Probabilistic Number Theory I: Mean-Value Theorems - Grundlehren der mathematischen Wissenschaften - P.D.T.A. Elliott - Grāmatas - Springer-Verlag New York Inc. - 9781461299912 - 2011. gada 6. novembris
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P.D.T.A. Elliott
Probabilistic Number Theory I: Mean-Value Theorems - Grundlehren der mathematischen Wissenschaften Softcover reprint of the original 1st ed. 1979 edition

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In 1791 Gauss made the following assertions (collected works, Vol. 10, p.ll, Teubner, Leipzig 1917): Primzahlen unter a ( = 00 ) a la Zahlen aus zwei Factoren lla· a la (warsch.) aus 3 Factoren 1 (lla)2a --- 2 la et sic in info In more modern notation, let 1tk(X) denote the number of integers not exceeding x which are made up of k distinct prime factors, k = 1, 2, .... Then his assertions amount to the asymptotic estimate x (log log X)k-l ( ) 1tk X '" --"';"'-"---"::--:-'-,- (x-..oo). log x (k-1)! The case k = 1, known as the Prime Number Theorem, was independently established by Hadamard and de la Vallee Poussin in 1896, just over a hundred years later. The general case was deduced by Landau in 1900; it needs only an integration by parts. Nevertheless, one can scarcely say that Probabilistic Number Theory began with Gauss. In 1914 the Indian original mathematician Srinivasa Ramanujan arrived in England. Six years of his short life remained to him during which he wrote, amongst other things, five papers and two notes jointly with G. H. Hardy.

393 pages, biography

Mediji Grāmatas     Paperback Book   (Grāmata ar mīksto vāku un līmēto muguru)
Izlaists 2011. gada 6. novembris
ISBN13 9781461299912
Izdevēji Springer-Verlag New York Inc.
Lapas 393
Izmēri 155 × 235 × 22 mm   ·   589 g
Valoda Angļu  

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