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S. Carnahan's user avatar
S. Carnahan's user avatar
S. Carnahan's user avatar
S. Carnahan
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  • Member for 15 years, 2 months
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How to make commutative algebraic groups strongly dualizable?
There is a (stable infinity) category of complexes of abelian sheaves on a base, but not all objects are strongly dualizable. You need some kind of finiteness to get good duality.
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What is the geometric significance of Cartan's structure equations?
Have you thought about asking the administrators to merge your many accounts with the same name?
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How to make commutative algebraic groups strongly dualizable?
-1. Please make your questions more specific. In particular, you haven't mentioned a category in which B lives.
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Cogroup objects
\vee describes the wedge operation, while \wedge describes smash product.
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Hopf algebra structure on the universal enveloping algebra of a Leibniz algebra?
I'm curious: where do Leibniz algebras show up in mathematics?
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Is the fixed locus of a group action always a scheme?
I think the problem is that Fix isn't even a functor. It doesn't seem to respect morphisms.
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Division Algebras as Algebraic Groups
@Joel: After base change to a matrix ring, the norm becomes the determinant.
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