Pôles de∫ A f s • pour une singularité presque isolée

Abstract

Let \(\) be a germ of real analytic function (n≥ 1). We suppose that the complexified germ has an almost isolated singularity at 0 for an eigenvalue of the monodromy \(\). Denote by A a linear combination of the connected components of \(\). The purpose of this paper is to give a necessary and sufficient condition such that the distribution \(\) admits a sequence of poles in \(\).