Titlebook: Classgroups and Hermitian Modules; A. Fr?hlich Book 1984 Birkh?user Boston, Inc. 1984 Invariant.Volume.algebra.algebraic invariant.arithme

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Indecomposable Involution Algebras,interpretation a variety of distinct cases have to be considered separately. This exhibits once more the power of our formalism of Hom groups, determinants and Pfaffians to provide a unified language for all these different situations. E.g. our discriminant generalises various invariants for particu

極為憤怒

https://doi.org/10.1007/978-3-658-19182-5d. Firstly certain results are best stated in these terms and many proofs reduce partly or completely to this case, in particular of course all those which only involve the algebra, not the order. Secondly indecomposable involution algebras provide explicit illustrations for general result, indicati

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Brian W. J. Mahy,Thomas BarrettHere we shall introduce definitions and results which are needed subsequently, but which in themselves do not presuppose any Hermitian structure. Much of this is in principle well known.

MIR

Auf dem Weg zu einem Bezugsrahmen,This chapter contains the basic theory. The main problem, namely the definition of a good discriminant for Hermitian modules, which was alluded to in the introduction, will be posed in §2 and solved in §3 – §5.

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B. J. Mailloux,J. E. L. Peck,C. H. A. KosterThis chapter deals with a particular Hermitian module, namely that of the ring of integers in a tame normal extension of a global or local field, viewed as a Galois module, together with the Hermitian form coming from the trace. It was this application which originally motivated the making of a general Hermitian theory.

Living-Will

Preliminaries,Here we shall introduce definitions and results which are needed subsequently, but which in themselves do not presuppose any Hermitian structure. Much of this is in principle well known.