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Titlebook: Automorphic Pseudodifferential Analysis and Higher Level Weyl Calculi; André Unterberger Book 2003 Springer Basel AG 2003 Calc.DEX.Dirac.M

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Introduction,ch as Γ = .(2, ℤ) (with one exception in Section 18, this will be the sole case considered in this book), the Γ-invariant functions . on Π are called . functions: they can be identified to functions on any fundamental domain of the action of Γ, by which is meant any domain in Π containing essentiall
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A Higher-level Weyl Calculus of Operators, automorphic pseudodifferential analysis in two ways. First, as soon as ., it “forgets” all distributions homogeneous of degree-1: and a detailed spectral analysis of our problem shows that this part of the decomposition is indeed the major obstacle to defining the sharp product of, say, two Eisenst
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The Sharp Composition of Automorphic Distributions,c approach in Section5, neither of which has to do with the difficulty of the approach. The first one is that, from the very start, the original definition as a series (3.1) or (5.32) of . is only valid if Re . while, from the point of view of the spectral analysis of automorphic distributions, the
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‘Give me the sun’n understanding of the way in which Ibsen constructs his drama. The construction is based on a device which can be identified in practically all of the prose plays, and which in most cases is suggested not only in the dialogue, but also in the way the stage is described. It is the contrast between t
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