On the order of vanishing of Stickelberger elements of Hilbert modular forms
Bergunde, Felix · Gehrmann, Lennart
Original · EN
We construct Stickelberger elements for Hilbert modular cusp forms of parallel weight 2 and use recent results of Dasgupta and Spiess to bound their order of vanishing from below. As a special case the vanishing part of Mazur and Tate's refined "Birch and Swinnerton-Dyer type"-conjecture for elliptic curves of rank 0 follows.
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