SU\G(𝔸)/K·U

On the density theorem of Halász and Turán

J. Pintz

Type: Article

Publication Date: 2022-01-24

Citations: 1

DOI: https://doi.org/10.1007/s10474-021-01204-z

Locations

  • Acta Mathematica Academiae Scientiarum Hungaricae - View
  • Repository of the Academy's Library (Library of the Hungarian Academy of Sciences) - View - PDF

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Works That Cite This (1)

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Works Cited by This (13)

Action Title Year Authors
+ ON THE DIFFERENCE BETWEEN CONSECUTIVE PRIMES 1937 A. E. Ingham
+ Zur Absch�tzung der Riemannschen Zetafunktion in der N�he der Vertikalen ?=1 1967 H.-E. Richert
+ On the difference between consecutive primes 1971 M. N. Huxley
+ PDF Chat VINOGRADOV'S INTEGRAL AND BOUNDS FOR THE RIEMANN ZETA FUNCTION 2002 Kevin Ford
+ On the distribution of roots of Riemann zeta and allied functions. II 1970 Gábor Halász
P. Túrán
+ On the distribution of roots of Riemann zeta and allied functions, I 1969 Gábor Halász
P. Túrán
+ PDF Chat The Density of Zeros of Dirichlet's <i>L</i>-Functions 1979 D. R. Heath‐Brown
+ PDF Chat Proof of the main conjecture in Vinogradov's Mean Value Theorem \break for degrees higher than three 2016 Jean Bourgain
Ciprian Demeter
Larry Guth
+ PDF Chat A new kth derivative estimate for exponential sums via Vinogradov’s mean value 2017 D. R. Heath‐Brown
+ The Lindelöf hypothesis for primes is equivalent to the Riemann hypothesis 2020 S. M. Gonek
S. W. Graham
Yoonbok Lee