Iwasawa theory and p-adic L-functions over Zp^2-extensions

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Rankin--Eisenstein classes and explicit reciprocity laws (2015, methodology): “When M = T ⊗ ΛU (u−1), for U a p-adic Lie quotient of Gal(Q p /Q) with Galois acting on ΛU = Zp[[U ]] via the inverse of the canonical character u, and T finitely-generated over Zp, this coincides with the construction of [28].”
Iwasawa Main Conjecture for Supersingular Elliptic Curves (2014, background): “Let r = 12 and define Hr(X) to be power serie in Qp[[X]] of growth O(log 1 2 p ) (see [11]).”