论文标题
奇数尺寸的图形复合物的稳定共同体学
Stable cohomology of graph complexes in odd dimensions
论文作者
论文摘要
我们研究了与奇数高度高度连接歧管的配置空间和差异组相关的图形复合物。特别是，我们计算“高属”极限中的共同体学。本文是Felder，Naef和第二位作者的先前作品的延续，其中研究了均匀的案例。
We study graph complexes related to configuration spaces and diffeomorphism groups of highly connected manifolds of odd dimension. In particular we compute the cohomology in the "high genus" limit. This paper is a continuation of previous work by Felder, Naef and the second author in which the even dimensional case is studied.
