Big Heegner points and generalized Heegner cycles
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Publication:2009164
DOI10.1016/j.jnt.2019.08.005zbMath1472.11281OpenAlexW2974922702MaRDI QIDQ2009164
Publication date: 27 November 2019
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jnt.2019.08.005
Galois representations (11F80) (L)-functions of varieties over global fields; Birch-Swinnerton-Dyer conjecture (11G40) Iwasawa theory (11R23)
Related Items (3)
Interpolation of generalized Heegner cycles in Coleman families ⋮ The universal \(p\)-adic Gross-Zagier formula ⋮ Generalized Heegner cycles and p-adic L-functions in a quaternionic setting
Cites Work
- Elliptic curves of rank two and generalised Kato classes
- Rankin-Eisenstein classes in Coleman families
- Heegner cycles and \(p\)-adic \(L\)-functions
- Variation of Heegner points in Hida families
- Galois representations into \(\text{GL}_2(\mathbb Z_pX)\) attached to ordinary cusp forms.
- Galois representations, Kähler differentials and ``main conjectures
- Mixed motives and algebraic K-theory. (Almost unchanged version of the author's habilitation at Univ. Regensburg 1988)
- On the \(p\)-adic height of Heegner cycles
- Generalized Heegner cycles and \(p\)-adic Rankin \(L\)-series. With an appendix by Brian Conrad
- Anticyclotomic main conjecture for modular forms and integral Perrin-Riou twists
- Rankin-Eisenstein classes and explicit reciprocity laws
- Central derivatives of \(L\)-functions in Hida families
- A \(p\)-adic interpolation of generalized Heegner cycles and integral Perrin-Riou twist. I
- Iwasawa theory and p-adic L-functions over ${\mathbb Z}_{p}^{2}$-extensions
- Anticyclotomic p-adic L-function of Central Critical Rankin-Selberg L-value
- A generalization of the Coleman map for Hida deformations
- The -adic Gross–Zagier formula on Shimura curves
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