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Global unitsorders. These Picard-groups are invariant under Morita equivalence. There is a map from the automorphism group of orders to their Picard group. The kernel of this map is the group of inner automorphisms.
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Global unitsorders. These Picard-groups are invariant under Morita equivalence. There is a map from the automorphism group of orders to their Picard group. The kernel of this map is the group of inner automorphisms.
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Introduction and Review of the Tame Case group Γ, and if .are the rings of algebraic integers in . and . respectively, then what can be said about .as a Γ-module? A complete answer to this would be a description of .as a module over the group ring ., but since in general . need not be free over ., it is more fruitful to restrict scalars a
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Maria Noonan,Owen Doody,Julie Jomeenbehaviour of corresponding class sums under powers, and collect properties of a finite group determined by its character table. The consequences with respect to the isomorphism problem are the content of the following summarizing result.
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Matshidiso Joyce Taole,Linley Cornishorders. These Picard-groups are invariant under Morita equivalence. There is a map from the automorphism group of orders to their Picard group. The kernel of this map is the group of inner automorphisms.
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