Categorical Topology

Categorical Topology : Proceedings of the L'Aquila Conference (1994)

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Description

This volume contains selected papers presented at the International Workshop on Categorical Topology, held at the University of L'Aquila, L'Aquila, Italy from August 31 to September 4, 1994. The collection should be of interest to mathematicians whose work involves category theory.
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Product details

  • Hardback | 280 pages
  • 162.56 x 246.38 x 22.86mm | 635.03g
  • Dordrecht, Netherlands
  • English
  • Reprinted from APPLIED CATEGORICAL STRUCTURES 4:1, 1996
  • VII, 280 p.
  • 0792340493
  • 9780792340492

Table of contents

Compactness and the Axiom of Choice; H. Herrlich. On Categorical Notions of Compact Objects; M.M. Clementino. Reflective Relatives of Adjunctions; G. Richter. The Katetov Dimension of Proximity Spaces; H.L. Bentley, et al. Generalized Reflective cum Coreflective Classes in Top and Unif; M. Husek, A. Tozzi. On the Largest Coreflective Cartesian Closed Subconstruct of Prtop; E. Lowen-Colebunders, G. Sonck. Topological Spaces and Quasi-Varieties; M. Barr, M.C. Pedicchio. alpha-Sober Spaces via the Orthogonal Closure Operator; L. Sousa. Some Aspects of Topological Descent; M. Sobral. The Pullback Closure Operator and Generalisations of Perfectness; D. Holgate. A Remark on Fixed Points of Functors in Topological Categories; J. Adamek. Concrete Categories Are Concretely Equivalent iff Their Uniquely Transportable Modifications Are Strict Concretely Isomorphic; H-E. Porst. Connectedness, Disconnectedness and Closure Operators, a More General Approach; G. Castellini. Dold Type Theorems in Cubical Homotopy Theory; K.A. Hardie, et al. A Topological Banach Space Model of Linear Logic; H. Kleisli, et al. Parametrizing the Theory of Closure Operators; J. Koslowski. Tychonoff Compactifications and R-completions of Mappings and Rings of Continuous Functions; H.-P.A. Kunzi. Disconnectedness: Two Examples; H. Lord. Objects with Dense Diagonals; W. Tholen. Ascoli-Arzela-Theory Based on Continuous Convergence in an (Almost) Non-Hausdorff Setting; R. Bartsh, et al. A Subcategory of FIL; A. Csaszar. Epis in the Category of Pairwise- I2 Spaces; J. Schroeder. Clone Segments in Top and in Unif; V. Trnkova. Simultaneous Problems of Clone Segments in Top and in Unif; V. Trnkova. List ofParticipants.
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