Differential Forms on Singular Varieties : De Rham and Hodge Theory Simplified

Name: Differential Forms on Singular Varieties
Brand: Taylor & Francis Ltd
SKU: 9780849337390
Price: 33850 KES
Availability: OutOfStock
ISBN: 9780849337390

by Bernard Gaveau , Vincenzo Ancona

Book Details

Format Hardback

Book Series Chapman & Hall/CRC Pure and Applied Mathematics

ISBN-10 0849337399

ISBN-13 9780849337390

Publisher Taylor & Francis Ltd

Imprint Taylor & Francis Ltd

Country of Manufacture GB

Country of Publication GB

Publication Date Aug 24th, 2005

Print length 332 Pages

Weight 589 grams

Product Classification: Calculus & mathematical analysis Calculus and mathematical analysis

KSh 33,850.00

Currently unavailable 0 in stock

Delivery Location

County

Location

Delivery fee: Select location

Secure

Quality

Fast

Uses complexes of differential forms to give a complete treatment of the Deligne theory of mixed Hodge structures on the cohomology of singular spaces. This book features an approach that employs recursive arguments on dimension and does not introduce spaces of higher dimension than the initial space.

Differential Forms on Singular Varieties: De Rham and Hodge Theory Simplified uses complexes of differential forms to give a complete treatment of the Deligne theory of mixed Hodge structures on the cohomology of singular spaces. This book features an approach that employs recursive arguments on dimension and does not introduce spaces of higher dimension than the initial space. It simplifies the theory through easily identifiable and well-defined weight filtrations. It also avoids discussion of cohomological descent theory to maintain accessibility. Topics include classical Hodge theory, differential forms on complex spaces, and mixed Hodge structures on noncompact spaces.

Get Differential Forms on Singular Varieties by Bernard Gaveau, Vincenzo Ancona at the best price and quality guaranteed only at Werezi Africa's largest book ecommerce store. The book was published by Taylor & Francis Ltd and it has 332 pages.