Search results for "Speech processing"

showing 10 items of 210 documents

Linguistic interpretation of speech errors

2016

The paper is an attempt to illustrate the linguistic interpretation of speech, known that it remains insufficiently resolved, especially for Romanian. The cause is given by the multitude of criteria that can or should be considered important in speech processing. The aim of this study is to develope a computational tool in order to identify the possible errors related to the morphosintactic structure of speech. Our goal is to assist users who can receive automatically different suggestions that can help them to improve the quality of their text. Thus, we chose an interdisciplinary approach through speech analysis that brings together the key fields of linguistics, computer science and so on…

Cued speechbusiness.industryComputer scienceRomanianSpeech synthesisSpeech corpusPragmaticscomputer.software_genreSpeech processingIndirect speechlanguage.human_languageLinguisticsCache language modelLanguage technologylanguageArtificial intelligenceComputational linguisticsbusinesscomputerNatural language processing2016 6th International Conference on Computers Communications and Control (ICCCC)
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Unambiguous recognizable two-dimensional languages

2006

We consider the family UREC of unambiguous recognizable two-dimensional languages. We prove that there are recognizable languages that are inherently ambiguous, that is UREC family is a proper subclass of REC family. The result is obtained by showing a necessary condition for unambiguous recognizable languages. Further UREC family coincides with the class of picture languages defined by unambiguous 2OTA and it strictly contains its deterministic counterpart. Some closure and non-closure properties of UREC are presented. Finally we show that it is undecidable whether a given tiling system is unambiguous.

DeterminismSettore INF/01 - InformaticaDeterministic context-free languageGeneral MathematicsTwo-dimensional languagesAutomata and formal languages; Determinism; Two-dimensional languages; UnambiguityComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)Class (philosophy)Computer Science ApplicationsUndecidable problemAutomata and Formal Languages. ; Unambiguity ; Determinism. .; Two-dimensional languagesCombinatoricsClosure (mathematics)Computer Science::Programming LanguagesAutomata and formal languagesDeterminism.ArithmeticComputer Science::Formal Languages and Automata TheorySoftwareUnambiguityMathematics
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On the Shuffle of Star-Free Languages

2012

Motivated by the general problem to characterize families of languages closed under shuffle, we investigate some conditions under which the shuffle of two star-free languages is star-free. Some of the special cases here approached give rise to new problems in combinatorics on words.

Discrete mathematicsAlgebra and Number TheorySettore INF/01 - Informaticapure submonoidGeneral problemAbstract family of languagesRegular languageComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)Star (graph theory)star-free languageCone (formal languages)shuffle of languagePumping lemma for regular languagesTheoretical Computer ScienceCombinatorics on wordsComputational Theory and MathematicsRegular languagecombinatorics on words.Information SystemsMathematicsFundamenta Informaticae
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Verbal sets and cyclic coverings

2010

Abstract We consider groups G such that the set of all values of a fixed word w in G is covered by a finite set of cyclic subgroups. Fernandez-Alcober and Shumyatsky studied such groups in the case when w is the word [ x 1 , x 2 ] , and proved that in this case the corresponding verbal subgroup G ′ is either cyclic or finite. Answering a question asked by them, we show that this is far from being the general rule. However, we prove a weaker form of their result in the case when w is either a lower commutator word or a non-commutator word, showing that in the given hypothesis the verbal subgroup w ( G ) must be finite-by-cyclic. Even this weaker conclusion is not universally valid: it fails …

Discrete mathematicsCommutatorgroup wordAlgebra and Number TheorySubgroup coveringscommutatorComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)Central seriescoveringSet (abstract data type)Verbal subgroupsVerbal subgroupCharacteristic subgroupGroup theoryLower central seriesFinite setWord (group theory)Group theoryCyclic subgroupsMathematicsJournal of Algebra
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Combinatorics of Finite Words and Suffix Automata

2009

The suffix automaton of a finite word is the minimal deterministic automaton accepting the language of its suffixes. The states of the suffix automaton are the classes of an equivalence relation defined on the set of factors. We explore the relationship between the combinatorial properties of a finite word and the structural properties of its suffix automaton. We give formulas for expressing the total number of states and the total number of edges of the suffix automaton in terms of special factors of the word.

