From Pierre Deligne's secret garden: looking back at some of his letters
DOI10.1007/s11537-015-1514-9zbMath1335.32023OpenAlexW2135255960MaRDI QIDQ256555
Publication date: 9 March 2016
Published in: Japanese Journal of Mathematics. 3rd Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11537-015-1514-9
characteristic cycleEuler-Poincaré characteristicramificationmixed Hodge theory\(\ell\)-adic sheaflogarithmic structureSwan conductor
Étale and other Grothendieck topologies and (co)homologies (14F20) Divisors, linear systems, invertible sheaves (14C20) Ramification and extension theory (11S15) Mixed Hodge theory of singular varieties (complex-analytic aspects) (32S35)
Related Items (3)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Ramification theory for varieties over a local field
- Ramification of local fields with imperfect residue fields. III
- Constructible sheaves are holonomic
- Ramification and cleanliness
- The characteristic class and ramification of an \(\ell\)-adic étale sheaf
- Relèvements modulo \(p^ 2\) et décomposition du complexe de de Rham. (Lifting modulo \(p^ 2\) and decomposition of the de Rham complex)
- Chern classes for singular algebraic varieties
- Ramification of local fields with imperfect residue fields. II
- On the conductor formula of Bloch
- Ramification theory for varieties over a perfect field
- Sur la rationalité des représentations d'Artin
- Nodal curves and virtual wild ramification
- The logarithmic cotangent complex
- Characteristic cycle and the Euler number of a constructible sheaf on a surface
- $p$-adic periods and derived de Rham cohomology
- Wild ramification and the cotangent bundle
- Logarithmic geometry and algebraic stacks
- Wild ramification and the characteristic cycle of an ℓ-adic sheaf
- A Simple Characterization of Du Bois Singularities
- General Fixed Point Formula for an Algebraic Surface and the Theory of Swan Representations for Two-Dimensional Local Rings
- Complexe de de Rham filtré d'une variété singulière
- Logarithmic structures of Fontaine-Illusie. II
- Class Field Theory, D-Modules, and Ramification on Higher Dimensional Schemes, Part I
- Théorie de Brauer et conducteur de Swan
- Odds and Ends on Finite Group Actions and Traces
This page was built for publication: From Pierre Deligne's secret garden: looking back at some of his letters