Titlebook: Higher Education, Globalization and Eduscapes; Towards a Critical A Per-Anders Forstorp,Ulf Mellström Book 2018 The Editor(s) (if applicabl

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ated L-functions. A very precise conjecture has been formulated for elliptic curves by Birc~ and Swinnerton-Dyer and generalized to abelian varieties by Tate. The numerical evidence is quite encouraging. A weakened form of the conjectures has been verified for CM elliptic curves by Coates and Wiles,

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Per-Anders Forstorp,Ulf Mellström (.(.)). together with an additional function .∞ (which will take care of the size constraints), for which we assume the following bound:. for some parameters ., ., . and (.).. The Bombieri-Vinogradov Theorem falls within this framework with .∞ being the characteristic function of real numbers ≤ . a

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Per-Anders Forstorp,Ulf Mellströmsinstitut fUr Mathematik of the Swiss Federal Institute of Technology, Zurich, at the invitation of Professor Beno Eckmann. My Introduction to Analytic Number Theory has appeared in the meanwhile, and this book may be looked upon as a sequel. It presupposes only a modicum of acquaintance with analys

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Per-Anders Forstorp,Ulf Mellströmsinstitut fUr Mathematik of the Swiss Federal Institute of Technology, Zurich, at the invitation of Professor Beno Eckmann. My Introduction to Analytic Number Theory has appeared in the meanwhile, and this book may be looked upon as a sequel. It presupposes only a modicum of acquaintance with analys

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Per-Anders Forstorp,Ulf Mellströmsinstitut fUr Mathematik of the Swiss Federal Institute of Technology, Zurich, at the invitation of Professor Beno Eckmann. My Introduction to Analytic Number Theory has appeared in the meanwhile, and this book may be looked upon as a sequel. It presupposes only a modicum of acquaintance with analys

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Per-Anders Forstorp,Ulf Mellströms and the p-adic numbers. The p-adic numbers contain the p-adic integers Z.p. which are the inverse limit of the finite rings Z/p.n.. This gives rise to a tree, and probability measures w on Z.p. correspond to Markov chains on this tree. From the tree structure one obtains special basis for the Hilb

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Per-Anders Forstorp,Ulf Mellströms and the p-adic numbers. The p-adic numbers contain the p-adic integers Z.p. which are the inverse limit of the finite rings Z/p.n.. This gives rise to a tree, and probability measures w on Z.p. correspond to Markov chains on this tree. From the tree structure one obtains special basis for the Hilb

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Per-Anders Forstorp,Ulf Mellströms and the p-adic numbers. The p-adic numbers contain the p-adic integers Z.p. which are the inverse limit of the finite rings Z/p.n.. This gives rise to a tree, and probability measures w on Z.p. correspond to Markov chains on this tree. From the tree structure one obtains special basis for the Hilb

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Per-Anders Forstorp,Ulf Mellströms contain the p-adic integers Z.p. which are the inverse limit of the finite rings Z/p.n.. This gives rise to a tree, and probability measures w on Z.p. correspond to Markov chains on this tree. From the tree structure one obtains special basis for the Hilbert space L.2.(Z.p.,w). The real analogue o