondences relating algebraic varieties.
Synopsis: This work provides a detailed exposition of a classical topic from a very recent viewpoint. Friedlander and Mazur describe some foundational aspects of 'Lawson homology' for complex projective algebraic varieties, a homology theory defined in terms of homotopy groups of spaces of algebraic cycles. Attention is paid to methods of group completing abelian topological monoids. The authors study properties of Chow varieties, especially in connection with algebraic correspondences relating algebraic varieties. Operations on Lawson homology are introduced and analyzed. These operations lead to a filtration on the singular homology of algebraic varieties, which is identified in terms of correspondences and related to classical filtrations of Hodge and Grothendieck.
Illustrations: bibliography
Publication: US
Imprint: American Mathematical Society
Returns: Returnable
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