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Jun 23, 2020 at 23:26 comment added LSpice @JasonPolak's reference: Veldkamp - The center of the universal enveloping algebra of a Lie algebra in characteristic $p$. @‍JimHumphreys's reference: Mirković and Rumynin - Centers of reduced enveloping algebras.
Feb 23, 2020 at 1:28 history edited YCor
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Aug 26, 2012 at 14:29 answer added Alexander Premet timeline score: 5
Aug 18, 2012 at 0:15 vote accept Chuck Hague
Aug 17, 2012 at 23:06 history edited Jim Humphreys
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Aug 17, 2012 at 22:21 comment added Jim Humphreys @Jason: What Veldkamp does is complementary to the kind of structure Chuck is looking for. Also, Mirkovic and Rumynin developed an improved version of Veldkamp's results in their 1999 Math. Z. paper on centers of reduced enveloping algebras.
Aug 17, 2012 at 22:18 answer added Jim Humphreys timeline score: 3
Aug 17, 2012 at 20:37 comment added user1437 Veldkamp's "The center of the universal enveloping algebra of a Lie algebra in characteristic $p$" might be a good place to start. Although I don't know the paper very well, he extends some of Kostant's results to characteristc p, p not dividing the Weyl group of G.
Aug 17, 2012 at 18:41 history asked Chuck Hague CC BY-SA 3.0