Search results for "Intrinsic"

showing 10 items of 386 documents

A Textual and Visual Analysis of the Intrinsic Value Dimensions of Romania: Towards a Sustainable Destination Brand

2020

This work examines the projected image of Romania as an emerging tourism destination. Computed content-analysis was applied to the photos, text and video materials promoted online in Romania&rsquo

Typologyvisual dataInstrumental and intrinsic valuelcsh:TJ807-830Geography Planning and Developmentlcsh:Renewable energy sourcesComputingMethodologies_IMAGEPROCESSINGANDCOMPUTERVISIONManagement Monitoring Policy and Law:CIENCIAS ECONÓMICAS [UNESCO]Experiential learningdestination brand promotionintrinsic value dimensions0502 economics and businessSpiritualitySociologyromanialcsh:Environmental scienceslcsh:GE1-350Renewable Energy Sustainability and the EnvironmentRomanialcsh:Environmental effects of industries and plants05 social sciencesUNESCO::CIENCIAS ECONÓMICASAdvertisingBuilding and ConstructionNatural resourceComputingMilieux_GENERALlcsh:TD194-195Content analysis050211 marketingThe Conceptual Framework050212 sport leisure & tourismTourismdestination imageSustainability
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Menger curvature and Lipschitz parametrizations in metric spaces

2005

Uniform continuityAlgebra and Number TheoryInjective metric spaceMathematical analysisMenger curvatureMetric mapLipschitz continuityMetric differentialMathematicsConvex metric spaceIntrinsic metricFundamenta Mathematicae
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1993

In a new theoretical approach the separation of a pair of chain molecules (measured thermodynamically by the second osmotic virial coefficient A2) is treated as a two-step process: In the first step the molecules are detached from each other by the addition of solvent—keeping their dimensions constant—and in the second step the now isolated coils are allowed to relax into their equilibrium dimensions. For the description of the second step, in which only segments belonging to one molecule take part, an intra-molecular interaction parameter is introduced on the basis of the intrinsic viscosity. The present two-parameter approach yields A2 = A + σ M−(1−a) for the dependence of A2 on the molec…

Virial coefficientChain (algebraic topology)ChemistryIntramolecular forceIntrinsic viscosityExponentMoleculeThermodynamicsOsmotic coefficientFlory–Huggins solution theoryDie Makromolekulare Chemie
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The link between vocational identity, study choice motivation and satisfaction with studies

2010

Abstract The study explores the link between student's vocational identity, motivation for their study choice, satisfaction with different aspects of studies and thoughts of leaving their studies. The following instruments were administered: 1) Questionnaire on satisfaction with different aspects of study process and student's future 2) My Vocational Situation (MVS, Holland, Daiger, Power, 1980); 3) Questionnaire of motivation for study choice. The study was conducted with 120 students at the Vidzeme's University of Applied Sciences in Latvia. The results show the correlation between the high level of student's vocational identity, intrinsic motivation for study choice and higher satisfacti…

Vocational/ professional identityVocational educationPerceptionmedia_common.quotation_subjectApplied psychologyintrinsic and extrinsic motivationIdentity (social science)Intrinsic motivationGeneral Materials ScienceGoal theoryPsychologya-motivationmedia_commonProcedia - Social and Behavioral Sciences
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Tensor products, multiplications and Weyl’s theorem

2005

Tensor productsZ=T 1⊗T 2 and multiplicationsZ=L T 1 R T 2 do not inherit Weyl’s theorem from Weyl’s theorem forT 1 andT 2. Also, Weyl’s theorem does not transfer fromZ toZ*. We prove that ifT i,i=1, 2, has SVEP (=the single-valued extension property) at points in the complement of the Weyl spectrumσ w(Ti) ofT i, and if the operatorsT i are Kato type at the isolated points ofσ(Ti), thenZ andZ* satisfy Weyl’s theorem.

Weyl tensorPure mathematicsComplement (group theory)General MathematicsExtension (predicate logic)Mathematics::Spectral TheoryType (model theory)symbols.namesakeTransfer (group theory)Tensor productTensor (intrinsic definition)symbolsWeyl transformationMathematics::Representation TheoryMathematicsRendiconti del Circolo Matematico di Palermo
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Kramers potential study of the Rouse-like dynamics of short alkane chains.

