Holmstrom Arithmetic homology

Arithmetic homology

A preprint of Geisser


Arithmetic homology

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Arithmetic homology

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Arithmetic homology

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Arithmetic homology

See also Kato homology

Abstract of Geisser: We define an integral Borel-Moore homology theory over finite fields, called arithmetic homology, and an integral version of Kato homology. Both types of groups are expected to be finitely generated, and sit in a long exact sequence with higher Chow groups of zero-cycles.

nLab page on Arithmetic homology

Created on June 10, 2014 at 21:14:54 by Andreas Holmström