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Category Theory : Applications to Algebra, Logic and Topology Proceedings of the International Conference Held at Gummersbach, July 6–10, 1981

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Cover of 'Category Theory : Applications to Algebra, Logic and Topology Proceedings of the International Conference Held at Gummersbach, July 6–10, 1981'

Table of Contents

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    Book Overview
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    Chapter 1 A note on the homology of regular nearness spaces
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    Chapter 2 The symmetry of the Cauchy-completion of a category
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    Chapter 3 On algebraic localizations
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    Chapter 4 A canonical action on indexed limits an application to coherent homotopy
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    Chapter 5 A remark on cartesian closedness
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    Chapter 6 Crossed complexes and non-abelian extensions
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    Chapter 7 Un critere de representabilite par sections continues de faisceaux
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    Chapter 8 Kan extensions and systems of imprimitivity
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    Chapter 9 Smooth structures
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    Chapter 10 Enriched algebras, spectra and homotopy limits
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    Chapter 11 General construction of monoidal closed structures in topological, uniform and nearness spaces
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    Chapter 12 The fundamental groupoid and the homotopy crossed complex of an orbit space
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    Chapter 13 Minimal topological completion of KBan1→KVec
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    Chapter 14 On the freeness of Whitehead-diagrams
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    Chapter 15 Applications of category theory to uniform structures
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    Chapter 16 A categorical framework for interpolation theory
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    Chapter 17 Toposes are monadic over categories
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    Chapter 18 Essentially monadic adjunctions
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    Chapter 19 Decomposition of morphisms into infinitely many factors
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    Chapter 20 Remarks on radicals in categories
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    Chapter 21 On the structure of factorization structures
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    Chapter 22 A remark on scattered spaces
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    Chapter 23 Bornological L1-functors as Kan extensions and Riesz-like representations
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    Chapter 24 Exactness and projectivity
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    Chapter 25 Constructive arithemtics
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    Chapter 26 Adjoint diagonals for topological completions
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    Chapter 27 Internal categories and crossed modules
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    Chapter 28 Subdirect irreducibility and congruences
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    Chapter 29 Algebraic categories of topological spaces
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    Chapter 30 Extensions of a theorem of p.gabriel
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    Chapter 31 Characterization of bicategories of stacks
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    Chapter 32 On hom-functors and tensor products of topological vector spaces
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    Chapter 33 Unnatural isomorphisms of products in a category
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    Chapter 34 Categories of kits, coloured graphs, and games
Attention for Chapter 17: Toposes are monadic over categories
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