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- W25657388 abstract "This chapter discusses special values of L -functions associated with the space of quadratic forms and the representation of Sp (2 n , F p ) in the space of Siegel cusp forms. Siegel established an ingenious method of evaluating the special values at non-positive integers of partial zeta functions for totally real fields and Klingen–Siegel proved that they are rational numbers. The chapter presents special values at non-positive integers of two kinds of L -functions, one of which is the one introduced by Hashimoto, associated with the ternary zero form x 1 x 2 − x 12 2 . It also presents certain zeta functions with a kind of Gauss sums attached to the space of quadratic forms." @default.
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- W25657388 date "1989-01-01" @default.
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- W25657388 title "Special Values of L-functions Associated with the Space of Quadratic Forms and the Representation of Sp(2n, Fp) in the Space of Siegel Cusp Forms" @default.
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