Jonathan Pottharst

activity

20082020

most citedCohomology of arithmetic families of (phi,Gamma)-modules

13 citations · 23 across the 8 of their papers we have counts for

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math.NT2008★ 4 cited

Triangulordinary Selmer Groups

Jonathan Pottharst

Let $p$ be a prime number, and let $K$ be a $p$ -adic local field. We study a class of semistable $p$ -adic Galois representations of $K$ , which we call {\it triangulordinary} becaus…

math.NT2008

Parity-induced Selmer Growth For Symplectic, Ordinary Families

Jonathan Pottharst

Let $p$ be an odd prime, and let $K / K_{0}$ be a quadratic extension of number fields. Denote by $K_{\pm}$ the maximal $Z_{p}$ -power extensions of $K$ that are Galois over $K_{0}$ ,…