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Libgober, ‘On the fundamental group of the complement to a discriminant variety’, Algebraic geometry (Chicago, Ill, 1980), Lecture Notes in Mathematics 862 (Springer, Berlin–New York, 1981) 1–25. 9. S. P. Humphries, ‘Generators for the mapping class group’, Topology of low-dimensional manifolds (Proc. , Chelwood Gate, 1977), Lecture Notes in Mathematics 722 (Springer, Berlin–New York, 1979) 44–47. 10. H. van der Lek, ‘The homotopy type of complex hyperplane complements’, Thesis, University of Nijmegen, 1983.

3. N. Bourbaki, Groupes et alg`ebres de Lie, Ch. 4,5 et 6, 2ieme ´ed. (Masson, Paris, 1981). 4. E. Brieskorn, ‘Die Fundamentalgruppe des Raumes der regul¨ a ren Orbits einer endlichen komplexen Spiegelungsgruppe’, Invent. Math. 12 (1971) 57–61. 5. E. Brieskorn and K. Saito, ‘Artingruppen und Coxetergruppen’, Invent. Math. 17 (1972) 245–271. 6. P. Deligne, ‘Les immeubles des groupes de tresses g´en´eralis´ees’, Invent. Math. 17 (1972) 273–301. 7. M. Demazure, ‘Surfaces de del Pezzo’, in S´ eminaire sur les Singularit´es des Surfaces, Lecture Notes in Mathematics 777 (Springer, Berlin–New York, 1980).

14. Y. Manin, ‘Cubic Forms, 2nd edn (North Holland Math. Library 4, North Holland, 1986). 15. M. Matsumoto, ‘A presentation of mapping class groups in terms of Artin groups and geometric monodromy groups of singularities’, Math. Ann. 316 (2000) 401–418. ˆn ˜ Vie ˆt Du ˜ng, ‘The fundamental groups of the spaces of regular orbits of the affine Weyl groups’, 16. Nguye Topology 22 (1983) 425–435. 17. B. Wajnryb, ‘A simple presentation for the mapping class group of an orientable surface’, Israel J. Math.

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Artin groups and the fundamental groups of some moduli spaces by Looijenga E.

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