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INSELBERG s.n. (Geol.) Góra tropikalnych lub pustynnych regionów, odizolowana od ogromnej góry, która została zburzona. ÍNSELBERG s.n. (Geol.) Munte din regiunile tropicale sau de deșert, rămas izolat dintr-un masiv muntos care a fost demolat.
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1
Sieves in Number Theory - Pagina 294
A more refined version of Theorem 1 appears in [Selberg 1991], of which there is a preliminary account in [Selberg 1989]. Selberg conducts a more precise asymptotic analysis, free of the slightly rough approximations of the version in the text ...
2
Sieve Methods - Pagina 96
Cf. Section 7.3 for a general fundamental lemma in Selberg theory. Theorems 2.6, 2.6': cf. Halberstam-Richert [3, 4, 5]. For special results of this kind see Buchstab [4, 6]; Lavrik [3], who discuss quasi-prime analogues of Goldbach.
Heine Halberstam, Hans Egon Richert, 2013
3
Complex Analysis in Number Theory - Pagina 36
Estimates of Selberg's constant The constant c in Selberg's theorem was calculated by Min in 1949. It proved to be very small, of the order of 10~6. To make the formulation of further results more convenient, we introduce a function N0(T) which ...
Anatoly A. Karatsuba, 1994
4
Number Theory: Proceedings of the Turku Symposium on ...
George Greaves and Martin Huxley Abstract. We present a more direct proof of a result of D. A. Rawsthorne concerning the estimation of the main term arising in Selberg's upper bound sieve method. 1991 Mathematics Subject Classification: ...
Matti Jutila, Tauno Metsänkylä, 2001
5
Introduction to Analytic and Probabilistic Number Theory: - Pagina 85
A arithmetic function of r variables f : (N∗)r → C is said to be multiplicative (in Selberg's sense) if its formal Dirichlet series F(s1,...,sr) := ∑ n1 ⩾1,..., nr ⩾1 f(n1,...,nr)ns11···nsrr is representable as a product (4.49) F(s1 ,...,s r) = ∏ p Fp ( p−s1,...
6
Automorphic Forms and L-Functions for the Group GL(n,R) - Pagina 285
It was in (Selberg, 1956, 1963) that the spectral theory and the meromorphic continuation of Eisenstein series was fully worked out for GL(2). The Selberg spectral decomposition given in Section 3.16underscores the supreme importance ...
7
Number theory, trace formulas, and discrete groups: ... - Pagina 309
It is also the case that a number of the ideas that are crucial in the other cases for which the theorem is known have their origin in Selberg's work in harmonic analysis and modular forms. Hence it is only fitting that this be a topic of discussion at ...
Atle Selberg, Karl Egil Aubert, Enrico Bombieri, 1989
8
Archetypes of urbanism: a method for the esthetic design ... - Pagina 234
The term »direction» seen in relation to the various scales of the city is explored in Selberg and Sivlal, By forming. 57. Concerning Oslo's most characteristic landscape features, the hills surrounding the city, Christian Tonsberg claimed in 1855 ...
Thomas Thiis-Evensen, Kolbjørn N. Nybø, 1999
9
Distribution theorems of L-functions - Pagina 113
Lemma 2.6 is essentially the same as inequality (4.4) in Selberg [ 13 1 ] . The proof is included for the sake of completeness. Proof of 2.6. From our assumption (1.4), we obtain 1-4^72 = Re^(s*) + 0L(logT) . P |s -p| As in Selberg [131, page ll0], ...
10
Algebraic Groups and Arithmetic - Pagina 537
tory functions of elements in Selberg's class II, C.R. Math. Acad. Sci. Soc. R. Can. 25 (2003), no. 2, 55-62. [3] L. Mai and M. Ram Murty, The Phragmen-Lindelof theorem Summatory Functions of Elements in Selberg 's Class ...
S. G. Dani, Gopal Prasad, 2004
