6 problems

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

Let $K$ be a finite extension of ${\mathbb Q}_p$, let $N/K$ be a finite Galois extension with Galois group $G$, and retain the notation $\tilde R_{N/K}$ and…

Let $K$ be a finite extension of ${\mathbb Q}_p$, let $N/K$ be a finite Galois extension with Galois group $G$, and let $T$ be a ${\mathbb Z}_p[G_K]$-lattice such that…

Let $N/K$ be a Galois extension of local number fields, let $G$ be its Galois group, and let $R_{N/K}$ be Breuning's element of $K_0(\mathbb Z_p[G],\mathbb Q_p)$ incorporating loca…

Let $F/E$ be a Galois extension with Galois group $\Gamma$, and let $T\Omega^\mathrm{loc}(F/E,1)$ be the locally defined element of $K_0(\mathbb Z[\Gamma],\mathbb R)$. Global equiva…

Let $L/K$ be a finite Galois extension of number fields with Galois group $G$. Let $T\Omega^{\rm loc}(L/K,1)$ be the element of $K_0(\mathbb{Z}[G],\mathbb{Q})$ constructed from the…