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Titlebook: Introduction to Affine Group Schemes; William C. Waterhouse Textbook 1979 Springer-Verlag New York Inc. 1979 Abelian group.Algebra.Algebra

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Lie AlgebrasLet . be a Hopf algebra. We are going to study the .-lincar operators .: . → . which are translation-invariant. As in the previous part, we begin by seeing what this means when . is the ring of functions on an algebraic matrix group ..
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0072-5285 studied the same objects in many different guises. My first goal thus has been to take three different viewpoints and demonstrate how they offer complementary intuitive insight into the subject. In Part I we begin with a functorial idea, discussing some familiar processes for constructing groups. Th
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Affine Group Schemespe; we can, for instance, get a group by taking all 2 ×2 matrices . over . satisfying . = .. A little less familiar isµ., the .th .: if we set µ.(.) = {. ∈ .|. = 1 }, we get a group under multiplication. All these are examples of affinc group schcmcs.
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Textbook 1979e same objects in many different guises. My first goal thus has been to take three different viewpoints and demonstrate how they offer complementary intuitive insight into the subject. In Part I we begin with a functorial idea, discussing some familiar processes for constructing groups. These turn o
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Representations. and is thus the same thing as a homomorphism . → GL.. If . is a finitely generated free module, then in any fixed basis automorphisms correspond to invertiblc matrices, and linear representations arc maps to ..
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Connected Components and Separable Algebras of connected components, we need a fancier version that will detect these “potential idempotents.” Over fields—and for the rest of this part we assume . is a field—the question can be handled using separable algebras.
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