Polska Biblioteka Wirtualna Nauki

Kolekcja Matematyczna

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Acta Arithmetica

Tom 71

Warszawa 1995

Spis treści

Š. Porubský Y. Chen	Remarks on systems of congruence classes	1-10
R. Bruggeman	Dedekind sums for Hecke groups	11-46
W. Zhai	On a multiplicative hybrid problem	47-53
S. Jakubec	Connection between the Wieferich congruence and divisibility of h^+	55-64
M. Drmota M. Skałba	Relations between polynomial roots	64-77
K. Matsumoto T. Hattori	Large deviations of Montgomery type and its application to the theory of zeta-functions	79-94
T. Zhan	A generalization of the Goldbach–Vinogradov theoremI	95-106
U. Zannier	On Davenport’s bound for the degree of f^3 − g^2 and Riemann’s Existence Theorem	107-137
W. Luo	Zeros of Hecke L-functions associated with cusp forms	139-158
B. de Smit	Primitive elements in integral bases	159-170
J. Rivat C. Mauduit	Répartition des fonctions q-multiplicatives dans la suite ([n^c])n∈N, c > 1	171-179
N. Saradha T. Shorey R. Tijdeman	On the equation x(x + 1)...(x + k − 1) = y(y + d)...(y + (mk − 1)d), m = 1, 2	181-196
P. Ploch	Verschwindungssätze, die bei der Berechnung der Dimension des Vektorraums der Spitzenformen zur Modulgruppe n-ten Grades und Stufe q > 2 auftreten	197-208
C. Spiro-Silverman	Groups of cubefree order	209-227
A. Ivić	On sums involving reciprocals of the largest prime factor of an integer II	229-251
M. Le	A note on the diophantine equation x^2 + b^y = c^z	253-257
V. Mootha	On the set of numbers {14, 22, 30, 42, 90}	259-263
E. Carletti G. Monti Bragadin	On a functional equation satisfied by certain Dirichlet series	265-272
J. Szmidt J. Urbanowicz D. Zagier	Congruences among generalized Bernoulli numbers	273-278
K. Tsang	Mean square of the remainder term in the Dirichlet divisor problem II	279-299
J. Tamura	A class of transcendental numbers having explicit g-adic and Jacobi–Perron expansions of arbitrary dimension	301-329
А. Коробов	Многомерные цепные дроби и оценки линейных форм	331-349
E. Saias	Entiers sans grand ni petit facteur premier III	351-379
R. McIntosh	On the converse of Wolstenholme’s Theorem	381-389
S. Gurak	On the last factor of the period polynomial for finite fields	391-400

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