In this paper we study Hurwitz spaces parameterizing coverings with special points and with monodromy group a Weyl group of type B_d. We prove that such spaces are irreducible if k > 3d - 3. Here, k denotes the number of local monodromies that are reflections relative to long roots.

Vetro, F. (2014). On coverings with special points and monodromy group a Weyl group of type B_d. FILOMAT, 28(2), 275-284 [10.2298/FIL1402275V].

On coverings with special points and monodromy group a Weyl group of type B_d

VETRO, Francesca
2014-01-01

Abstract

In this paper we study Hurwitz spaces parameterizing coverings with special points and with monodromy group a Weyl group of type B_d. We prove that such spaces are irreducible if k > 3d - 3. Here, k denotes the number of local monodromies that are reflections relative to long roots.
2014
Settore MAT/03 - Geometria
Vetro, F. (2014). On coverings with special points and monodromy group a Weyl group of type B_d. FILOMAT, 28(2), 275-284 [10.2298/FIL1402275V].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10447/98164
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