vector bundle, 2-vector bundle, (∞,1)-vector bundle
real, complex/holomorphic, quaternionic
homotopy theory, (∞,1)-category theory, homotopy type theory
flavors: stable, equivariant, rational, p-adic, proper, geometric, cohesive, directed…
models: topological, simplicial, localic, …
see also algebraic topology
Introductions
Definitions
Paths and cylinders
Homotopy groups
Basic facts
Theorems
(stable equivalence of topological vector bundles)
Let be a topological space. Define an equivalence relation on topological vector bundles over by declaring two vector bundles to be equivalent if there exists a trivial vector bundle of some rank such that after tensor product of vector bundles with this trivial bundle, both bundles become isomorphic
If we say that and are stably equivalent vector bundles.
Created on May 26, 2017 at 12:40:52. See the history of this page for a list of all contributions to it.