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Gross 1986 — Heegner points and derivatives of L-series
chain
B. Gross, D. Zagier (1986). Heegner points and derivatives of L-series. Invent. Math. 84 (1986) 225–320. DOI 10.1007/BF01388809. Canonical: https://doi.org/10.1007/BF01388809. Cited by its record. License as found: Springer TDM license — publisher's copyright, cited. What it gave the chain: L'(E, 1) is the height of a Heegner point: analytic rank one gives a point of infinite order.
source
card id
card_chain_gross_zagier_1986
address
WIT.codex.FCT/heegner-points-and-derivatives-of-l-series/REF.WITNESSED@b-gross-d-zagier
adjoining cards
- builds on → Birch 1965 — Notes on elliptic curves. II — L'(E, 1) is the height of a Heegner point: analytic rank one gives a point of infinite ord
- enables → Kolyvagin 1989 — Finiteness of E(Q) and Sha(E, Q) for a subclass of Weil curves — Euler systems: analytic rank zero or one gives the algebraic rank and finite Sha - the the
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