Description 
1 online resource (333 pages) 
Contents 
Contents; Chapter 1: Spectral sequences and mixed Hodge structures; Chapter 2: Complex manifolds, vector bundles, differential forms; Chapter 3: Sheaves and cohomology; Chapter 4: Harmonic forms on hermitian manifolds; Chapter 5: Hodge theory on compact kählerian manifolds; Chapter 6: The theory of residues on a smooth divisor; Chapter 7: Complex spaces; Chapter 1: The basic example; Chapter 2: Differential forms on complex spaces; Chapter 3: Mixed Hodge structures on compact spaces; Chapter 1: Residues and Hodge mixed structures: Leray theory 
Summary 
Mathematicians Ancona (U. of Firenze, Italy) and Gaveau (U. of Pierre et Marie Curie, Paris) use complexes of differential forms to provide a complete treatment of the Deligne theory of mixed Hodge structures on the cohomology of singular spaces. Their approach employs recursive arguments on dimension, and neither introduces spaces of higher dimens 
Notes 
Print version record 
Subject 
Differential forms


Geometry, Algebraic


Hodge theory


Singularities (Mathematics)


Differential forms.


Geometry, Algebraic.


Hodge theory.


Singularities (Mathematics)

Form 
Electronic book

ISBN 
1280537663 

1420026526 

9781280537660 

9781420026528 
