Mixed Hodge Structures

By Fouad Elzein, Le Dung Trang. 2013

649 citations recorded by the source corpus.

With a basic knowledge of cohomology theory, the background necessary to understand Hodge theory and polarization, Deligne's mixed Hodge structure on cohomology of complex algebraic varieties is described.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/2e9cd37d102d697daa1c973a0e300e5343d0512c

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. G. Mikhalkin
2. Tamás Hausel
3. M. A. Cataldo
4. M. Abouzaid
5. I. Itenberg
6. F. Catanese
7. L. Migliorini
8. L. Katzarkov

In Mathematical Physics

1. Tamás Hausel
2. M. A. Cataldo
3. L. Migliorini
4. L. Katzarkov
5. G. Mikhalkin
6. Ingrid Bauer
7. F. Catanese
8. I. Itenberg

Citations in the corpus

• Cohomological Hall algebra, exponential Hodge structures and motivic Donaldson-Thomas invariants (2010, background): “Saito of mixed Hodge modules (see [51] or [47]).”
• Tropical Homology (2016, background): “, through its extension over D ⊃ D∗, see [PS08] and references therein.”