Fundamentals of computation theory : proceedings of the 1977 International FCT-Conference, Poznań-Kórnik, Poland, September 19-23, 1977

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Détails bibliographiques
Auteur principal: Karpiński, Marek (Auteur)
Collectivité auteur: International FCT-Conference :Poznań / Kórnik, Pologne
Format: Livre numérique
Langue:Anglais
Publié: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
Collection:Lecture notes in computer science 56
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Edition sous un autre format:• Fundamentals of computation theory, proceedings of the 1977 International FCT-Conference, Poznań-Kórnik, Poland, September 19-23, 1977, edited by Marek Karpiński, Berlin, Springer-Verlag, 1977, 1 vol. (XI-542 p.), Lecture notes in computer science, 3-540-08442-8
• Fundamentals of Computation Theory, Texte imprimé, 9783662199145
Table des matières:
  • Methodology of proving a finite-state stochastic representability and nonrepresentability
  • Non deterministic recursive program schemes
  • Some remarks on relational composition in computational theory and practice
  • An axiomatization of the rational data objects
  • Some recent results on recognizable formal power series
  • Canonical forms of context-free grammars and position restricted grammar forms
  • Environments, labyrinths and automata
  • Automata in labyrinths
  • Stochastic algebras and stochastic automata over general measurable spaces: Algebraic theory and a decomposition theorem
  • Some remarks on the algebra of automaton mappings
  • Algebraic semantics of type definitions and structured variables
  • Universal algebras and tree automata
  • Vectors of coroutines over blikle nets
  • Initial algebraic semantics for non context-free languages
  • Reading functions and an extension of Kleene theorem for some families of languages
  • Operations on ?-regular languages
  • On the relation between graph grammars and graph L-systems
  • On the theory of syntactic monoids for rational languages
  • The equivalence of schemata with some feedbacks
  • Disjunctive languages and codes
  • Families of R-fuzzy Languages
  • Algebras of partial sequences A tool to deal with concurrency
  • Remarks on fixed points of functors
  • Recognizable and regular languages in a category
  • Free dynamics and algebraic semantics
  • Efficient state-splitting
  • Nets over many sorted operator domains and their semantics
  • Embedding theorems in the algebraic theory of graph grammars
  • Some "geometrical" categories associated with flowchart schemes
  • On partial recursive definitions and programs
  • Transformations of derivation sequences in graph grammars
  • Applicability of a production in a categorical grammar
  • Onorder-complete universal algebra and enriched functorial semantics
  • Functorial semantics of the type free ?-?? calculus
  • A more categorical model of universal algebra
  • Graph grammars
  • Fixed-points and algebras with infinitely long expressions, II
  • Relational automata in a category and their languages
  • Generalized linton algebras
  • On analysis of protoschemes
  • Using determinancy of games to eliminate quantifiers
  • Non-generable RE sets
  • Polynomial time algorithms in the theory of linear diophantine equations
  • Complexity of common subsequence problems
  • Complexity of sequence encodings
  • Network complexity
  • On computability of Kolmogorov complexity
  • The equivalences problems for binary EOL-Systems are decidable
  • On a theory of inductive inference
  • On finite and infinite computations
  • Expected behavior of graph coloring algorithms
  • Two NP-complete problems related to information retrieval
  • On properties of certain synchronizing tool for parallel computations
  • The parallel complexity of arithmetic computation
  • Maximal rectangular relations
  • A Dushnik - Miller type dimension of graphs and its complexity
  • Programmability and P=NP conjecture
  • An algorithmic approach to set theory
  • Decidability of ? Trees with bounded sets A survey
  • Empty - storage - acceptance of ? - languages
  • Degrees of circuit complexity
  • Recursive ?-languages
  • A generalized computability thesis.