Cyclic algebras, Schur indices, norms, and Galois modules

Mathematics – Number Theory

Scientific paper

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v2 (16 pages); to appear in Annales des sciences mathematiques du Quebec

Scientific paper

Let p be a prime and suppose that K/F is a cyclic extension of degree p^n with group G. Let J be the F_pG-module K^*/K^{*p} of pth-power classes. In our previous paper we established precise conditions for J to contain an indecomposable direct summand of dimension not a power of p. At most one such summand exists, and its dimension must be p^i+1 for some 0<=i

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