Search results for "Consistent"

showing 10 items of 56 documents

A self-consistent 2-D model for the dip angle ofmantle downflow beneath an overriding continent

1999

Abstract We demonstrate how the inclination of descending mantle flow is affected by thepresence of a continent overriding the downwelling zone. The mantle is modelled by a fluidhaving a temperature- and pressure-dependent viscosity which describes a low viscosityasthenosphere and a higher viscosity lower mantle. The fluid occupies a square x:y=10:1 boxheated from below. In the absence of overlying continents thermal convection sets in with colddownwellings being nearly vertical. A continent is placed on the convecting mantle and starts todrift. The continent is assumed to be a thick rigid plate. We consider models of two types. Model1 involves a free-floating continent. The continent is pu…

ConvectionViscosityGeophysicsConvective heat transfer2 d modelDownwellingMagnetic dipGeophysicsSelf consistentMantle (geology)GeologyEarth-Surface ProcessesJournal of Geodynamics
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Amplification of Interstory Drift and Velocity for the Passive Control of Structural Vibrations

2008

Mitigation of structural damage due to earthquake ground motion may be performed by inserting dampers in the structure. In order to enhance the damping effect various toggle brace configurations have been recently proposed. In this paper these equipments are analyzed in detail and compared with a new one here proposed. The analysis is performed by taking into account the inherent nonlinearities of the damper by means of stochastic analysis and validated by using time histories of recorder accelerograms and by the stochastic analysis using spectrum consistent power spectral density.

Ground motionMaterials scienceViscous damperbusiness.industryStochastic processSpectral densityStructural engineeringpassive control viscous dampers toggle-brace stochastic linearization spectrum consistent power spectral densityBraceDamperPassive controlVibrationSettore ICAR/08 - Scienza Delle Costruzionibusiness
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Predicting the structure and vibrational frequencies of ethylene using harmonic and anharmonic approaches at the Kohn–Sham complete basis set limit

2016

In this work, regular convergence patterns of the structural, harmonic, and VPT2-calculated anharmonic vibrational parameters of ethylene towards the Kohn–Sham complete basis set (KS CBS) limit are demonstrated for the first time. The performance of the VPT2 scheme implemented using density functional theory (DFT-BLYP and DFT-B3LYP) in combination with two Pople basis sets (6-311++G** and 6-311++G(3df,2pd)), the polarization-consistent basis sets pc-n, aug-pc-n, and pcseg-n (n = 0, 1, 2, 3, 4), and the correlation-consistent basis sets cc-pVXZ and aug-cc-pVXZ (X = D, T, Q, 5, 6) was tested. The BLYP-calculated harmonic frequencies were found to be markedly closer than the B3LYP-calculated h…

Kohn–Sham equationsAnharmonic vibrationPolarization-consistent basis sets010402 general chemistry01 natural sciencesDFTSTO-nG basis setsCatalysisCBSInorganic ChemistryEthyleneQuantum mechanicsCorrelation-consistent basis sets0103 physical sciencesLimit (mathematics)Physical and Theoretical ChemistryVPT2Basis setPhysicsOriginal Paper010304 chemical physicsBasis (linear algebra)AnharmonicityOrganic Chemistry0104 chemical sciencesComputer Science ApplicationsComputational Theory and MathematicsHarmonicDensity functional theoryJournal of Molecular Modeling
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Is there contextuality in behavioural and social systems?

2015

Most behavioral and social experiments aimed at revealing contextuality are confined to cyclic systems with binary outcomes. In quantum physics, this broad class of systems includes as special cases Klyachko-Can-Binicioglu-Shumovsky-type, Einstein-Podolsky-Rosen-Bell-type, and Suppes-Zanotti-Leggett-Garg-type systems. The theory of contextuality known as Contextuality-by-Default allows one to define and measure contextuality in all such system, even if there are context-dependent errors in measurements, or if something in the contexts directly interacts with the measurements. This makes the theory especially suitable for behavioral and social systems, where direct interactions of "everythin…

Matching (statistics)Class (set theory)Computer scienceGeneral Mathematicsinconsistent connectednessFOS: Physical sciencesGeneral Physics and AstronomyWorking hypothesisPublic opinion01 natural sciences050105 experimental psychology0103 physical sciencesFOS: Mathematicscontextuality0501 psychology and cognitive sciences010306 general physicsta515Quantum Physicsbusiness.industryOptical illusionProbability (math.PR)ta11105 social sciencescyclic systemsGeneral EngineeringKochen–Specker theorem81P13 81Q99 60A99 81P13 81Q99 60A99 81P13 81Q99 60A99Social systemFOS: Biological sciencesQuantitative Biology - Neurons and CognitionNeurons and Cognition (q-bio.NC)Quantum Physics (quant-ph)businessSocial experimentMathematics - ProbabilityCognitive psychologyPhilosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences
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A novel Stochastic Discretized Weak Estimator operating in non-stationary environments

2012

The task of designing estimators that are able to track time-varying distributions has found promising applications in many real-life problems. A particularly interesting family of distributions are the binomial/multiomial distributions. Existing approaches resort to sliding windows that track changes by discarding old observations. In this paper, we report a novel estimator referred to as the Stochastic Discretized Weak Estimator (SDWE), that is based on the principles of Learning Automata (LA). In brief, the estimator is able to estimate the parameters of a time varying binomial distribution using finite memory. The estimator tracks changes in the distribution by operating on a controlled…

