zeta function

English

Noun

zeta function (plural zeta functions)

  1. (mathematics) function of the complex variable s that analytically continues the sum of the infinite series that converges when the real part of s is greater than 1.
    Hypernym: function

Hyponyms
Hyponyms of zeta-function
  • Airy zeta-function
  • Arakawa–Kaneko zeta-function
  • arithmetic zeta-function
  • Artin–Mazur zeta-function
  • Barnes zeta-function
  • Beurling zeta-function
  • Dedekind zeta-function
  • double zeta-function
  • Epstein zeta-function
  • Euler-Riemann zeta-function
  • Goss zeta-function
  • Hasse–Weil zeta-function
  • height zeta-function
  • Hurwitz zeta-function
  • Igusa zeta-function
  • Ihara zeta-function
  • Lefschetz zeta-function
  • Lerch zeta-function
  • L-function
  • local zeta-function
  • Matsumoto zeta-function
  • Minakshisundaram–Pleijel zeta-function
  • Mordell–Tornheim zeta-function
  • Motivic zeta-function
  • multiple zeta-function
  • p-adic zeta-function
  • prime zeta-function
  • Riemann zeta-function
  • Ruelle zeta-function
  • Selberg zeta-function
  • Shimizu L-function
  • Shintani zeta-function
  • subgroup zeta-function
  • Witten zeta-function

Translations

References
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