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Anatolii Alekseevich Karatsuba (photo)
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Anatolii Alekseevich Karatsuba (1937–2008)
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7–8 |
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On the law of the iterated logarithm for permuted lacunary sequences
C. Aistleitner, I. Berkes, R. Tichy
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9–26 |
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$q$-Orthogonal polynomials, Rogers–Ramanujan identities, and mock theta functions
George E. Andrews
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27–38 |
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Elementary remarks on Möbius' function
Michel Balazard
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39–45 |
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Fundamental solutions to Pell equation with prescribed size
Étienne Fouvry, Florent Jouve
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46–56 |
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On the distribution of values of the derivative of the Riemann zeta function at its zeros. I
Akio Fujii
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57–82 |
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Asymptotics for the sum of powers of distances between power residues modulo a prime
M. Z. Garaev, S. V. Konyagin, Yu. V. Malykhin
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83–95 |
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On an additive problem and its application to the problem of distribution of zeros of linear combinations of Hecke $L$-functions on the critical line
S. A. Gritsenko
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96–108 |
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Application of an idea of Voronoĭ to lattice zeta functions
Peter M. Gruber
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109–130 |
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Identities involving Farey fractions
M. N. Huxley
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131–145 |
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On the general additive divisor problem
Aleksandar Ivić, Jie Wu
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146–154 |
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Transformations of zeta-sums
Matti Jutila
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155–161 |
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On Karatsuba's problem related to Gram's law
M. A. Korolev
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162–172 |
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On universality of the Lerch zeta-function
A. Laurinčikas
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173–181 |
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Enlarged major arcs in additive problems. II
Jianya Liu
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182–197 |
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Diophantine approximation generalized
Ladislav Mišík, Oto Strauch
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198–212 |
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Jacob's ladders, the structure of the Hardy–Littlewood integral and some new class of nonlinear integral equations
Jan Moser
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213–226 |
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Are there arbitrarily long arithmetic progressions in the sequence of twin primes? II
János Pintz
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227–232 |
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An extension of Motohashi's observation on the zero-free region of the Riemann zeta-function
Sergei N. Preobrazhenskiĭ
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233–238 |
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On the multiplicity of solutions of a system of algebraic equations
A. V. Pukhlikov
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239–254 |
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Equal values of trinomials revisited
A. Schinzel
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255–261 |
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A note on the distribution of some additive functions
Gérald Tenenbaum
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262–265 |
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On the remainder term in the circle problem in an arithmetic progression
D. I. Tolev
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266–279 |
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Geometric proof of Rødseth's formula for Frobenius numbers
A. V. Ustinov
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280–287 |
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