Search results for "Automaton"

showing 10 items of 257 documents

Tortuous flow in porous media

1996

The concept of tortuosity of fluid flow in porous media is discussed. A lattice-gas cellular automaton method is applied to solve the flow of a Newtonian uncompressible fluid in a two-dimensional porous substance constructed by randomly placed rectangles of equal size and with unrestricted overlap. A clear correlation between the average tortuosity of the flow paths and the porosity of the substance has been found. \textcopyright{} 1996 The American Physical Society.

Physics::Fluid DynamicsMaterials scienceFlow (mathematics)Fluid dynamicsNewtonian fluidMechanicsEqual sizePorous mediumPorosityPhysics::Classical PhysicsTortuosityCellular automaton
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On the Size Complexity of Deterministic Frequency Automata

2013

Austinat, Diekert, Hertrampf, and Petersen [2] proved that every language L that is (m,n)-recognizable by a deterministic frequency automaton such that m > n/2 can be recognized by a deterministic finite automaton as well. First, the size of deterministic frequency automata and of deterministic finite automata recognizing the same language is compared. Then approximations of a language are considered, where a language L′ is called an approximation of a language L if L′ differs from L in only a finite number of strings. We prove that if a deterministic frequency automaton has k states and (m,n)-recognizes a language L, where m > n/2, then there is a language L′ approximating L such that L′ c…

Powerset constructionPushdown automatonComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)Nonlinear Sciences::Cellular Automata and Lattice GasesCombinatoricsDeterministic pushdown automatonDeterministic finite automatonDeterministic automatonComputer Science::Programming LanguagesQuantum finite automataTwo-way deterministic finite automatonNondeterministic finite automatonComputer Science::Formal Languages and Automata TheoryMathematics
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Codes and automata

2006

Prefix codeTheoretical computer scienceFinite-state machineRegular languageComputer scienceDeterministic automatonAutomaton
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Suffix Automata and Standard Sturmian Words

2007

Blumer et al. showed (cf. [3,2]) that the suffix automaton of a word w must have at least |w|+1 states and at most 2|w|-1 states. In this paper we characterize the language L of all binary words w whose minimal suffix automaton S(w) has exactly |w| + 1 states; they are precisely all prefixes of standard Sturmian words. In particular, we give an explicit construction of suffix automaton of words that are palindromic prefixes of standard words. Moreover, we establish a necessary and sufficient condition on S(w) which ensures that if w ∈ L and a ∈ {0, 1} then wa ∈ L. By using such a condition, we show how to construct the automaton S(wa) from S(w). More generally, we provide a simple construct…

PrefixCombinatoricsSettore INF/01 - InformaticaLevenshtein automatonSimple (abstract algebra)PalindromeSuffix automatonSuffix AutomataArithmeticSuffixWord (group theory)AutomatonMathematics
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Statechart-based design controllers for FPGA partial reconfiguration

2015

Statechart diagram and UML technique can be a vital part of early conceptual modeling. At the present time there is no much support in hardware design methodologies for reconfiguration features of reprogrammable devices. Authors try to bridge the gap between imprecise UML model and formal HDL description. The key concept in author's proposal is to describe the behavior of the digital controller by statechart diagrams and to map some parts of the behavior into reprogrammable logic by means of group of states which forms sequential automaton. The whole process is illustrated by the example with experimental results.

Programming languageProcess (engineering)Computer scienceControl reconfigurationcomputer.software_genreAutomatonLogic synthesisUnified Modeling LanguageComputer architectureKey (cryptography)Digital controlField-programmable gate arraycomputercomputer.programming_languagePhotonics Applications in Astronomy, Communications, Industry, and High-Energy Physics Experiments 2015
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On Using the Theory of Regular Functions to Prove the ε-Optimality of the Continuous Pursuit Learning Automaton

2013

Published version of a chapter in the book: Recent Trends in Applied Artificial Intelligence. Also available from the publisher at: http://dx.doi.org/10.1007/978-3-642-38577-3_27 There are various families of Learning Automata (LA) such as Fixed Structure, Variable Structure, Discretized etc. Informally, if the environment is stationary, their ε-optimality is defined as their ability to converge to the optimal action with an arbitrarily large probability, if the learning parameter is sufficiently small/large. Of these LA families, Estimator Algorithms (EAs) are certainly the fastest, and within this family, the set of Pursuit algorithms have been considered to be the pioneering schemes. The…

