On an elliptic analogue of Zagier's conjecture
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Publication:1359254
DOI10.1215/S0012-7094-97-08714-7zbMath0898.14001WikidataQ122942946 ScholiaQ122942946MaRDI QIDQ1359254
Publication date: 18 August 1997
Published in: Duke Mathematical Journal (Search for Journal in Brave)
Elliptic curves over global fields (11G05) Elliptic curves (14H52) Relations of (K)-theory with cohomology theories (19E20) (Co)homology theory in algebraic geometry (14F99) Generalizations (algebraic spaces, stacks) (14A20)
Related Items (7)
p-adic Eisenstein-Kronecker series for CM elliptic curves and the Kronecker limit formulas ⋮ Valeur en $2$ de fonctions $L$ de formes modulaires de poids $2$ : théorème de Beilinson explicite ⋮ A Candidate for the Abelian Category of Mixed Elliptic Motives ⋮ Jacobi form and distribution formulas ⋮ Non-critical equivariant L-values of modular abelian varieties ⋮ ON A NONCRITICAL SYMMETRIC SQUARE -VALUE OF THE CONGRUENT NUMBER ELLIPTIC CURVES ⋮ A new look at Jarvis' distribution formula
Cites Work
- Modules de Hodge polarisables. (Polarisable Hodge modules)
- Realizations of polylogarithms
- The boundary of the Eisenstein symbol
- A study of variation of mixed Hodge structure
- La conjecture de Weil. II
- Mixed motives and algebraic K-theory. (Almost unchanged version of the author's habilitation at Univ. Regensburg 1988)
- Some properties of viability problems depending on a parameter
- Motives for modular forms
- Higher regulators and Hecke \(L\)-series of imaginary quadratic fields. I
- Higher regulators and Hecke \(L\)-series of imaginary quadratic fields. II
- Opérations En K-Théorie Algébrique
- On the second K-group of an elliptic curve
- Mixed Hodge modules
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