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Concept information

number > number theory > analytic number theory > L-function > Waldspurger's theorem
mathematical analysis > complex analysis > meromorphic function > L-function > Waldspurger's theorem
mathematical analysis > complex analysis > modular form > Waldspurger's theorem
number > number theory > analytic number theory > modular form > Waldspurger's theorem
... > mathematical analysis > functional analysis > geometry of numbers > arithmetic geometry > modular form > Waldspurger's theorem
... > number > number theory > geometry of numbers > arithmetic geometry > modular form > Waldspurger's theorem
... > geometry > discrete geometry > geometry of numbers > arithmetic geometry > modular form > Waldspurger's theorem
... > number > real number > Diophantine approximation > geometry of numbers > arithmetic geometry > modular form > Waldspurger's theorem

Terme préférentiel

Waldspurger's theorem  

Définition

  • In mathematics, Waldspurger's theorem, introduced by Jean-Loup Waldspurger (1981), is a result that identifies Fourier coefficients of modular forms of half-integral weight k+1/2 with the value of an L-series at s=k/2.
    (Wikipedia, The Free Encyclopedia, https://en.wikipedia.org/wiki/Waldspurger%27s_theorem)

Concept générique

Traductions

URI

http://data.loterre.fr/ark:/67375/PSR-XM60WV09-W

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RDF/XML TURTLE JSON-LD Date de création 22/08/2023, dernière modification le 18/10/2024