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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 Proving Integrality Gaps without Knowing the Linear Program
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    Chapter 2 An Improved Analysis of Goemans and Williamson’s LP-Relaxation for MAX SAT
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    Chapter 3 Certifying Unsatisfiability of Random 2 k -SAT Formulas Using Approximation Techniques
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    Chapter 4 Inapproximability Results for Bounded Variants of Optimization Problems
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    Chapter 5 Approximating the Pareto Curve with Local Search for the Bicriteria TSP(1,2) Problem
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    Chapter 6 Scheduling to Minimize Max Flow Time: Offline and Online Algorithms
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    Chapter 7 Linear Time Algorithms for Some NP-Complete Problems on ( P 5 ,Gem)-Free Graphs
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    Chapter 8 Graph Searching, Elimination Trees, and a Generalization of Bandwidth
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    Chapter 9 Constructing Sparse t -Spanners with Small Separators
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    Chapter 10 Composing Equipotent Teams
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    Chapter 11 Efficient Algorithms for GCD and Cubic Residuosity in the Ring of Eisenstein Integers
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    Chapter 12 An Extended Quadratic Frobenius Primality Test with Average and Worst Case Error Estimates
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    Chapter 13 Periodic Multisorting Comparator Networks
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    Chapter 14 Fast Periodic Correction Networks
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    Chapter 15 Games and Networks
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    Chapter 16 One-Way Communication Complexity of Symmetric Boolean Functions
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    Chapter 17 Circuits on Cylinders
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    Chapter 18 Fast Perfect Phylogeny Haplotype Inference
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    Chapter 19 On Exact and Approximation Algorithms for Distinguishing Substring Selection
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    Chapter 20 Complexity of Approximating Closest Substring Problems
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    Chapter 21 On Lawson’s Oriented Walk in Random Delaunay Triangulations
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    Chapter 22 Competitive Exploration of Rectilinear Polygons
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    Chapter 23 An Improved Approximation Algorithm for Computing Geometric Shortest Paths
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    Chapter 24 Adaptive and Compact Discretization for Weighted Region Optimal Path Finding
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    Chapter 25 On Boundaries of Highly Visible Spaces and Applications
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    Chapter 26 Membrane Computing
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    Chapter 27 Classical Simulation Complexity of Quantum Machines
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    Chapter 28 Using Depth to Capture Average-Case Complexity
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    Chapter 29 Non-uniform Depth of Polynomial Time and Space Simulations
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    Chapter 30 Dimension- and Time-Hierarchies for Small Time Bounds
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    Chapter 31 Baire’s Categories on Small Complexity Classes
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    Chapter 32 Operations Preserving Recognizable Languages
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    Chapter 33 Languages Defined by Generalized Equality Sets
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    Chapter 34 Context-Sensitive Equivalences for Non-interference Based Protocol Analysis
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    Chapter 35 On the Exponentiation of Languages
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    Chapter 36 Kleene’s Theorem for Weighted Tree-Automata
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    Chapter 37 Weak Cardinality Theorems for First-Order Logic
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    Chapter 38 Compositionality of Hennessy-Milner Logic through Structural Operational Semantics
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    Chapter 39 On a Logical Approach to Estimating Computational Complexity of Potentially Intractable Problems
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Title
Fundamentals of Computation Theory
Published by
Springer Berlin Heidelberg, December 2003
DOI 10.1007/b11926
ISBNs
978-3-54-040543-6, 978-3-54-045077-1
Editors

Lingas, Andrzej, Nilsson, Bengt J.

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Mendeley readers

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The data shown below were compiled from readership statistics for 4 Mendeley readers of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Unknown 4 100%

Demographic breakdown

Readers by professional status Count As %
Professor 3 75%
Unknown 1 25%
Readers by discipline Count As %
Computer Science 3 75%
Unknown 1 25%