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F-rational rings and the integral closures of ideals

arXiv:math/0211329

Abstract

We show in this paper that the Briancon-Skoda theorem holds for all ideals in F-rational rings of positive prime characteristic, and also in rings with rational singularities which are of finite type over a field of characteristic 0. Moreover, in Gorenstein F-rational rings of characteristic p we show that in many cases the bound given in the Briancon-Skoda theorem may be improved by at least one.

This is a pre-galleys version of the paper, but theorem numbers should be the same. 9 pages