Discrete mathematicsComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)special factorNonlinear Sciences::Cellular Automata and Lattice GasesCombinatorics on WordAutomatonCombinatoricsCombinatorics on wordsDeterministic automatonSuffix automatonEquivalence relationQuantum finite automataSuffix automatonSuffixComputer Science::Data Structures and AlgorithmsComputer Science::Formal Languages and Automata TheoryWord (computer architecture)Mathematics
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Universal Lyndon Words

2014

A word w over an alphabet Σ is a Lyndon word if there exists an order defined on Σ for which w is lexicographically smaller than all of its conjugates (other than itself). We introduce and study universal Lyndon words, which are words over an n-letter alphabet that have length n! and such that all the conjugates are Lyndon words. We show that universal Lyndon words exist for every n and exhibit combinatorial and structural properties of these words. We then define particular prefix codes, which we call Hamiltonian lex-codes, and show that every Hamiltonian lex-code is in bijection with the set of the shortest unrepeated prefixes of the conjugates of a universal Lyndon word. This allows us t…

Discrete mathematicsExistential quantificationLyndon word Universal cycle Universal Lyndon wordComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)Lyndon word Universal cycle Universal Lyndon word Lex-codeLexicographical orderLyndon wordUniversal Lyndon wordLyndon wordsPrefixCombinatoricsMathematics::Group TheoryCombinatorics on wordsComputer Science::Discrete MathematicsUniversal cycleBijectionAlphabetMathematics::Representation TheoryComputer Science::Formal Languages and Automata TheoryMathematics
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Minimal forbidden words and symbolic dynamics

1996

We introduce a new complexity measure of a factorial formal language L: the growth rate of the set of minimal forbidden words. We prove some combinatorial properties of minimal forbidden words. As main result we prove that the growth rate of the set of minimal forbidden words for L is a topological invariant of the dynamical system defined by L.

Discrete mathematicsFactorial010102 general mathematics[INFO.INFO-DS]Computer Science [cs]/Data Structures and Algorithms [cs.DS]Symbolic dynamicsComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)[INFO.INFO-DS] Computer Science [cs]/Data Structures and Algorithms [cs.DS]0102 computer and information sciencesInvariant (physics)16. Peace & justice01 natural sciencesCombinatorics010201 computation theory & mathematicsTheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSInformation complexityFormal language0101 mathematicsComputer Science::Formal Languages and Automata TheoryComputingMilieux_MISCELLANEOUSMathematicsofComputing_DISCRETEMATHEMATICSMathematics
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ON THE STAR HEIGHT OF RATIONAL LANGUAGES

1994

Two problems concerning the star height of a rational language are investigated: the star height one problem and the relationships between the unambiguity of an expression and its star height. For this purpose we consider the class of factorial, transitive and rational (FTR) languages. From the algebraic point of view a FTR language is the set of factors of a rational submonoid M. Two subclasses of FTR languages are introduced: renewal languages, corresponding to the case of M finitely generated, and unambiguous renewal languages, corresponding to the case of M finitely generated and free. We prove that a FTR language has star height one if and only if it is renewal. This gives a simple de…

Discrete mathematicsFactorialTransitive relationStar heightGeneral Mathematicsmedia_common.quotation_subjectComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)AmbiguityRegular languageIf and only ifComputer Science::Programming LanguagesEntropy (information theory)Algebraic numberMathematicsmedia_commonInternational Journal of Algebra and Computation
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On block pumpable languages

2016

Ehrenfeucht, Parikh and Rozenberg gave an interesting characterisation of the regular languages called the block pumping property. When requiring this property only with respect to members of the language but not with respect to nonmembers, one gets the notion of block pumpable languages. It is shown that these block pumpable are a more general concept than regular languages and that they are an interesting notion of their own: they are closed under intersection, union and homomorphism by transducers; they admit multiple pumping; they have either polynomial or exponential growth.

Discrete mathematicsGeneral Computer ScienceAbstract family of languagesComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)0102 computer and information sciences02 engineering and technology01 natural sciencesCone (formal languages)Pumping lemma for regular languagesTheoretical Computer ScienceCombinatoricsRegular languageIntersection010201 computation theory & mathematicsBlock (programming)0202 electrical engineering electronic engineering information engineering020201 artificial intelligence & image processingHomomorphismPumping lemma for context-free languagesComputer Science::Formal Languages and Automata TheoryMathematicsTheoretical Computer Science
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Balancing and clustering of words in the Burrows–Wheeler transform

2011

AbstractCompression algorithms based on Burrows–Wheeler transform (BWT) take advantage of the fact that the word output of BWT shows a local similarity and then turns out to be highly compressible. The aim of the present paper is to study such “clustering effect” by using notions and methods from Combinatorics on Words.The notion of balance of a word plays a central role in our investigation. Empirical observations suggest that balance is actually the combinatorial property of input word that ensure optimal BWT compression. Moreover, it is reasonable to assume that the more balanced the input word is, the more local similarity we have after BWT (and therefore the better the compression is).…

Discrete mathematicsGeneral Computer ScienceBurrows–Wheeler transformCombinatorics on wordsPalindromeComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)Binary alphabetTheoretical Computer ScienceCombinatorics on wordsData compressionEntropy (information theory)Combinatorics on words; Burrows–Wheeler transform; Data compressionArithmeticCluster analysisEmpirical evidenceBurrows–Wheeler transformComputer Science::Formal Languages and Automata TheoryMathematicsData compressionComputer Science(all)
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