| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 2 years, 8 months |
| seen | Mar 11 '11 at 8:33 | |
| stats | profile views | 82 |
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May 7 |
awarded | Popular Question |
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Mar 10 |
asked | which choice is better(career) |
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Feb 10 |
comment |
two phds in math @Arturo Magidin@Zarrax@Peter L.Clark@Michael Lugo because he would like to consider his future/career path,unfortunately, the degree was just conferred few days ago |
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Feb 8 |
awarded | Commentator |
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Feb 7 |
comment |
two phds in math So do you know any examples in math in US? |
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Feb 7 |
asked | two phds in math |
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Feb 6 |
asked | about career choice |
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Jan 1 |
comment |
which job to find to increase teaching experience Yes, the latter part of your answer is what I am concerned with. |
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Jan 1 |
comment |
which job to find to increase teaching experience Hi, I am in fact the OP. I am a graduate student in US, but I have only 1 year and a half teaching experience as teaching assistant, and I will graduate. So... |
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Dec 10 |
comment |
deadline in math jobs application yes,but some are "review/screen begins ...",even this, it seems they still do that before the date specified in the ad., which let me feel uncomfortable!!! |
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Dec 7 |
asked | What do we mean by an algebra is complete with respect to a filtration |
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Dec 7 |
comment |
What local system really is so does all the local system arise in this way? Does this way more natural than the original way(the usual definition of sheaf)? |
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Dec 7 |
awarded | Editor |
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Dec 7 |
revised |
What local system really is added 5 characters in body |
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Dec 7 |
asked | What local system really is |
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Dec 5 |
asked | deadline in math jobs application |
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Oct 9 |
asked | Homology with local coefficients |
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Oct 3 |
awarded | Supporter |
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Sep 22 |
comment |
moduli space of Riemann surface I just want to see the proof of equivalence of two definitions,one is in terms of representable functor and one is "direct" analytic construction. I even don't know the precise definitions of those two. |
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Sep 20 |
comment |
moduli space of Riemann surface T.., if I consider complex-analytic or conformal moduli problems, we can still consider representability of functor, is it right? for example, we can still define "family of Riemann surface"...why in the literature it seems that it just defines a topology on the isomorphism set then call it "moduli space"?Can we fit the latter into the "representability of functor "picture? Thank you! |