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Erratum: Hodge Cycles and Crystalline Cohomology [PDF]

, 1982
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Integral log crystalline cohomology and algebraic correspondences

Integral log crystalline cohomology and algebraic correspondences
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Hodge Cycles and Crystalline Cohomology

Lecture Notes in Mathematics, 1982
This paper is a collection of musings about several questions related to crystalline cohomology that have plagued me for the past few years. It contains many more conjectures than proofs, and my justification for publishing is the hope that others will find the problems as intriguing as I did but perhaps have more success in solving them.
Arthur Ogus
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Crystalline cohomology of superschemes

Journal of Geometry and Physics, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Martin Luu
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Additive K-theory and crystalline cohomology

Functional Analysis and Its Applications, 1985
In recent years many new (co)homology theories of (non)commutative (operator) algebras have been discovered: The homological \(K\)-functor Ext of \textit{L. G. Brown}, \textit{R. G. Douglas} and \textit{P. A. Fillmore} [see Bull. Am. Math. Soc. 79, 973--978 (1973; Zbl 0277.46052)] having after all some interesting application in the structure theory of
B L Feigin
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p-adic étale cohomology and crystalline cohomology in the semi-stable reduction case

Inventiones Mathematicae, 1999
The purpose of this paper is to prove in wide generality the \(C_{st}\) conjecture (due to Fontaine and Jannsen) on \(p\)-adic étale and log. crystalline cohomology. Let \(K\) be a complete discrete valuation field of characteristic \(0\) with perfect residue field \(k\) of characteristic \(p > 0\) and \({\mathcal O}_{K}\) be the ring of integers of ...
Takeshi Tsuji
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