What is a "cohomological type" automorphic representation?
Let’s learn what is a "cohomological type" automorphic representation. The most accurate or helpful solution is served by Mathoverflow.
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In a recent paper of BL-Gee-Geraghty: "Sato-Tate for Hilbert modular forms" (JAMS 2011), a theorem is proved for regular algebrai cuspidal automorphic representation of $GL_2(\mathbb A_F)$ with $F$ a totally real field, which is not of CM type. I could not find any definition or reference for "CM type" in that paper. But I expect it should correspond to CM elliptic curve in the classical modular case. My question is : What is the precise definition for "an automorphic...
Answer:
1.-- in the $Gl_2$-case, $\pi$ is of CM type if it is the automorphic induction of a Grossencharacter...
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If it's a graph representation, can you tell me what type?
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I see representations of young people, colored people, women and different religions.
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I have a media AS exam this week and was wondering if somebody could help. I really struggle with representation questions. The last question is always something along the lines of "Using your own detailed examples, explore representations of _...
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Follow this structure : stereotypes, does your case study reinforce the stereotype or challenge the...
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L(p(x)) = p'(0) + 2p'(x) maps P3 into P2. Find the Matrix representation of L w/respect to the ordered bases [x^2, x, 1] and [1+x, 1-x] A = Use A to find the coordinate vector L(p(x)) with respect to the ordered basis [1+x, 1-x]. p(x) = -x^2 + 2x +7...
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a) Substitute x^2, x, 1 into L (in this order): L(x^2) = 2x {at x = 0} + 2 * 2x = 4x L(x) = 1 {at x...
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Feeding relationships between organisms in a community are represented by food chains, which show the...
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