Pages that link to "Item:Q3569400"

The following pages link to On the de Rham and $p$-adic realizations of the elliptic polylogarithm for CM elliptic curves (Q3569400):

Displaying 14 items.

• Algebraic theta functions and the \(p\)-adic interpolation of Eisenstein-Kronecker numbers (Q982686) (← links)
• Degeneration of \(l\)-adic Eisenstein classes and of the elliptic polylog (Q1303290) (← links)
• Specialization of the \(p\)-adic polylogarithm to \(p\)-th power roots of unity (Q1419607) (← links)
• On the \(p\)-adic realization of elliptic polylogarithms for CM-elliptic curves (Q1847927) (← links)
• \(p\)-adic polylogarithms and \(p\)-adic Hecke \(L\)-functions for totally real fields (Q2082102) (← links)
• The algebraic de Rham realization of the elliptic polylogarithm via the Poincaré bundle (Q2190843) (← links)
• The Hodge realization of the polylogarithm on the product of multiplicative groups (Q2205625) (← links)
• The syntomic realization of the elliptic polylogarithm via the Poincaré bundle (Q2313387) (← links)
• \(p\)-adic Eisenstein-Kronecker series and non-critical values of \(p\)-adic Hecke \(L\)-function of an imaginary quadratic field when the conductor is divisible by \(p\) (Q2406718) (← links)
• Overview on Elliptic Multiple Zeta Values (Q3304295) (← links)
• <i>p</i>-adic Eisenstein-Kronecker series for CM elliptic curves and the Kronecker limit formulas (Q3458671) (← links)
• (Q3645693) (← links)
• A \(p\)-adic analogue of the Chowla-Selberg formula (Q3972370) (← links)
• EISENSTEIN–KRONECKER SERIES VIA THE POINCARÉ BUNDLE (Q5234679) (← links)