4 problems

Breuning's local equivariant epsilon constant conjecture.

The equivariant local Iwasawa main conjecture. There exists $\zeta^{(j)}_{L_\infty/K}\in K_1(\mathcal{Q}^c(\mathcal{G}))$ such that

Let $K/k$ be a Galois extension of number fields, with the relevant higher étale cohomology groups and equivariant $L$-values defined as in the paper. The strong Brumer-Stark prope…

Let $l$ be a fixed odd prime, let $K/k$ be a Galois extension of totally real number fields with $k/\mathbb{Q}$ finite and $K/k_\infty$ finite, where $k_\infty/k$ is the cyclotomic…