On The Adic Formalism
By Torsten Ekedahl. 2007
145 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/3dc874df20b9e798e119e4084f3dfe2754ab138c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- D. Joyce
- Christopher Brav
- Vittoria Bussi
- O. Ben-Bassat
- V. Drinfeld
- Yves Laszlo
- Martin Olsson
- Balázs Szendrői
In Geometry and Topology
- D. Joyce
- Christopher Brav
- Vittoria Bussi
- O. Ben-Bassat
- Yves Laszlo
- V. Drinfeld
- Martin Olsson
- Balázs Szendrői
In Mathematical Physics
- D. Joyce
- Yves Laszlo
- V. Drinfeld
- Christopher Brav
- Vittoria Bussi
- O. Ben-Bassat
- Martin Olsson
- Balázs Szendrői
Citations in the corpus
- Symmetries and stabilization for sheaves of vanishing cycles (2012, background): “Some references are Beilinson, Bernstein and Deligne [5], Ekedahl [17], Freitag and Kiehl [18], and Kiehl and Weissauer [30].”
- Infinite-Dimensional Vector Bundles in Algebraic Geometry (2006, background): “ E .g., combining statement (ii) of the theorem with Weibel’s examples mentioned in 3.5.4 one sees that for some smooth affine schemeY over F = k((t)) with trivial canonical bundle there exists a reasonable closed subscheme of LY which is not Zariski-locally nice (even though its dimension torsor is”
- A ‘Darboux theorem’ for shifted symplectic structures on derived Artin stacks, with applications (2013, background): “Some references are [3, §2], Dimca [7] for perverse sheaves on C-schemes, and Beilinson, Bernstein and Deligne [1], Ekedahl [8], Freitag and Kiehl [9], and Kiehl and Weissauer [17] for perverse sheaves on K-schemes.”
- A duality formalism in the spirit of Grothendieck and Verdier (2011, unknown): “X; x Q`/ is the bounded derived category of constructible `-adic sheaves onX , defined as in [14] and [11].”
- The six operations for sheaves on Artin stacks I: Finite coefficients (2005, methodology): “It should be noted that important previous work has been done on the subject, especially in [5] and [9] (see also [18] for the adic problems).”