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Principal Bundles and Spaces with a Free Group Action

1 Principal Bundles and Spaces with a Free Group Action [Pg.114]

The bundles become rigid and have interesting structure theory when the fibers are groups that coherently act on themselves. [Pg.114]

Definition 8.10. Let T be a topological group. A principal T-bundle is a fiber bundle E, B,p) with T-action on E such that [Pg.114]

As we shall see later, already the principal Z2-bundles may contain useful information. [Pg.114]

Definition 8.11. Given two principal E-bundles a and 012, bundle map f = fE,fb) between a and 02 is called a principal T-bundle map if the map fs is E-invariant. [Pg.114]




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A-space

Bundle

Free group action

Group 230 space groups

Group action

Principal group

Principal space

Space group

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