1999

In this work we present a Kramers potential study of the orientational dynamics and shear viscosity of short chain alkanes. In this approach the determination of the orientational relaxation time is reduced to the calculation of static moments of single chain conformations. We study a chemically realistic alkane model that asymptotically produces Gaussian chain conformations by means of a Monte Carlo simulation. Our results are applicable to single chain descriptions of polymer melt dynamics and to the intrinsic viscosity of molecules in a Theta solvent. When we map the unknown time unit of our relaxation time result for one particular chain length and temperature to the value obtained for …

Work (thermodynamics)Molecular dynamicsMaterials scienceChain (algebraic topology)Intrinsic viscosityMonte Carlo methodDynamic Monte Carlo methodTheta solventThermodynamicsStatistical physicsMonte Carlo molecular modelingPhysical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics
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On the classification of mapping class actions on Thurston's asymmetric metric

2011

AbstractWe study the action of the elements of the mapping class group of a surface of finite type on the Teichmüller space of that surface equipped with Thurston's asymmetric metric. We classify such actions as elliptic, parabolic, hyperbolic and pseudo-hyperbolic, depending on whether the translation distance of such an element is zero or positive and whether the value of this translation distance is attained or not, and we relate these four types to Thurston's classification of mapping class elements. The study is parallel to the one made by Bers in the setting of Teichmüller space equipped with Teichmüller's metric, and to the one made by Daskalopoulos and Wentworth in the setting of Te…

[ MATH.MATH-GT ] Mathematics [math]/Geometric Topology [math.GT]Teichmüller spacePure mathematicsMathematics::Dynamical SystemsGeneral MathematicsProduct metric01 natural sciencesIntrinsic metricMathematics - Geometric Topology[MATH.MATH-GT]Mathematics [math]/Geometric Topology [math.GT]0103 physical sciencesFOS: Mathematics0101 mathematicsMathematics32G15 ; 30F60 ; 57M50 ; 57N05Teichmüller spaceMathematics::Complex VariablesInjective metric space010102 general mathematicsMathematical analysisThurston's asymmetric metricGeometric Topology (math.GT)mapping class groupSurface (topology)Mathematics::Geometric TopologyMapping class groupConvex metric spaceMetric (mathematics)010307 mathematical physicsMathematics::Differential Geometry
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Geodesic flow of the averaged controlled Kepler equation

2008

A normal form of the Riemannian metric arising when averaging the coplanar controlled Kepler equation is given. This metric is parameterized by two scalar invariants which encode its main properties. The restriction of the metric to $\SS^2$ is shown to be conformal to the flat metric on an oblate ellipsoid of revolution, and the associated conjugate locus is observed to be a deformation of the standard astroid. Though not complete because of a singularity in the space of ellipses, the metric has convexity properties that are expressed in terms of the aforementioned invariants, and related to surjectivity of the exponential mapping. Optimality properties of geodesics of the averaged controll…

[ MATH.MATH-OC ] Mathematics [math]/Optimization and Control [math.OC]0209 industrial biotechnologyGeodesicGeneral MathematicsCut locusConformal map02 engineering and technologyKepler's equationFundamental theorem of Riemannian geometry01 natural sciencesConvexityIntrinsic metricsymbols.namesake020901 industrial engineering & automationSingularity0101 mathematicsorbit transferMathematicsApplied Mathematics010102 general mathematicsMathematical analysis[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC]cut and conjugate lociRiemannian metrics49K15 70Q05symbols[MATH.MATH-OC]Mathematics [math]/Optimization and Control [math.OC]
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Second order optimality conditions in the smooth case and applications in optimal control

2007

International audience; The aim of this article is to present algorithms to compute the first conjugate time along a smooth extremal curve, where the trajectory ceases to be optimal. It is based on recent theoretical developments of geometric optimal control, and the article contains a review of second order optimality conditions. The computations are related to a test of positivity of the intrinsic second order derivative or a test of singularity of the extremal flow. We derive an algorithm called COTCOT (Conditions of Order Two and COnjugate times), available on the web, and apply it to the minimal time problem of orbit transfer, and to the attitude control problem of a rigid spacecraft. …

[ MATH.MATH-OC ] Mathematics [math]/Optimization and Control [math.OC]0209 industrial biotechnologyMathematical optimizationControl and Optimization02 engineering and technology01 natural sciences020901 industrial engineering & automationJacobi fieldSingularity0101 mathematicsorbit transferMathematicsSecond derivativeJacobi fieldsecond-order intrinsic derivative010102 general mathematicsConjugate pointsattitude control49K15 49-04 70Q05[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC]Optimal controlComputational MathematicsFlow (mathematics)Control and Systems EngineeringTrajectoryconjugate pointLagrangian singularity[MATH.MATH-OC]Mathematics [math]/Optimization and Control [math.OC]Orbit (control theory)
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Molecular Insights on alpha-synuclein mediated membrane disruption: protein-lipid co-aggregates formation

2014

amyloid intrinsically disordered protein 2-photon fluorescence microscopy
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