Mathematical optimizationDelta methodMinimum-variance unbiased estimatorEfficient estimatorConsistent estimatorStein's unbiased risk estimateApplied mathematicsEstimatorTrimmed estimatorInvariant estimatorMathematics2012 International Conference on Computing, Networking and Communications (ICNC)
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A thermodynamic approach to nonlocal plasticity and related variational principles

1999

Elastic-plastic rate-independent materials with isotropic hardening/softening of nonlocal nature are considered in the context of small displacements and strains. A suitable thermodynamic framework is envisaged as a basis of a nonlocal associative plasticity theory in which the plastic yielding laws comply with a (nonlocal) maximum intrinsic dissipation theorem. Additionally, the rate response problem for a (continuous) set of (macroscopic) material particles, subjected to a given total strain rate field, is discussed and shown to be characterized by a minimum principle in terms of plastic coefficient. This coefficient and the relevant continuum tangent stiffness matrix are shown to admit, …

Mechanical EngineeringMathematical analysisThermodynamic consistent frameworkStiffnessNonlocal Maximum dissipation theoremNonlocal PlasticityDissipationPlasticityCondensed Matter PhysicsClassical mechanicsDiffusion processMechanics of MaterialsVariational principlemedicineTangent stiffness matrixUniquenessBoundary value problemmedicine.symptomSettore ICAR/08 - Scienza Delle CostruzioniNonlocal associative plasticityMathematics
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Comparing Correlation Matrix Estimators Via Kullback-Leibler Divergence

2011

We use a self-averaging measure called Kullback-Leibler divergence to evaluate the performance of four different correlation estimators: Fourier, Pearson, Maximum Likelihood and Hayashi-Yoshida estimator. The study uses simulated transaction prices for a large number of stocks and different data generating mechanisms, including synchronous and non-synchronous transactions, homogeneous and heterogeneous inter-transaction time. Different distributions of stock returns, i.e. multivariate Normal and multivariate Student's t-distribution, are also considered. We show that Fourier and Pearson estimators are equivalent proxies of the `true' correlation matrix within all the settings under analysis…

Minimum-variance unbiased estimatorEfficient estimatorKullback–Leibler divergenceConsistent estimatorStatisticsEstimatorMultivariate normal distributionTrimmed estimatorInvariant estimatorMathematicsSSRN Electronic Journal
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UNCLES: Method for the identification of genes differentially consistently co-expressed in a specific subset of datasets

2015

Background Collective analysis of the increasingly emerging gene expression datasets are required. The recently proposed binarisation of consensus partition matrices (Bi-CoPaM) method can combine clustering results from multiple datasets to identify the subsets of genes which are consistently co-expressed in all of the provided datasets in a tuneable manner. However, results validation and parameter setting are issues that complicate the design of such methods. Moreover, although it is a common practice to test methods by application to synthetic datasets, the mathematical models used to synthesise such datasets are usually based on approximations which may not always be sufficiently repres…

Multiple datasets analysisMethodology ArticleGene Expression ProfilingCell CycleGenes FungalBi-CoPaMSaccharomyces cerevisiaeConsistent co-expressionBiochemistryComputer Science ApplicationsComputingMethodologies_PATTERNRECOGNITIONGenome-wide analysisUNCLESCluster AnalysisGenome FungalMolecular BiologyOligonucleotide Array Sequence Analysis
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Alpha-decay energies of superheavy nuclei for the Fayans functional

2016

Alpha-decay energies for several chains of super-heavy nuclei are calculated within the self-consistent mean-field approach by using the Fayans functional FaNDF$^0$. They are compared to the experimental data and predictions of two Skyrme functionals, SLy4 and SkM*, and of the macro-micro method as well. The corresponding lifetimes are calculated with the use of the semi-phenomenological formulas by Parkhomenko and Sobiczewski and by Royer and Zhang.

Nuclear and High Energy PhysicsSPHERICAL NUCLEINuclear TheoryHadronNuclear TheoryFINITE FERMI SYSTEMSFOS: Physical sciencesDEFORMATIONS114 Physical sciences01 natural sciences7. Clean energySELF-CONSISTENT THEORYNuclear physicsNuclear Theory (nucl-th)0103 physical sciencesNuclear fusionGROUND-STATE MASSES010306 general physicsNuclear theorySPONTANEOUS FISSIONHEAVIEST NUCLEISpontaneous fissionPhysicsMagnetic moment010308 nuclear & particles physicsQUADRUPOLE-MOMENTSMAGNETIC-MOMENTSHALF-LIVESAlpha decay
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Large Number Asymptotics for Two-Component Systems with Self-Consistent Coupling

2014

We shall consider the large number asymptotics of particle models for partial differential equations describing two component mixtures with simplest kind of self-consistent couplings. We shall recall in particular two examples related to different classes of models, the first one having both particle-like components and the second one having only one particle-like component (the other being described as a fluid); for these examples, different techniques on the probabilistic and analytic point of view are to be used to rigorously prove the convergence to a limit of the self-consistent terms in a “mean-field”-like asymptotics. The two models were analysed resp. in Bernardin and Ricci (Kinet R…

Partial differential equationComponent (thermodynamics)Numerical analysisConvergence (routing)Probabilistic logicApplied mathematicsHeat equationLimit (mathematics)PreprintTwo-component systems Interacting particle systems large number limit self--consistent couplingMathematics
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