Comparison between rigid and crystalline syntomic cohomology for strictly semistable log schemes with boundary
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Publication:2039382
DOI10.4171/RSMUP/81zbMath1478.14040arXiv1805.04974OpenAlexW3157041292MaRDI QIDQ2039382
Publication date: 2 July 2021
Published in: Rendiconti del Seminario Matematico della Università di Padova (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1805.04974
Local ground fields in algebraic geometry (14G20) (p)-adic cohomology, crystalline cohomology (14F30) Motivic cohomology; motivic homotopy theory (14F42)
Cites Work
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- Syntomic cohomology and \(p\)-adic regulators for varieties over \(p\)-adic fields
- Cycle classes and the syntomic regulator
- Finite polynomial cohomology for general varieties
- On the \(p\)-adic Beilinson conjecture for number fields
- \(p\)-adic étale cohomology and crystalline cohomology in the semi-stable reduction case
- Log smooth deformation theory
- Syntomic cohomology as a \(p\)-adic absolute Hodge cohomology
- de Rham cohomology of rigid spaces
- Compactifications of log morphisms
- Points and topologies in rigid geometry
- Kato's Euler system and rational points on elliptic curves. I: A \(p\)-adic Beilinson formula
- On \(p\)-adic absolute Hodge cohomology and syntomic coefficients. I.
- On the crystalline period map
- Formal cohomology. I
- Théorie de Hodge. III
- $p$-adic periods and derived de Rham cohomology
- $p$-adic Beilinson conjecture for ordinary Hecke motives associated to imaginary quadratic fields
- The Cech filtration and monodromy in log crystalline cohomology
- Logarithmic structures of Fontaine-Illusie. II
- Solutions d'équations à coefficients dans un anneau hensélien
- Relative log convergent cohomology and relative rigid cohomology II
- A De Rham–Witt approach to crystalline rational homotopy theory
- Rigid analytic spaces with overconvergent structure sheaf
- Frobenius and monodromy operators in rigid analysis, and Drinfel’d’s symmetric space
- Weak Formal Schemes
- Syntomic regulators and \(p\)-adic integration. I: Rigid syntomic regulators
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