bio | website | www2.imperial.ac.uk/~cdl10 |
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location | London | |
age | 26 | |
visits | member for | 3 years, 9 months |
seen | 22 hours ago | |
stats | profile views | 320 |
Dec 15 |
accepted | “Weight-mondoromy” for open varieties |
Dec 12 |
revised |
“Weight-mondoromy” for open varieties
edited body |
Dec 12 |
asked | “Weight-mondoromy” for open varieties |
Nov 13 |
answered | Algebraization isomorphism, formal existence, mod p |
Oct 17 |
awarded | Yearling |
Oct 17 |
comment |
The topology on the Robba ring
Yes, I wondered about that but I don't think so. There will be elements of $\mathcal{R}_K$ for which that norm is not defined for any $r$, since we require convergence on some semi-open annulus $p^{-r}\leq t <1$ rather than the closed annulus $p^{-r}\leq t\leq 1$. |
Oct 17 |
asked | The topology on the Robba ring |
Jul 2 |
awarded | Curious |
Jul 1 |
asked | Complexes of arithmetic $\mathcal{D}$-modules with Frobenius structure |
Nov 8 |
awarded | Nice Question |
Nov 8 |
accepted | Pro-algebraic versus continuous Galois cohomology, and schematic homotopy types |
Nov 8 |
answered | Pro-algebraic versus continuous Galois cohomology, and schematic homotopy types |
Nov 7 |
revised |
Pro-algebraic versus continuous Galois cohomology, and schematic homotopy types
added 263 characters in body |
Nov 7 |
comment |
Pro-algebraic versus continuous Galois cohomology, and schematic homotopy types
No, I don't think so. By cohomology, I really mean $Hom_{D}(1,V[i])$, where $D$ is either of the triangulated categories, so $t$-structures don't come into it at all. I'll edit the question to make this clearer. |
Nov 6 |
revised |
Pro-algebraic versus continuous Galois cohomology, and schematic homotopy types
added 16 characters in body |
Nov 6 |
comment |
Pro-algebraic versus continuous Galois cohomology, and schematic homotopy types
Sorry, which particular section of the thesis did you have in mind? It seems to be talking about pro-finite homotopy types to me... |
Nov 5 |
asked | Pro-algebraic versus continuous Galois cohomology, and schematic homotopy types |
Oct 11 |
comment |
“Extended” Weil Cohomology Theories
Ah, I didn't know about Bloch-Ogus, that might be pretty much what I'm looking for. |
Oct 10 |
comment |
“Extended” Weil Cohomology Theories
No, their notion of a mixed Weil cohomology theory doesn't say anything about compact supports or Poincaré duality. It follows from their results that given a Weil cohomology theory, all the extra stuff pops out (by realising the motivic version), but it doesn't form part of their definition of a mixed Weil cohomology theory. |
Oct 10 |
asked | “Extended” Weil Cohomology Theories |