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Hodge Theory and Complex Algebraic Geometry I: Volume 1 Voisin Schneps Hardback

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Hodge Theory and Complex Algebraic Geometry I: Volume 1\n\nThe first of two volumes offering a modern introduction to Kaehlerian geometry and Hodge structure written for students.\n\nClaire Voisin (Author), Leila Schneps (Translated by)\n\n9780521802604, Cambridge University Press\n\nHardback, published 5 December 2002\n\n336 pages\n23.6 x 15.8 x 2.3 cm, 0.57 kg\n\nPrize Winner Cambridge University Press congratulates Claire Voisin, winner of the 2007 Ruth Lyttle Satter Prize in Mathematics!\n\nThe first of two volumes offering a modern introduction to Kaehlerian geometry and Hodge structure. The book starts with basic material on complex variables, complex manifolds, holomorphic vector bundles, sheaves and cohomology theory, the latter being treated in a more theoretical way than is usual in geometry. The author then proves the Kaehler identities, which leads to the hard Lefschetz theorem and the Hodge index theorem. The book culminates with the Hodge decomposition theorem. The mean]

Hodge Theory and Complex Algebraic Geometry I: Volume 1 Voisin Schneps Hardback

Hodge Theory and Complex Algebraic Geometry I: Volume 1

The first of two volumes offering a modern introduction to Kaehlerian geometry and Hodge structure written for students.

Claire Voisin (Author), Leila Schneps (Translated by)

9780521802604, Cambridge University Press

Hardback, published 5 December 2002

336 pages

23.6 x 15.8 x 2.3 cm, 0.57 kg

Prize Winner Cambridge University Press congratulates Claire Voisin, winner of the 2007 Ruth Lyttle Satter Prize in Mathematics!

The first of two volumes offering a modern introduction to Kaehlerian geometry and Hodge structure. The book starts with basic material on complex variables, complex manifolds, holomorphic vector bundles, sheaves and cohomology theory, the latter being treated in a more theoretical way than is usual in geometry. The author then proves the Kaehler identities, which leads to the hard Lefschetz theorem and the Hodge index theorem. The book culminates with the Hodge decomposition theorem. The mean]

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