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Cattani, Eduardo (Ed.) et al.

Hodge theory - New Jersey Princeton University Press 2014 - xvii, 589 p. - Mathematical notes 49 .

"Between 14 June and 2 July 2010, the Summer School on Hodge Theory and Related Topics and a related conference were hosted by the ICTP in Trieste, Italy" --Preface (page xv). "Based on lectures delivered at the 2010 Summer School on Hodge Theory at the ITCP in Trieste, Italy-- P. [4] of cover.

Includes bibliographical references (pages 574-575) and index.

Kähler manifolds / by E. Cattani -- The algebraic de Rham theorem / by F. El Zein and L. Tu -- Mixed Hodge structures / by F. El Zein and Lê D.T. -- Period domains / by J. Carlson -- Hodge theory of maps, part I / by L. Migliorini -- Hodge theory of maps, part II / by M.A. de Cataldo -- Variations of Hodge structure / by E. Cattani -- Variations of mixed Hodge structure / by P. Brosnan and F. El Zein -- Algebraic cycles and Chow groups / by J. Murre -- Spreads and algebraic cycles / by M.L. Green -- Absolute Hodge classes / by F. Charles and C. Schnell -- Shimura varieties / by M. Kerr.

ISBN: 9780691161341 (pbk)

Subjects--Topical Terms:
Hodge theory--Congresses.
Geometry, Algebraic--Congresses.
Algebraic varieties--Congresses.
Algebraic cycles--Congresses.
Algebraic topology--Congresses.
Manifolds (Mathematics)--Congresses.
Algebraic cycles.
Algebraic topology.
Algebraic varieties.
Geometry, Algebraic.
Hodge theory.
Manifolds (Mathematics)

Universal Decimal Class. No.: 514.7 / CAT