Absolute Hodge cohomology

• General Introduction

  Absolute Hodge cohomology was defined by Beilinson. It is almost the same thing as Deligne cohomology. See the references below.

  See also: Deligne-Beilinson cohomology, Deligne cohomology, Weak Hodge cohomology.

  Absolute Hodge cohomology is an example of an Absolute cohomology theory, and it is also a Bloch-Ogus cohomology theory.

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• Search results

  MathSciNet

  Google Scholar

  Google

  arXiv: Experimental full text search

  arXiv: Abstract search

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• Online References

  Nekovar's survey on the Beilinson conjectures

  Huber and Wildeshaus: Classical motivic polylogarithm according to Beilinson and Deligne. See in particular appendix B.5

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• Paper References

  Beilinson: Notes on absolute Hodge cohomology. Contemp. Math. 55, 1986.

  Original work by Saito

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• Definition

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• Properties

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• Standard theorems

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• Open Problems

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• Connections to Number Theory

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• Computations and Examples

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• History and Applications

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• Some Research Articles

  Wildeshaus on the Eisenstein symbol

  Saito: Bloch's conjecture, Deligne cohomology, and Higher Chow groups

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• Other Information

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• Comments Posted

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• General Introduction
• Search results
• Online References
• Paper References
• Definition
• Properties
• Standard theorems
• Open Problems
• Connections to Number Theory
• Computations and Examples
• History and Applications
• Some Research Articles
• Other Information
• Comments Posted
• Comments