1,329 reputation
720
bio website shenme.de
location Jerusalem, Israel
age
visits member for 5 years, 7 months
seen 9 hours ago

I am interested in algebraic and complex geometry. My more specific interests can be lumped into two groups: 1) non-archimedean geometry and applications to degenerations of algebraic varieties and skeleta 2) function field reconstruction techniques coming from geometric model theory and Bogomolov's anabelian program.


Jun
6
comment discrete valuation ring and ring of witt vectors
Any witt ring is unramified over Z_p, so I would guess no.
Jun
6
awarded  Disciplined
Jun
6
awarded  Citizen Patrol
May
13
awarded  Revival
Apr
20
answered Interactions between (set theory, model theory) and (algebraic geometry, algebraic number theory ,…)
Apr
20
answered Strongly minimal set with DMP
Mar
4
revised Uncountably categorical theories which are interpretable in a strongly minimal
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Mar
3
awarded  Autobiographer
Mar
3
answered Uncountably categorical theories which are interpretable in a strongly minimal
Mar
3
accepted A totally categorical structure with trivial geometry which is not interpretable in the trivial structure
Dec
1
awarded  Yearling
Oct
1
accepted efficiently checking that a field extension is Galois
Sep
28
asked efficiently checking that a field extension is Galois
Sep
23
awarded  Popular Question
Sep
21
awarded  Popular Question
Jul
6
accepted is every point of a Berkovich space a Shilov point?
Jul
4
comment is every point of a Berkovich space a Shilov point?
oh, yes, you are right of course
Jul
4
comment is every point of a Berkovich space a Shilov point?
> This is still not true, but you have to consider subtler things like points of type 4. > if the point is Abhyankar Am I right that after restricting to the Zariski closure of $x$ and extending the scalars so that the base field is maximally complete, one may assume that $x$ is Abhyankar?
Jul
4
revised is every point of a Berkovich space a Shilov point?
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Jul
3
revised is every point of a Berkovich space a Shilov point?
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