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Arrangements–Tokyo 1998最新文献

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Recent progress of intersection theory for twisted (co)homology groups 扭转(co)同调群的交理论研究进展
Pub Date : 1900-01-01 DOI: 10.2969/ASPM/02710217
Keiji Matsumoto, Masaaki Yoshida
are the Gamma and the Beta functions. In this paper, we give a geometric meaning for these formulae: If one regards such an integral as the dual pairing between a (kind of) cycle and a (kind of) differential form, then the value given in the right hand side of each formula is the product of the intersection numbers of the two cycles and that of the two forms appeared in the left-hand side. Of course the intersection theory is not made only to explain these well known formulae; for applications, see [CM], [KM], [Yl].
是和函数。本文给出了这些公式的几何意义:如果把这样一个积分看成(一类)循环与(一类)微分形式之间的对偶,则每个公式右侧给出的值是这两个循环的交点数与左侧出现的两种形式交点数的乘积。当然,交集理论不仅仅是为了解释这些众所周知的公式;应用参见[CM], [KM], [Yl]。
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引用次数: 10
Local system homology of arrangement complements 排列补的局部系统同调
Pub Date : 1900-01-01 DOI: 10.2969/ASPM/02710247
P. Orlik, R. Silvotti
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引用次数: 2
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Arrangements–Tokyo 1998
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