2 problems

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Perrin-Riou's conjecture for Beilinson-Kato elements
Let $E$ be an elliptic curve over $\Q$ , let $p>3$ be a prime, let $T_p(E)$ be its $p$ -adic Tate module, and let $c_{\Q}^{\textup{BK}}\in H^1(\Q,T_p(E))$ be Kato's Beilinson-Kato cl…
Conjectureopenbeilinson-kato-elements elliptic-curves p-adic-l-functionsarXiv posted 2 days ago
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Factorization conjecture for the $\mathbf{g}$ -dominant triple product $p$ -adic $L$ -function
Suppose that $\varepsilon(\textup{\bf f})=-1$ and the stated hypothesis holds. Let ${\rm Log}_{\omega_\textup{\bf f}}({\rm BK}_\textup{\bf f}^\dagger)$ denote the logarithm of the…
Conjectureopenbeilinson-kato-elements p-adic-l-functions triple-product-l-functionsarXiv posted 2 days ago

Perrin-Riou's conjecture for Beilinson-Kato elements