42,464 reputation
8140289
bio website math.uga.edu/~pete
location Athens, GA
age 38
visits member for 5 years, 7 months
seen 18 hours ago

assistant associate prof of math @ University of Georgia.


Primary research interests: number theory, arithmetic geometry, Galois cohomology

Secondary research interests: field theory, commutative algebra, general topology, model theory, and various combinations thereof

I also have an enduring interest in mathematical exposition.

NOTE: In Spring 2015 my department adjusted the mechanics of its webpage, which broke a lot of my links. For now, if you see a broken link like http://www.math.uga.edu/~pete/inversemw.pdf, try changing it to http://math.uga.edu/~pete/inversemw.pdf. It should fix the problem.


May
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15
awarded  Nice Answer
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May
1
awarded  Great Question
Apr
30
revised Which commutative groups are the group of units of some field?
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Apr
28
awarded  Necromancer
Apr
26
awarded  Nice Answer
Apr
20
revised Proofs by induction
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Apr
19
revised Proofs by induction
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Apr
16
revised Fundamental Examples
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Apr
15
awarded  Good Answer
Apr
11
comment Proofs of the Chevalley-Warning Theorem
@darij: Currently it's 127 pages, and things are busy, so...
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6
awarded  Good Question
Mar
23
awarded  Popular Question
Mar
18
revised Proofs of the Chevalley-Warning Theorem
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Mar
17
awarded  Nice Answer
Mar
8
comment Upper bound for the number of integral points in a convex set
Theorem 7.2.1 in Han Duong's Minimal Volume K-point Lattice D-simplices (I googled for it) shows a roughly similar bound for lattice polyhedra. So the question seems to be plausible, at least. I would be interested to hear a bit more in the way of background...
Feb
27
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15
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26
awarded  Nice Answer