Principal zeta-function of non-degenerate complete intersection singularity
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概要
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Let ${\mathbf f}=(f_1,...,f_k) : (\mathbb{C}^{n+k}, O)-(\mathbb{C}^k, O)$ be a germ of an analytic mapping such that $V={z\in \mathbb{C}^{n+k};f_1(z)= \cdots=f_k(z) =0} $ is non-degenerate complete intersection variety with an isolated singularity at the origin. We give a formula for the principal zeta-function of the monodromy of the Milnor fibration. As a corollary, we obtain a formula for the zeta-function of iterated hyperplane sections of a Milnor fibration of a non-degenerate analytic function.
- Faculty of Science, The University of Tokyoの論文
Faculty of Science, The University of Tokyo | 論文
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