This paper is a continuation of [3], which we will refer to as Part I. We start with recalling our notations and definitions. Let p be a prime and R a p-adically complete characteristic zero domain such that ∩spR = {0}. Let f ∈ R[x 1 , . . . , x n ] be a Laurent polynomial and ∆ ⊂ R be its Newton polytope. A subset μ ⊂ ∆ is said to be open if its complement ∆\μ is a union of faces of any dimensions. For such a subset we consider the R-module of rational functions

中文翻译：

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德沃克水晶 II

本文是 [3] 的延续，我们将其称为第一部分。我们首先回顾我们的符号和定义。设 p 为素数，R 为 p 上完全特征零域，使得 ∩spR = {0}。令 f ∈ R[x 1 , . . . , xn ] 是一个洛朗多项式，Δ ⊂ R 是它的牛顿多面体。如果子集 μ ⊂ ∆ 的补集 ∆\μ 是任意维度面的并集，则称其为开集。对于这样的子集，我们考虑有理函数的 R 模