Pii: S0040-9383(98)00034-2

نویسنده

  • JOHN R. KLEIN
چکیده

The choice of a closed regular neighborhood of a finite polyhedron embedded in a manifold enables one to write the ambient space as a union of two manifolds, the neighborhood and its complement, glued along a common boundary component. Poincaré duality embeddings are a homotopy theoretic version of this in which the manifolds are replaced by Poincaré spaces and the gluing is now done with respect to a homotopy equivalence. To put it another way, a map f : KPX from a finite complex K into an n-dimensional Poincaré duality space X (or Poincaré pair (X, LX)) is said to Poincare& embed if f extends to a homotopy equivalence

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تاریخ انتشار 1999