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visits | member for | 4 years, 9 months |
seen | 2 hours ago | |
stats | profile views | 1,313 |
Sep 4 |
revised |
integral curves and differential equations on arcs
added 145 characters in body |
Sep 3 |
revised |
integral curves and differential equations on arcs
added 13 characters in body |
Sep 3 |
revised |
integral curves and differential equations on arcs
added 383 characters in body |
Sep 3 |
revised |
integral curves and differential equations on arcs
added 14 characters in body |
Sep 2 |
revised |
integral curves and differential equations on arcs
added 1 character in body |
Sep 2 |
revised |
integral curves and differential equations on arcs
added 4 characters in body |
Sep 2 |
asked | integral curves and differential equations on arcs |
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?
added 71 characters in body |
Jul 3 |
revised |
is every point of a Berkovich space a Shilov point?
added 1 character in body; added 7 characters in body |
Jul 3 |
asked | is every point of a Berkovich space a Shilov point? |
Jul 2 |
awarded | Inquisitive |
Jul 2 |
awarded | Curious |
Jun 11 |
accepted | group structure on (subsets of) tropicalizations of Abelian varieties |
Jun 6 |
comment |
group structure on (subsets of) tropicalizations of Abelian varieties
so when one takes $K^\times$ and apply valuation to its factor by $q$, is it possible to somehow relate the quotient to the image of the valuation map composed with some embedding of the quotient elliptic curve (or rather an open subset thereof) into $\mathbb{G}_m^2$, say? |
Jun 6 |
comment |
group structure on (subsets of) tropicalizations of Abelian varieties
Thanks for this detailed answer! You have mentioned that as $K^\times$ tropicalises to $\mathbb R$, the quotient tropicalizes to $\mathbb{R}/\mathbb{Z}\mathrm{log}|q|$. What do you mean by "tropicalizes" here? I encountered the following usage of this word: embed into into a torus, then apply valuation map, but it looks like here the map is something else? |
Jun 6 |
asked | group structure on (subsets of) tropicalizations of Abelian varieties |
Mar 26 |
accepted | composition of Puiseux series? |