Pages that link to "Item:Q612993"

The following pages link to A \(p\)-adic regulator map and finiteness results for arithmetic schemes (Q612993):

Displaying 11 items.

• A finiteness theorem for zero-cycles over \(p\)-adic fields (Q624915) (← links)
• Euler systems for Rankin-Selberg convolutions of modular forms (Q742912) (← links)
• On the image of \(p\)-adic regulators (Q1359227) (← links)
• Cycle classes for \(p\)-adic étale Tate twists and the image of \(p\)-adic regulators (Q1946066) (← links)
• Surjectivity of \(p\)-adic regulators on \(K_2\) of Tate curves (Q2501076) (← links)
• Factorization of \(p\)-adic Rankin \(L\)-series (Q2630285) (← links)
• Syntomic cohomology and Beilinson's Tate conjecture for \(K_{2}\) (Q2841803) (← links)
• <i>p</i>-adic cocycles and their regulator maps (Q3100189) (← links)
• (Q3592907) (← links)
• p-primary parts of unit traces and the p-adic regulator (Q5203093) (← links)
• Zero-cycles in families of rationally connected varieties (Q6574271) (← links)