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Fundamentals of Computation Theory

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Cover of 'Fundamentals of Computation Theory'

Table of Contents

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    Book Overview
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    Chapter 1 Observability and Nerode equivalence in concrete categories
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    Chapter 2 Some universal algebraic and model theoretic results in computer science
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    Chapter 3 Probabilistic analysis of the performance of greedy strategies over different classes of combinatorial problems
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    Chapter 4 Moderately exponential bound for graph isomorphism
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    Chapter 5 An algebraic definition of attributed transformations
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    Chapter 6 Analogies of PAL and COPY
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    Chapter 7 Quasi-equational logic for partial algeras
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    Chapter 8 Homogeneity and completeness
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    Chapter 9 On the error correcting power of pluralism in inductive inference
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    Chapter 10 Equality languages and language families
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    Chapter 11 Extremal combinatorial problems in relational data base
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    Chapter 12 Specifying algebraic data types by domain equations
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    Chapter 13 An axiomatization of regular forests in the language of algebraic theories with iteration
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    Chapter 14 Fast recognition of rings and lattices
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    Chapter 15 A definition of the P = NP-problem in categories
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    Chapter 16 Generating graph languages using hypergraph grammars
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    Chapter 17 Lower bounds for problems defined by polynomial inequalities
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    Chapter 18 What is computable for abstract data types ?
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    Chapter 19 On strongly cube-free ω-words generated by binary morphisms
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    Chapter 20 On the role of selectors in selective substitution grammars
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    Chapter 21 Classes of functions over binary trees
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    Chapter 22 Mathematical structures underlying greedy algorithms
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    Chapter 23 Some properties of language families generated by commutative languages
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    Chapter 24 Isomorphism completeness for some algebraic structures
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    Chapter 25 Reducing algebraic tree grammars
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    Chapter 26 Rational cone and substitution
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    Chapter 27 On the regularity problem of SF-languages generated by minimal linear grammars
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    Chapter 28 Co-algebras as machines for the interpretations of flow diagrams
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    Chapter 29 Random access machines and straight-line programs
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    Chapter 30 On the LBA problem
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    Chapter 31 Dynamic algebras of programs
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    Chapter 32 The equivalence problem for LL- and LR-regular grammars
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    Chapter 33 Context-free languages of infinite words as least fixpoints
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    Chapter 34 Remarks on the notion of concurrency relation in the case of systems
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    Chapter 35 On the size of conjunctive representations of n-ary relations
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    Chapter 36 On subwords of formal languages
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    Chapter 37 First order dynamic logic with decidable proofs and workable model theory
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    Chapter 38 Elimination of second-order quantifiers for well-founded trees in stationary logic and finitely determinate structures
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    Chapter 39 Processes in Petri nets
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    Chapter 40 Some algebraic aspects of recognizability and rationality
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    Chapter 41 Pebbling and bandwidth
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    Chapter 42 On cellular graph-automata and second-order definable graph-properties
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    Chapter 43 Extensions of symmetric hom-functors to the Kleisli category
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    Chapter 44 A new operation between languages
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    Chapter 45 Logical description of computation processes
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    Chapter 46 An algorithm to identify slices, with applications to vector replacement systems
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    Chapter 47 One pebble does not suffice to search plane labyrinths
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    Chapter 48 About the by codings of environments induced posets [ µ z , ≤] and [ℒ z , ≤]
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    Chapter 49 The complexity of automata and subtheories of monadic second order arithmetics
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    Chapter 50 Tape complexity of word problems
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Title
Fundamentals of Computation Theory
Published by
Springer Berlin Heidelberg, January 2006
DOI 10.1007/3-540-10854-8
ISBNs
978-3-54-010854-2, 978-3-54-038765-7
Editors

Gécseg, Ferenc