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Dirichlet series and simultaneous observability: two problems solved by the same approach

机译:Dirichlet级数和同时可观测性:用同一方法解决的两个问题

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摘要

In a classical paper, Ingham gave a simple proof of an important theorem of Polya on singular points of Dirichlet series under a uniform gap assumption on the exponents. Bernstein generalized Polya's theorem by weakening this gap condition. We give a simpler proof of Bernstein's theorem by applying a recent generalization of Ingham's theorem. Furthermore, we also solve a simultaneous observability problem by using this theory. (C) 2002 Elsevier Science B.V. All rights reserved. [References: 19]
机译:在经典论文中,Ingham在指数的一致间隙假设下,简单地证明了Dirichlet级数奇点上Polya的一个重要定理。伯恩斯坦通过削弱该缺口条件来推广Polya定理。通过应用英厄姆定理的最新推广,我们给出伯恩斯坦定理的更简单证明。此外,我们还使用该理论解决了同时观测性问题。 (C)2002 Elsevier Science B.V.保留所有权利。 [参考:19]

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