Algebra Paul Garrett

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  • Paul Garrett
چکیده

Algebra

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Archimedean Zeta Integrals for Unitary Groups

We prove that certain archimedean integrals arising in global zeta integrals involving holomorphic discrete series on unitary groups are predictable powers of π times rational or algebraic numbers. In some cases we can compute the integral exactly in terms of values of gamma functions, and it is plausible that the value in the most general case is given by the corresponding expression. Non-vani...

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08b. Examples of spectra of operators

Proof: That λ 6∈ σ(T ) is that there is a continuous linear operator (T−λ)−1. We claim that for μ sufficiently close to λ, (T − μ)−1 exists. Indeed, a heuristic suggests an expression for (T − μ)−1 in terms of (T − λ)−1. The algebra is helpfully simplified by replacing T by T + λ, so that λ = 0. With μ near 0 and granting existence of T−1, the heuristic is (T − μ)−1 = (1− μT−1)−1 · T−1 = ( 1 + ...

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تاریخ انتشار 2007