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We study a secondary invariant, called the Meyer function, on the fundamental group
of the complement of the dual variety of a smooth projective variety. This invariant
has played an important role when studying the local signatures of fibered
4–manifolds from topological point of view. As an application of our study, we define
a local signature for generic nonhyperelliptic fibrations of genus 4 and 5 and compute
some examples.
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