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- Assembly_map abstract "In mathematics, assembly maps are an important concept in geometric topology. From the homotopy-theoretical viewpoint, an assembly map is a universal approximation of a homotopy invariant functor by a homology theory from the left. From the geometric viewpoint, assembly maps correspond to 'assemble' local data over a parameter space together to get global data. Assembly maps for algebraic K-theory and L-theory play a central role in the topology of high-dimensional manifolds, since their homotopy fibers have a direct geometric interpretation. Equivariant assembly maps are used to formulate the Farrell–Jones conjectures in K- and L-theory.".
- Assembly_map wikiPageID "21311179".
- Assembly_map wikiPageRevisionID "398123884".
- Assembly_map hasPhotoCollection Assembly_map.
- Assembly_map subject Category:K-theory.
- Assembly_map subject Category:Surgery_theory.
- Assembly_map comment "In mathematics, assembly maps are an important concept in geometric topology. From the homotopy-theoretical viewpoint, an assembly map is a universal approximation of a homotopy invariant functor by a homology theory from the left. From the geometric viewpoint, assembly maps correspond to 'assemble' local data over a parameter space together to get global data.".
- Assembly_map label "Assembly map".
- Assembly_map sameAs m.05f5znk.
- Assembly_map sameAs Q4808684.
- Assembly_map sameAs Q4808684.
- Assembly_map wasDerivedFrom Assembly_map?oldid=398123884.
- Assembly_map isPrimaryTopicOf Assembly_map.