Also known as associated vector bundle
fiber bundle constructed by a representation of a group and a principal bundle
In the Vinony graph
Within Vinony's link graph, 配丛 is referenced by 200 other articles, and connects out to fiber bundle, manifold and group action.
It is catalogued under topics including Algebraic topology, Differential geometry and Differential topology.
Its subject is documented across 5 Wikipedia language editions.
Article · 中文
在数学中，带有结构群 G（拓扑群）的纤维丛理论允许产生一个配丛（associated bundle）的操作，将丛的典型纤维由 F1 变成 F2，两者都是具有群 G 作用的拓扑空间。对具有结构群 G 的纤维丛 F，纤维在两个局部坐标系 Uα 与 Uβ 交集上的转移函数（即上链）由一个 Uα∩Uβ 上 G-值函数 gαβ 给出。我们可以构造一个纤维丛 F′ 有同样的转移函数，但可能具有不同的纤维。
Abstract from DBpedia / Wikipedia · CC BY-SA
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