Search results for "102"

showing 10 items of 2892 documents

Measuring populism across nations: testing for measurement invariance of an inventory of populist attitudes

2019

Abstract The rising voter support for populist parties in Western Democracies in recent years has incited academic interest in populist voters and attitudes connected to the voting propensity of populist actors. In line of this research, numerous scales to measure populist attitudes among voters have been proposed. In most cases, however, the measurement of populist attitudes was tailored to specific countries and its applicability to cross-national research on populism was not assessed. This article uses a cross-national survey to assess the measurement invariance, reliability, and validity of a deductively developed inventory for populist attitudes. The findings suggest that there is a co…

Sociology and Political Sciencemedia_common.quotation_subject05 social sciences050801 communication & media studies0506 political sciencePopulism0508 media and communications10240 Department of Communication and Media ResearchPolitical scienceVotingPolitical economy050602 political science & public administration10113 Institute of Political ScienceMeasurement invariance070 News media journalism & publishingmedia_common
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Measuring Populist Attitudes on Three Dimensions

2018

Theoretically, populism has been conceptualized as a political ideology with three sub-dimensions: anti-elitism attitudes, a preference for popular sovereignty, and a belief in the homogeneity and virtuousness of the people. However, empirical research to date has treated populist attitudes as a unidimensional construct. To address this issue, we propose to conceptualize populist attitudes as a latent higher-order construct with three distinct first-order dimensions. A 12-item inventory was developed using two survey studies conducted in Switzerland in 2014 and 2015. Exploratory and confirmatory factor analyses were used to test the construct validity of this measure of populist attitudes. …

Sociology and Political Sciencemedia_common.quotation_subject05 social sciencesConstruct validity050801 communication & media studies0506 political sciencePopulismPolitics0508 media and communicationsEmpirical research10240 Department of Communication and Media Research3312 Sociology and Political Science050602 political science & public administrationIdeologyPsychologySocial psychology070 News media journalism & publishingPopular sovereigntymedia_commonInternational Journal of Public Opinion Research
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Evaluating pulp stiffness from fibre bundles by ultrasound

2012

A non-destructive ultrasonic tester was developed to measure the stiffness of pulp bundles. The mechanical properties of pulp are important when estimating the behaviour of paper under stress. Currently available pulp tests are tedious and alter the fibres structurally and mechanically. The developed tester employs (933 ± 15) kHz tweezer-like ultrasonic transducers and time-of-flight measurement through (9.0 ± 2.5) mm long and (0.8 ± 0.1) mm thick fibre bundles kept at (19.1 ± 0.4) °C and (62 ± 1)% RH. We determined the stiffness of soft wood pulps produced by three kraft pulping modifications: standard kraft pulp, (5.2 ± 0.4) GPa, prehydrolysis kraft pulp, (4.3 ± 0.4) GPa, and alkali extra…

SoftwoodMaterials science0211 other engineering and technologiesmacromolecular substances02 engineering and technologyengineering.material01 natural scienceschemistry.chemical_compoundstomatognathic system0103 physical sciencesmedicineHemicelluloseComposite materialCellulose010301 acousticsInstrumentationEngineering (miscellaneous)021102 mining & metallurgyApplied MathematicsPapermakingPulp (paper)Stiffnessstomatognathic diseaseschemistryKraft processengineeringUltrasonic sensormedicine.symptomMeasurement Science and Technology
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Numerical study of soliton stability, resolution and interactions in the 3D Zakharov–Kuznetsov equation

2021

International audience; We present a detailed numerical study of solutions to the Zakharov-Kuznetsov equation in three spatial dimensions. The equation is a three-dimensional generalization of the Korteweg-de Vries equation, though, not completely integrable. This equation is L-2-subcritical, and thus, solutions exist globally, for example, in the H-1 energy space.We first study stability of solitons with various perturbations in sizes and symmetry, and show asymptotic stability and formation of radiation, confirming the asymptotic stability result in Farah et al. (0000) for a larger class of initial data. We then investigate the solution behavior for different localizations and rates of de…

Soliton stabilityIntegrable systemStrong interactionSoliton resolutionSpace (mathematics)01 natural sciencesStability (probability)Zakharov-Kuznetsov equationMathematics - Analysis of PDEsExponential stabilityFOS: MathematicsMathematics - Numerical Analysis0101 mathematics[MATH]Mathematics [math]Soliton interactionMathematical physicsPhysics[PHYS]Physics [physics]Radiation010102 general mathematicsStatistical and Nonlinear PhysicsNumerical Analysis (math.NA)Condensed Matter PhysicsSymmetry (physics)Exponential function010101 applied mathematicsNonlinear Sciences::Exactly Solvable and Integrable SystemsSolitonAnalysis of PDEs (math.AP)
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Numerical study of blow-up and stability of line solitons for the Novikov-Veselov equation

2017

International audience; We study numerically the evolution of perturbed Korteweg-de Vries solitons and of well localized initial data by the Novikov-Veselov (NV) equation at different levels of the 'energy' parameter E. We show that as |E| -> infinity, NV behaves, as expected, similarly to its formal limit, the Kadomtsev-Petviashvili equation. However at intermediate regimes, i.e. when |E| is not very large, more varied scenarios are possible, in particular, blow-ups are observed. The mechanism of the blow-up is studied.

