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References
Aomoto, K.: Hypergeometric functions, the past, today, and... (from complex analytic view point) (in Japanese).45, 208–220 (1993) Suugaku
Aomoto, K.: Private communication
Brieskorn, E.: Sur les groupes de tresses. In: Séminaire Bourbaki 1971/72. (Lect. Notes Math., vol. 317, pp. 21–44) Berlin Heidelberg New York: Springer 1973
Bruce, J.W., Roberts, R.M.: Critical points of functions on analytic varieties. Topology,27, 57–91 (1988)
Damon, J.: Higher multiplicities and almost free divisors and complete intersections. (Preprint 1992)
Edelman, P., Reiner, V.: A counterexample to Orlik's conjecture. Proc. Am. Math. Soc.118, 927–929 (1993)
Guillemin, V., Pollack, A.: Differential Topology. Prentice Hall 1974
Hassell, C., Rees, E.: The index of a constrained critical point. (Preprint 1991)
Kunz, E.: Introduction to Commutative Algebra and Algebraic Geometry. Birkhäuser 1985
Milnor, J.: Singular points of complex hypersurfaces. (Ann. Math. Stud., vol. 61) Princeton University Press 1968
Orlik, P.: Milnor fiber complexes for Shephard groups. Adv. Math.83, 135–154 (1990)
Orlik, P., Solomon, L.: Complexes for reflection groups. In: Algebraic Geometry. (Lect. Notes Math., vol. 862, pp. 193–207) Berlin Heidelberg New York: Springer 1981
Orlik, P., Terao, H.: Arrangements of hyperplanes. (Grundlehren Math. Wiss., vol. 300) Berlin Heidelberg New York: Springer 1992
Orlik, P., Terao, H.: Coxeter arrangements are hereditarily free. Tohoku Math. J.45, 369–383 (1993)
Orlik, P., Terao, H.: Commutative algebras for arrangements. Nagoya Math. J.134, 65–73 (1994)
Rose, L., Terao, H.: A free resolution of the module of logarithmic forms of a generic arrangement. J. Algebra136, 376–400 (1991)
Saito, K.: Theory of logarithmic differential forms and logarithmic vector fields. J. Fac. Sci. Univ. Tokyo Sect. IA Math.27, 265–291 (1981)
Solomon, L., Terao, H.: A formula for the characteristics polynomial of an arrangement. Adv. Math.64, 305–325 (1987)
Terao, H.: Generalized exponents of a free arrangement of hyperplanes and Shephard-Todd-Brieskorn formula. Invent. Math.63, 159–179 (1981)
Zaslavsky, T.: Facing up to arrangements of hyperplanes: Face-count formulas for partitions of space by hyperplanes. Mem. Am. Math. Soc. vol. 154, 1975
Aomoto, K., Kita, M., Orlik, P, Terao, H.: Twisted de Rham cohomology groups of logarithmic forms. (to appear) Adv. Math.
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This work was supported in part by the National Science Foundation