1987
DOI: 10.1007/bf01474450
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Fourier coefficients of Siegel cusp forms of genus n

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Cited by 5 publications
(2 citation statements)
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“…[9] by different methods. Since by reduction theory ~g_ 1 (T) ,~ (det T) 1 -l/g, we deduce from (4) (or from (5) if T corresponds to a maximal lattice) Let g >= 2 and k > g + 1.…”
Section: (T) ~ ~R (Min T)5/ls+~(det T) (K-1)/2+e (E > O)mentioning
confidence: 90%
“…[9] by different methods. Since by reduction theory ~g_ 1 (T) ,~ (det T) 1 -l/g, we deduce from (4) (or from (5) if T corresponds to a maximal lattice) Let g >= 2 and k > g + 1.…”
Section: (T) ~ ~R (Min T)5/ls+~(det T) (K-1)/2+e (E > O)mentioning
confidence: 90%
“…Let F be a Siegel cusp form of integral weight k on the Siegel modular group Sp 2 (Z) of genus 2 and denote by a(T ) (T ∈ Q (2,2) , T > 0 half-integral) its Fourier coefficients. It is known (see Böcherer &Raghavan, 1988 andFomenko, 1987) that…”
Section: Winfried Kohnenmentioning
confidence: 99%