Property (philosophy)Learning automataComputer scienceVDP::Mathematics and natural science: 400::Information and communication science: 420::Algorithms and computability theory: 422Structure (category theory)Monotonic functionMathematical proofAutomatonArbitrarily largeε-optimalityContinuous Pursuit AlgorithmCalculuspursuit algorithmsAlgorithmVariable (mathematics)
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A Conclusive Analysis of the Finite-Time Behavior of the Discretized Pursuit Learning Automaton

2019

Author's accepted version (post-print). © 20XX IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for all other uses, in any current or future media, including reprinting/republishing this material for advertising or promotional purposes, creating new collective works, for resale or redistribution to servers or lists, or reuse of any copyrighted component of this work in other works. Available from 20/03/2021. This paper deals with the finite-time analysis (FTA) of learning automata (LA), which is a topic for which very little work has been reported in the literature. This is as opposed to the asymptotic steady-state analysis for which there are, probabl…

Property (philosophy)Learning automataDiscretizationMarkov chainComputer Networks and CommunicationsComputer scienceMarkov processMonotonic function02 engineering and technologyVDP::Matematikk og Naturvitenskap: 400::Informasjons- og kommunikasjonsvitenskap: 420Computer Science ApplicationsAutomatonsymbols.namesakeArtificial Intelligence0202 electrical engineering electronic engineering information engineeringsymbols020201 artificial intelligence & image processingMathematical economicsSoftwareIEEE Transactions on Neural Networks and Learning Systems
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Two-way automata with multiplicity

2005

We introduce the notion of two-way automata with multiplicity in a semiring. Our main result is the extension of Rabin, Scott and Shepherdson's Theorem to this more general case. We in fact show that it holds in the case of automata with multiplicity in a commutative semiring, provided that an additional condition is satisfied. We prove that this condition is also necessary in a particular case. An application is given to zig-zag codes using special two-way automata.

Pure mathematicsFinite-state machineRegular languageLocal configurationCommutative semiringMultiplicity (mathematics)Computer Science::Formal Languages and Automata TheorySemiringAutomatonMathematics
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A Study of the Coevolution of Digital Organisms with an Evolutionary Cellular Automaton

2021

This article belongs to the Section Evolutionary Biology.

QH301-705.5Phenotypic plasticityBiologyphenotypic plasticityArticleGeneral Biochemistry Genetics and Molecular BiologyCross-species cooperationBiology (General)SymbiosisEvolutionary dynamicsCoevolutionMutualism (biology)Flexibility (engineering)Phenotypic plasticityEvolutionary altruismNatural selectionGeneral Immunology and Microbiologyevolutionary altruismsex ratioCellular automatonsymbiosisGeneral Agricultural and Biological SciencesBiological systemEvolution strategySex ratiocross-species cooperationBiology
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On Obtaining Classification Confidence, Ranked Predictions and AUC with Tsetlin Machines

2020

Tsetlin machines (TMs) are a promising approach to machine learning that uses Tsetlin Automata to produce patterns in propositional logic, leading to binary (hard) classifications. In many applications, however, one needs to know the confidence of classifications, e.g. to facilitate risk management. In this paper, we propose a novel scheme for measuring TM confidence based on the logistic function, calculated from the propositional logic patterns that match the input. We then use this scheme to trade off precision against recall, producing area under receiver operating characteristic curves (AUC) for TMs. Empirically, using four real-world datasets, we show that AUC is a more sensitive meas…

Scheme (programming language)Decision support systemReceiver operating characteristicComputer sciencebusiness.industry0206 medical engineeringBinary number02 engineering and technologyPropositional calculusMachine learningcomputer.software_genreAutomatonSupport vector machine0202 electrical engineering electronic engineering information engineering020201 artificial intelligence & image processingArtificial intelligenceLogistic functionbusinesscomputer020602 bioinformaticscomputer.programming_language2020 IEEE Symposium Series on Computational Intelligence (SSCI)
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