Topology and category theory in computer science

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Veröffentlicht: Oxford Clarendon Press 1991
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Datensatz im Suchindex

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adam_text Contents 1 Topology, computer science, and the mathematics of convergence A. W. Roscoe 1.1 Introduction 1 1.2 Proving properties of fixed points 5 1.3 Induction over state spaces 12 1.4 Conclusions 25 2 The soundness and completeness of axioms for CSP processes Stephen Blarney 2.1 Introduction 29 2.2 The classic failures model 30 2.3 The infinitary model 37 3 Classifying unbounded nondeterminism in CSP Geoff Barrett and Michael Goldsmith 3.1 Introduction: unboundedly nondeterministic CSP 57 3.2 Predeterministic processes 60 3.3 Restriction and the metric space 63 3.4 Topological properties of process implementations 66 3.5 The branching order of closed processes 69 3.6 Conclusions 74 4 Algebraic posets, algebraic cpo's and models of concurrency Michael W. Mislove 4.1 Introduction 75 4.2 Algebraic posets and algebraic cpo's 77 4.3 A trace semantics for CSP 88 4.4 A failures model for CSP 96 4.5 Making hiding continuous 101 4.6 Summary 109 5 Concurrency semantics based on metric domain equations J. W. de Bakker and 3. J. M. M. Rutten 5.1 Introduction 113 viii Contents 5.2 Metric spaces and domain equations 116 5.3 Concurrency semantics 123 5.4 Labelled transition systems and bisimulation 146 6 On topological characterization of behavioural properties Marta Z. Kwiatkowska, 6.1 Introduction 153 6.2 Notation and basic notions 155 6.3 The domain of traces 157 6.4 Asynchronous transition systems 159 6.5 Non interleaving semantics 164 6.6 Properties and systems 165 6.7 The 'good' and 'bad' things 166 6.8 Uniform behavioural properties 167 6.9 Safety properties in £ 169 6.10 Liveness properties in E 171 6.11 Fairness properties 173 6.12 Conclusion 174 7 Order and strongly sober compactifications J. D. Lawson 7.1 Introduction 179 7.2 Compactly embeddable ordered spaces 180 7.3 Upper and lower semicontinuous functions 183 7.4 Quasi uniform spaces 189 7.5 Strongly sober compactifications 193 7.6 The Kiinzi Brummer quasi uniformity 196 7.7 Continuous posets 200 7.8 The Fell compactification 202 8 Totally bounded spaces and compact ordered spaces as domains of computation Michael B. Smyth 8.1 Introduction 207 8.2 Preliminaries 208 8.3 Totally bounded spaces 211 8.4 Compact ordered spaces 217 8.5 A generalized power domain 223 8.6 Discussion 226 9 A characterization of effective topological spaces II Dieter Spreen 9.1 Introduction 231 Contents ix 9.2 Strongly effective spaces 234 9.3 Mal'cev topologies 237 9.4 On compatibility 239 9.5 The domain case 245 9.6 The metric case 247 9.7 Effective operators 249 10 The importance of cardinality, separability, and compactness in computer science with an example from numerical signal analysis Klaus E. Grue 10.1 Introduction 257 10.2 An optimization problem 258 10.3 Further work 263 10.4 Conclusion 268 Appendix An example from numerical signal analysis 269 11 Digital topology: a comparison of the graph based and topological approaches T. Y. Kong and A. Rosenfeld 11.1 Introduction 273 11.2 Graph based digital pictures; conventional digital pictures . 274 11.3 Topological digital pictures 278 11.4 The fundamental group of a digital picture; continuous analogues of graph based digital pictures 281 11.5 Graph based equivalents of topological digital pictures . . . 283 11.6 Khalimsky's Jordan curve theorem and a generalization . . 286 11.7 Concluding remarks 287 12 Tiling the plane with one tile D. Girault Beauquier and M. Nivat 12.1 Introduction 291 12.2 Preliminaries 293 12.3 Combinatorics and curves 300 12.4 Tilings 304 12.5 Half periodicity 309 12.6 Surroundings of exact tiles 330 13 An algebraic axiomatization of linear logic models Narciso Marti Oliet and Jose Meseguer 13.1 Introduction 335 13.2 Dualizing objects and linear categories 337 13.3 Linear logic models 340 x Contents 13.4 Cancellative linear logic 341 13.5 Girard algebras and quantale models 346 13.6 Categorical combinators 351 13.7 Concluding remarks 351 14 Types as theories Joseph A. Goguen 14.1 Introduction 357 14.2 Types as theories 361 14.3 Object oriented concepts 373 14.4 Polymorphism is natural 379 14.5 Programming in the large 382 14.6 Summary 385
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Oxford Clarendon Press 1991
XI, 390 S. graph. Darst.
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Oxford science publications
Literaturverz. S. 386 - 390
Catégories (Mathématiques)
Catégories (mathématiques) ram
Informatique - Mathématiques
Informatique - Mathématiques ram
Topologie
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spellingShingle Topology and category theory in computer science
Catégories (Mathématiques)
Catégories (mathématiques) ram
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Informatique - Mathématiques ram
Topologie
Topologie ram
Informatik
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title Topology and category theory in computer science
title_auth Topology and category theory in computer science
title_exact_search Topology and category theory in computer science
title_full Topology and category theory in computer science ed. by G. M. Reed ...
title_fullStr Topology and category theory in computer science ed. by G. M. Reed ...
title_full_unstemmed Topology and category theory in computer science ed. by G. M. Reed ...
title_short Topology and category theory in computer science
title_sort topology and category theory in computer science
topic Catégories (Mathématiques)
Catégories (mathématiques) ram
Informatique - Mathématiques
Informatique - Mathématiques ram
Topologie
Topologie ram
Informatik
Mathematik
Categories (Mathematics)
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Kategorientheorie (DE-588)4120552-2 gnd
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topic_facet Catégories (Mathématiques)
Catégories (mathématiques)
Informatique - Mathématiques
Topologie
Informatik
Mathematik
Categories (Mathematics)
Computer science Mathematics
Topology
Kategorientheorie
Datenverarbeitung
Konferenzschrift 1989 Oxford
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