Pages that link to "Item:Q332215"

The following pages link to \(p\)-adic heights of generalized Heegner cycles (Q332215):

Displaying 21 items.

• Heegner cycles and \(p\)-adic \(L\)-functions (Q681637) (← links)
• Points de Heegner et dérivées de fonctions L p-adiques. (Heegner points and derivatives of p-adic L-functions) (Q1103012) (← links)
• Heights of Heegner cycles and derivatives of L-series (Q1365861) (← links)
• Derivatives of \(p\)-adic \(L\)-functions, Heegner cycles and monodromy modules attached to modular forms (Q1417454) (← links)
• CM cycles on Kuga-Sato varieties over Shimura curves and Selmer groups (Q1743444) (← links)
• On the \(p\)-adic height of Heegner cycles (Q1898855) (← links)
• \(p\)-adic Rankin \(L\)-series and rational points on CM elliptic curves (Q1935334) (← links)
• Generalized Heegner cycles and \(p\)-adic Rankin \(L\)-series. With an appendix by Brian Conrad (Q1951676) (← links)
• Generalised Heegner cycles and the complex Abel-Jacobi map (Q2031717) (← links)
• The universal \(p\)-adic Gross-Zagier formula (Q2084777) (← links)
• Generalized Heegner cycles on Mumford curves (Q2223519) (← links)
• Kolyvagin systems and Iwasawa theory of generalized Heegner cycles (Q2272780) (← links)
• Gross-Kohnen-Zagier theorem for higher weight forms (Q2275717) (← links)
• Heegner cycles and derivatives of \(p\)-adic \(L\)-functions (Q2450158) (← links)
• Non-triviality of generalised Heegner cycles over anticyclotomic towers: a survey (Q2829861) (← links)
• On the nonvanishing of generalised Kato classes for elliptic curves of rank 2 (Q5072196) (← links)
• ON THE -ADIC VARIATION OF HEEGNER POINTS (Q5140585) (← links)
• The -adic Gross–Zagier formula on Shimura curves (Q5369308) (← links)
• A note on rank one quadratic twists of elliptic curves and the non-degeneracy of 𝑝-adic regulators at Eisenstein primes (Q5877285) (← links)
• THE <i>p</i>-ADIC GROSS–ZAGIER FORMULA ON SHIMURA CURVES, II: NONSPLIT PRIMES (Q6171806) (← links)
• A \(p\)-adic arithmetic inner product formula (Q6190289) (← links)