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Search: MSC category 32S25 ( Surface and hypersurface singularities [See also 14J17] )

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1. CMB 2014 (vol 57 pp. 697)

Bailet, Pauline
 On the Monodromy of Milnor Fibers of Hyperplane Arrangements We describe a general setting where the monodromy action on the first cohomology group of the Milnor fiber of a hyperplane arrangement is the identity. Keywords:hyperplane arrangements, Milnor fiber, monodromy, local systemsCategories:32S22, 32S55, 32S25, 32S40

2. CMB 1999 (vol 42 pp. 499)

Zaharia, Alexandru
 Characterizations of Simple Isolated Line Singularities A line singularity is a function germ $f\colon(\CC ^{n+1},0) \lra\CC$ with a smooth $1$-dimensional critical set $\Sigma=\{(x,y)\in \CC\times \CC^n \mid y=0\}$. An isolated line singularity is defined by the condition that for every $x \neq 0$, the germ of $f$ at $(x,0)$ is equivalent to $y_1^2 +\cdots+y_n ^2$. Simple isolated line singularities were classified by Dirk Siersma and are analogous of the famous $A-D-E$ singularities. We give two new characterizations of simple isolated line singularities. Categories:32S25, 14B05