Category theory and computer science : Manchester, UK, September 5-8, 1989 : proceedings

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Korporativní autor: Conference on category theory and computer science :Manchester, GB
Další autoři: Rydeheard, David E., 1954- (Šéfredaktor, odpovědný redaktor), Dybjer, Peter, 19..- (Šéfredaktor, odpovědný redaktor), Pitt, David H., 1946- (Šéfredaktor, odpovědný redaktor)
Médium: Livre numérique
Jazyk:Anglais
Vydáno: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
Edice:Lecture notes in computer science 389
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Edition sous un autre format:• Category theory and computer science, Manchester, UK, September 5-8, 1989, proceedings, D.H. Pitt, D.E. Rydeheard, P. Dybjer... [et al.] (eds.), Berlin, Springer-Verlag, 1989, 1 vol. (VI-365 p.), Lecture notes in computer science, 3-540-51662-X
• Category Theory and Computer Science, Texte imprimé, 9783662175101
Obsah:
  • Coherence and valid isomorphism in closed categories applications of proof theory to category theory in a computer sclentist perspective
  • An algebraic view of interleaving and distributed operational semantics for CCS
  • Temporal structures
  • Compositional relational semantics for indeterminate dataflow networks
  • Operations on records
  • Projections for polymorphic strictness analysis
  • A category-theoretic account of program modules
  • A note on categorical datatypes
  • A set constructor for inductive sets in Martin-Löf's type theory
  • Independence results for calculi of dependent types
  • Quantitative domains, groupoids and linear logic
  • Graded multicategories of polynomial-time realizers
  • On the semantics of second order lambda calculus: From bruce-meyer-mitchell models to hyperdoctrine models and vice-versa
  • Dictoses
  • Declarative continuations: An investigation of duality in programming language semantics
  • Logic representation in LF
  • Unification properties of commutative theories: A categorical treatment
  • An abstract formulation for rewrite systems
  • From petri nets to linear logic
  • A dialectica-like model of linear logic
  • A final coalgebra theorem.