Search results for "complex"

showing 10 items of 5889 documents

Living and Not-living Matter: Complexity and Self-Organisation in Kauffman

2016

Which is the relation between the living and not-living matter? In this paper I’ll try to give this question an answer and to explore the underlying framework. I think that the theoretical biologist Stuart Kauffman develops an outstanding and interesting approach, which is formulated within the research field of the non-equilibrium chaotic systems dynamics, the theory of complexity and self-organization and the recent debate on the evolution. Therefore, my aim is to show the way in which Kauffman employs the concept of self-organization to build a not reductionist model that may account for the issues concerning the living and not-living matter by integrating physics with biology. In genera…

Self-Organisation Complexity Evolution ChaosSettore M-FIL/06 - Storia Della Filosofia
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Complexity Selection of the Self-Organizing Map

2002

This paper describes how the complexity of the Self-Organizing Map can be selected using the Minimum Message Length principle. The use of the method in textual data analysis is also demonstrated.

Self-organizing mapComputer scienceSelfWorst-case complexityData miningMinimum description lengthcomputer.software_genrecomputerSelection (genetic algorithm)Minimum message length
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Analysis of motor control and behavior in multi agent systems by means of artificial neural networks

2004

Abstract This article gives a short introduction to Self-Organizing Maps, a particular form of Artificial Neural Networks and shows by some examples, how these approaches can be used in order to analyze and visualize time series data originating from complex systems. The methods shown in this article have originally been developed for the analysis of RoboCup robot soccer games, a special kind of so-called Multi Agent Systems. Although this application has no direct connection to biomechanics, the examples shown here may give an impression of the abilities of Neural Networks in the field of Time Series Analysis in general. Because of the abstractness of the methods, it appears to be very lik…

Self-organizing mapEngineeringMovementModels NeurologicalBiophysicsComplex systemContext (language use)Motor ActivityMachine learningcomputer.software_genreField (computer science)AnimalsHumansComputer SimulationOrthopedics and Sports MedicineDiagnosis Computer-AssistedArtificial neural networkbusiness.industryTime delay neural networkMulti-agent systemRoboticsRobotNeural Networks ComputerArtificial intelligencebusinesscomputerAlgorithmsClinical Biomechanics
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Measurement of the semileptonic decaysB¯→Dτ−ν¯τandB¯→D*τ−ν¯τ

2009

We present measurements of the semileptonic decays B{sup -}{yields}D{sup 0}{tau}{sup -}{nu}{sub {tau}}, B{sup -}{yields}D*{sup 0}{tau}{sup -}{nu}{sub {tau}}, B{sup 0}{yields}D{sup +}{tau}{sup -}{nu}{sub {tau}}, and B{sup 0}{yields}D*{sup +}{tau}{sup -}{nu}{sub {tau}}, which are sensitive to non-standard model amplitudes in certain scenarios. The data sample consists of 232x10{sup 6} {upsilon}(4S){yields}BB decays collected with the BABAR detector at the PEP-II e{sup +}e{sup -} collider. We select events with a D or D* meson and a light lepton (l=e or {mu}) recoiling against a fully reconstructed B meson. We perform a fit to the joint distribution of lepton momentum and missing mass squared …

Semileptonic decayPhysicsNuclear and High Energy PhysicsParticle physicsMeson010308 nuclear & particles physicsBranching fractionElectron–positron annihilation01 natural sciencesCrystallographyTheoryofComputation_ANALYSISOFALGORITHMSANDPROBLEMCOMPLEXITY0103 physical sciencesB meson010306 general physicsLeptonPhysical Review D
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‘‘Improved’’ lattice study of semileptonic decays ofDmesons

1995

We present results of a lattice computation of the matrix elements of the vector and axial-vector currents which are relevant for the semi-leptonic decays $D \rightarrow K$ and $D \rightarrow K^*$. The computations are performed in the quenched approximation to lattice QCD on a $24^3 \times 48$ lattice at $\beta=6.2$, using an $O(a)$-improved fermionic action. In the limit of zero lepton masses the semi-leptonic decays $D \rightarrow K$ and $D \rightarrow K^*$ are described by four form factors: $f^{+}_K,V,A_1$ and $A_2$, which are functions of $q^2$, where $q^{\mu}$ is the four-momentum transferred in the process. Our results for these form factors at $q^2=0$ are: $f^+_K(0)=0.67 \er{7}{8}$…

Semileptonic decayPhysicsStatistics::TheoryParticle physicsStatistics::ApplicationsMesonHigh Energy Physics - Lattice (hep-lat)Lattice field theoryZero (complex analysis)Lattice (group)Form factor (quantum field theory)FOS: Physical sciencesFísicaQuenched approximationLattice QCDHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - LatticeHigh Energy Physics::ExperimentPhysical Review D
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Hsp60 and human aging: Les liaisons dangereuses 

