Waldspurger's theorem
In mathematics, Waldspurger's theorem, introduced by, 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.
In mathematics, Waldspurger's theorem, introduced by, 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.