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math.NTSep 10, 2008
14
citations (OpenAlex)
authors
  • D. R. Heath-Brown
institutions
  • University of Oxford
arXiv abstractPDF
paper

Convexity bounds for L-functions

arXiv:0809.1752 · doi:10.4064/aa136-4-6

Abstract

We give a sharp convexity estimate for L-functions which have a functional equation and an Euler product.

Cited by in corpus (8)

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  • An approximate form of Artin's holomorphy conjecture and non-vanishing of Artin L-functions
  • Weak subconvexity for central values of L-functions
  • Effective quantum unique ergodicity for Hecke-Maass newforms and Landau-Siegel zeros
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