2013

Stressors can cause abnormal intracellular accumulation of Hsp60 and its localization in extramitochondrial sites, secretion, and circulation, with immune system activation. Dysfunction of chaperones associated with their quantitative and qualitative decline with aging (chaperonopathies of aging) characterizes senescence and is a potential causal factor in the physiological deterioration that occurs with it. The role of Hsp60 in aging is not easy to elucidate, because aging is accompanied by pathologies (e.g., cardiovascular and neurodegenerative disorders, osteoporosis, diabetes, cancer, etc.) in which Hsp60 has been implicated but, although those disorders are more frequent in the elderly…

SenescenceAginganimal structuresOsteoporosischemical and pharmacologic phenomenaInflammationDiseaseBiologycomplex mixturesMitochondrial ProteinsPathogenesisImmune systemDiabetes mellitusmedicineHumansCellular SenescenceAutoantibodiesHeart FailurefungiHSP 60 AGING CHAPERONES.Neurodegenerative DiseasesChaperonin 60Atherosclerosismedicine.diseaseMitochondriaImmune SystemImmunologyHSP60Arthropathy Neurogenicmedicine.symptomFrontiers in Bioscience
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A Mushroom Bodies inspired spiking network for classification and sequence learning

2015

Sequence learning is a complex capability shown by living beings, able to extract information from the environment. Looking into the insect world, there are several examples where the presentation time of specific stimuli is considered to select the proper behavioural response. On the basis of previously developed neural models for sequence learning, inspired by the Drosophila melanogaster, a new formalization of key brain structures involved in the process is here provided. The input classification is performed through resonant neurons, stimulated by the complex dynamics generated in a lattice of recurrent spiking neurons modelling the Mushroom Bodies neuropile in the insect brain. The net…

SequenceBasis (linear algebra)Computer scienceProcess (engineering)business.industryContext (language use)Crystal latticesComplex dynamicsMushroom bodiesArtificial intelligenceSequence learningCrystal lattices; Filtration; Neural networksbusinessFiltrationNeural networksTRACE (psycholinguistics)Filtering; Insects; Lattices; Neurons
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An Extension of Weyl’s Equidistribution Theorem to Generalized Polynomials and Applications

2020

Author's accepted manuscript. This is a pre-copyedited, author-produced version of an article accepted for publication in International Mathematics Research Notices following peer review. The version of record Bergelson, V., Knutson, I. J. H. & Son, Y. (2020). An Extension of Weyl’s Equidistribution Theorem to Generalized Polynomials and Applications. International Mathematics Research Notices, 2021(19), 14965-15018 is available online at: https://academic.oup.com/imrn/article/2021/19/14965/5775499 and https://doi.org/10.1093/imrn/rnaa035. Generalized polynomials are mappings obtained from the conventional polynomials by the use of the operations of addition and multiplication and taking th…

SequenceMathematics::Number TheoryGeneral Mathematics010102 general mathematicsVinogradovZero (complex analysis)Extension (predicate logic)Equidistribution theoremLambda01 natural sciencesVDP::Matematikk og Naturvitenskap: 400::Matematikk: 410CombinatoricsInteger0103 physical sciencesMultiplication010307 mathematical physics0101 mathematicsMathematics
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Algebras with intermediate growth of the codimensions

2006

AbstractLet F be a field of characteristic zero and let A be an F-algebra. The polynomial identities satisfied by A can be measured through the asymptotic behavior of the sequence of codimensions and the sequence of colengths of A. For finite dimensional algebras we show that the colength sequence of A is polynomially bounded and the codimension sequence cannot have intermediate growth. We then prove that for general nonassociative algebras intermediate growth of the codimensions is allowed. In fact, for any real number 0<β<1, we construct an algebra A whose sequence of codimensions grows like nnβ.

SequencePolynomialMathematics::Commutative Algebrapolynomia identityApplied MathematicsZero (complex analysis)Field (mathematics)CodimensionPolynomial identityCombinatoricsAlgebraBounded functionCodimension growthColength growthAlgebra over a fieldMathematicsReal numberAdvances in Applied Mathematics
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Varieties of Algebras with Superinvolution of Almost Polynomial Growth

2015

Let A be an associative algebra with superinvolution ∗ over a field of characteristic zero and let $c_{n}^{\ast }(A)$ be its sequence of corresponding ∗-codimensions. In case A is finite dimensional, we prove that such sequence is polynomially bounded if and only if the variety generated by A does not contain three explicitly described algebras with superinvolution. As a consequence we find out that no intermediate growth of the ∗-codimensions between polynomial and exponential is allowed.

SequencePolynomialSuperinvolutionGeneral Mathematics010102 general mathematicsGrowth; Polynomial identity; SuperinvolutionZero (complex analysis)Field (mathematics)010103 numerical & computational mathematicsGrowthPolynomial identity01 natural sciencesExponential functionCombinatoricsSettore MAT/02 - AlgebraBounded functionAssociative algebraMathematics (all)0101 mathematicsVariety (universal algebra)Mathematics
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