283_2009_9063_Article 1..6

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Date: 2009-06-24 09:42:45 Number theorists Atle Selberg Norwegian Academy of Science and Letters Elementary proof Prime number theorem Riemann zeta function Riemann hypothesis Probabilistic method Number theory Mathematics Analytic number theory Mathematical proofs		283_2009_9063_Article 1..6 Add to Reading List Source URL: cs.nyu.edu Download Document from Source Website File Size: 376,91 KB Share Document on Facebook

	A SHORT PROOF OF THE PRIME NUMBER THEOREM FOR ARITHMETIC PROGRESSIONS IVAN SOPROUNOV Abstract. We give a short proof of the Prime Number Theorem for arithmetic progressions following the ideas of recent Newman’s short DocID: 1t9Fl - View Document
	Around the Möbius function Kaisa Matomäki (University of Turku), Maksym Radziwill (Rutgers University) The Möbius function plays a central role in number theory; both the prime number theorem and the Riemann Hypothesi DocID: 1sGzc - View Document
	Algorithms and Data Structures Winter TermExercises for Units 1 and 2 1. This sequence of exercises is supposed to illustrate that certain restrictions that we put on our RAM model are really necessary. If they DocID: 1r0l5 - View Document
	Reading Classics: Euler 1 Notes by Steven Miller2 March 7, Ohio DocID: 1qZLR - View Document
	Smooth number estimates Rome, January 2009 Lemma. Let a ∈ R>0 and let φa : R>0 −→ R be the function given by φa (x) = x log x + DocID: 1qEHx - View Document