Soliton stability[ MATH ] Mathematics [math]media_common.quotation_subjectBlow-upInverse scatteringMathematics::Analysis of PDEsNonzero energyFOS: Physical sciencesGeneral Physics and Astronomy2-dimensional schrodinger operator01 natural sciencesStability (probability)Instability010305 fluids & plasmasMathematics - Analysis of PDEs[MATH.MATH-MP]Mathematics [math]/Mathematical Physics [math-ph]0103 physical sciencesFOS: MathematicsLimit (mathematics)0101 mathematics[MATH]Mathematics [math]Nonlinear Sciences::Pattern Formation and SolitonsMathematical PhysicsLine (formation)Mathematicsmedia_commonMathematical physicsNovikov–Veselov equationNonlinear Sciences - Exactly Solvable and Integrable SystemsKadomtsev-petviashvili equationsApplied Mathematics010102 general mathematics[ MATH.MATH-MP ] Mathematics [math]/Mathematical Physics [math-ph]InstabilityStatistical and Nonlinear PhysicsMathematical Physics (math-ph)InfinityNonlinear Sciences::Exactly Solvable and Integrable SystemsWell-posednessNovikov Veselov equationInverse scattering problemExactly Solvable and Integrable Systems (nlin.SI)Energy (signal processing)Analysis of PDEs (math.AP)
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Quantum counter automata

2011

The question of whether quantum real-time one-counter automata (rtQ1CAs) can outperform their probabilistic counterparts has been open for more than a decade. We provide an affirmative answer to this question, by demonstrating a non-context-free language that can be recognized with perfect soundness by a rtQ1CA. This is the first demonstration of the superiority of a quantum model to the corresponding classical one in the real-time case with an error bound less than 1. We also introduce a generalization of the rtQ1CA, the quantum one-way one-counter automaton (1Q1CA), and show that they too are superior to the corresponding family of probabilistic machines. For this purpose, we provide gene…

SoundnessFOS: Computer and information sciencesQuantum PhysicsGeneralizationComputer scienceProbabilistic logicFOS: Physical sciences0102 computer and information sciences02 engineering and technologyComputational Complexity (cs.CC)01 natural sciencesAutomatonAlgebraComputer Science - Computational Complexity010201 computation theory & mathematics0202 electrical engineering electronic engineering information engineeringComputer Science (miscellaneous)Quantum finite automata020201 artificial intelligence & image processingPoint (geometry)Quantum Physics (quant-ph)Quantum
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CCDC 1429442: Experimental Crystal Structure Determination

2015

Related Article: Alexander Ganß, Raquel Belda, Javier Pitarch, Richard Goddard, Enrique García-España, and Stefan Kubik|2015|Org.Lett.|17|5850|doi:10.1021/acs.orglett.5b03027

Space GroupCrystallography(mu-1417404366699295-octaoxa-1420273037535672798289-dodecaaza-11466398-tetraazoniatridecacyclo[54.48.2.2453.269.22225.22782.23079.23235.24851.25861.27477.28487.2100103]octacosahecta-68222432344850586074768486100102107109115117121123125127-tetracosaene)-dichloro-di-copper(ii) hexachloride nonahydrateCrystal SystemCrystal StructureCell ParametersExperimental 3D Coordinates
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CCDC 265476: Experimental Crystal Structure Determination

2005

Related Article: Yudong Cao, Leyong Wang, M.Bolte, M.O.Vysotsky, V.Bohmer|2005|Chem.Commun.||3132|doi:10.1039/b505223h

Space GroupCrystallographyCrystal System6177101105-Tetramethoxy-415213238498697-octaoxa-55578183102104106108-octaazatridecacyclo(50.33.12.31872.33566.1384.11620.1333715054.15862.16078.16468.17074.17680) dodecahecta-13(98)16(112)171933(111)343650(110)515358(109)596164 (105)656770(101)717376(99)777984-tetracosaene-5682103107-tetraone methanol solvate sesquihydrateCrystal StructureCell ParametersExperimental 3D Coordinates
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Dynamics and spectra of composition operators on the Schwartz space

2017

[EN] In this paper we study the dynamics of the composition operators defined in the Schwartz space of rapidly decreasing functions. We prove that such an operator is never supercyclic and, for monotonic symbols, it is power bounded only in trivial cases. For a polynomial symbol ¿ of degree greater than one we show that the operator is mean ergodic if and only if it is power bounded and this is the case when ¿ has even degree and lacks fixed points. We also discuss the spectrum of composition operators.

Space of rapidly decreasing functionsMathematics::Functional AnalysisPure mathematicsComposition operator010102 general mathematicsSpectrum (functional analysis)Power bounded operatorMonotonic functionFixed pointMean ergodic composition operator01 natural sciencesFunctional Analysis (math.FA)Mathematics - Functional Analysis010101 applied mathematicsOperator (computer programming)Schwartz spaceBounded functionSpectrumFOS: MathematicsErgodic theory0101 mathematicsMATEMATICA APLICADAAnalysisMathematics
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Composition operators on the Schwartz space

2018

[EN] We study composition operators on the Schwartz space of rapidly decreasing functions. We prove that such a composition operator is never a compact operator and we obtain necessary or sufficient conditions for the range of the composition operator to be closed. These conditions are expressed in terms of multipliers for the Schwartz class and the closed range property of the corresponding operator considered in the space of smooth functions.

Space of rapidly decreasing functionsPure mathematicsClass (set theory)Composition operatorGeneral MathematicsComposite function problem010102 general mathematicsComposition (combinatorics)Space (mathematics)Compact operator01 natural sciencesFunctional Analysis (math.FA)Mathematics - Functional Analysis010101 applied mathematicsRange (mathematics)47B33 46F05 47A05Operator (computer programming)Schwartz spaceFOS: MathematicsComposition operator0101 mathematicsMATEMATICA APLICADAMathematicsRevista Matemática Iberoamericana
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