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Cohomology bases for the De Concini-Procesi models of hyperplane arrangements and sums over trees

机译:超平面排列的De Concini-Procesi模型的同调基础和树上的总和

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摘要

Let M0.n+1 be the moduli space of N+1-tuples of distinct points on CP1 modulo projective automorphisms. Since a projective automorphism of CP1 is uniquely defined by the images of three points, M0,n+1 can be regarded as the complement in CPn-2 to the projective hyperplane arrangement given by the polynomial z1...zn-1 ∏i
机译:令M0.n + 1为CP1模射影自同构上不同点的N + 1元组的模空间。由于CP1的投影自同构是由三点图像唯一定义的,因此M0,n + 1可以看作CPn-2中多项式z1 ... zn-1 -1i < j(zi-zj)。更对称地讲,可以将M0.n + 1xC解释为CPn-1中对n辫状排列∏i

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