Abstract
Let Λ = ( S R , α) be the crossed product order in the crossed product algebra A = ( L K , α) with factor set α, where L K is a Galois extension of the local field K, and R (resp. S) the valuation ring of K (resp. L). In this paper the maximal R-orders in A containing Λ and the irreducible Λ-lattices are determined.
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