Cohomological descent of rigid cohomology for proper coverings

By Nobuo Tsuzuki. 2003

53 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/91b87dea1dd24e8ec8229156b0cb2d877d3d320a

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In Discrete Mathematics and Combinatorics

1. H. Esnault
2. P. Berthelot
3. Spencer Bloch

In Geometry and Topology

1. H. Esnault
2. Spencer Bloch
3. P. Berthelot
4. Carlos Simpson
5. C. Sabbah
6. O. Fujino
7. L. Illusie
8. Karl Schwede

In Mathematical Physics

1. H. Esnault
2. Spencer Bloch
3. P. Berthelot
4. Carlos Simpson
5. C. Sabbah
6. S. Saito
7. F. Binda
8. M. Kerr

Citations in the corpus

• On Witt vector cohomology for singular varieties (2005, methodology): “at it is an isomorphism. The proof proceeds by reduction to the case of proper and smooth schemes, using Theorem 3.2 and the descent properties of rigid cohomology proved by Chiarellotto and Tsuzuki ([10], [27], [28]). 4 PIERRE BERTHELOT, SPENCER BLOCH, AND HEL´ ENE ESNAULT` We now list some applica”