Preuß, G. / H. Herrlich (Hrsg.). Categorical Topology - Proceedings of the International Conference, Berlin, August 27th to September 2nd 1978. Springer Berlin Heidelberg, 1979.
eng

Categorical Topology

Proceedings of the International Conference, Berlin, August 27th to September 2nd 1978
  • Springer Berlin Heidelberg
  • 1979
  • Taschenbuch
  • 436 Seiten
  • ISBN 9783540095033
Herausgeber: G. Preuß / H. Herrlich

Recovering a space from its banach sheaves.- Completeness is productive.- Legitimacy of certain topological completions.- On E-normal spaces.- Two procedures in bitopology.- Saks spaces and vector valued measures.- A question in categorical shape theory: When is a shape-invariant functor a kan extension?.- The finest functor preserving the baire sets.- Lifting closed and monoidal structures along semitopological functors.- On non-simplicity of topological categories.- Kan Lift-extensions in C.G. Haus.- Topological functors from factorization.- Groupoids and classification sequences.- Concentrated nearness spaces.- Initial and final completions.- Algebra ? topology.- Topological spaces admitting a "Dual".- Special classes of compact spaces.- Pairs of topologies with same family of continuous self-maps.- Hereditarily locally

Mehr Weniger
compact separable spaces.- Injectives in topoi, I: Representing coalgebras as algebras.- Injectives in Topoi, II: Connections with the axiom of choice.- Categories of statistic-metric spaces.- A categorical approach to primary and secondary operations in topology.- Limit- metrizability of limit spaces and uniform limit spaces.- Banach spaces over a compact space.- A note on (E,M)-functors.- Convenient topological algebra and reflexive objects.- Existence and applications of monoidally closed structures in topological categories.- Connection properties in topological categories and related topics.- On projective and injective objects in some topological categories.- An embedding characterization of compact spaces.- Connection and disconnection.- Connections between convergence and nearness.- Functors on categories of ordered topological spaces.- On the coproduct of the topological groups ? and ?2.- Lifting semifinal liftings.- Normally supercompact spaces and convexity preserving maps.- Structure Functors.- Function spaces in topological categories.

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