Search results for "NUMB"

showing 10 items of 3956 documents

Acoustic methods for measuring the porosities of porous materials incorporating dead-end pores

2013

International audience; The acoustic properties of porous materials containing dead-end (DE) pores have been proposed by Dupont et al. [J. Appl. Phys. 110, 094903 (2011)]. In the theoretical description, two physical parameters were defined (the dead-end porosity and the average length of the dead-end pores). With the knowledge of the open porosity (measured with non-acoustic methods), and the measurement of kinematic porosity (also called the Biot porosity in this article), it is possible to deduce the dead-end porosity. Two acoustic methods for measuring the Biot porosity for a wide range of porosities are proposed. These methods are based on acoustic transmission and on the low and high …

Time FactorsMaterials scienceAcoustics and Ultrasonics02 engineering and technologyLow frequency01 natural sciencesMotionViscosityBiot porosityArts and Humanities (miscellaneous)0103 physical sciencesPressureComputer SimulationUltrasonicsTransmission coefficientComposite materialPorosity010301 acoustics[ PHYS.MECA.ACOU ] Physics [physics]/Mechanics [physics]/Acoustics [physics.class-ph][SPI.ACOU]Engineering Sciences [physics]/Acoustics [physics.class-ph]Biot numberViscosity[ SPI.ACOU ] Engineering Sciences [physics]/Acoustics [physics.class-ph]transmission tubeReproducibility of ResultsSignal Processing Computer-AssistedAcousticsEquipment DesignModels Theoretical021001 nanoscience & nanotechnology[PHYS.MECA.ACOU]Physics [physics]/Mechanics [physics]/Acoustics [physics.class-ph]SoundUltrasonic sensorPhase velocity0210 nano-technologyPorous mediumPorosityporous materials
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Cariostatic effect of a light-cured, resin-reinforced glass-ionomer for bonding orthodontic brackets in vivo

1998

The aim of this study was to evaluate in vivo the cariostatic potential of the resin-reinforced glass-ionomer (Vitremer core build-up restorative; 3M Dental Product Division) when used as a bonding agent for orthodontic brackets. The mineral distribution and topography of the enamel surface adjacent to the bracket base was determined by quantitative microradiography (TMR) and confocal laser scanning microscopy (CLSM). The study was designed in split-mouth technique using 9 pairs of premolars to be extracted for orthodontic reasons. One tooth of each pair was bonded with the resin-reinforced glass-ionomer, and the control contralateral premolar with the non-fluoridated composite (Concise, 3M…

Time FactorsMaterials scienceLightOrthodontic BracketsSurface PropertiesComposite numberGlass ionomer cementOrthodonticsDental bondingComposite ResinsStatistics Nonparametricstomatognathic systemIn vivoConfocal laser scanning microscopyPremolarmedicineHumansBicuspidBisphenol A-Glycidyl MethacrylateChildDental EnamelOrthodonticsMicroscopy ConfocalEnamel paintBracketDental BondingMicroradiographyCariostatic Agentsstomatognathic diseasesmedicine.anatomical_structureGlass Ionomer Cementsvisual_artvisual_art.visual_art_mediumOral SurgeryJournal of Orofacial Orthopedics / Fortschritte der Kieferorthop�die
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Minimal exposure time of different LED-curing devices

2007

Abstract Objectives The purpose of the study was to investigate the shortest possible exposure time of different LED-curing devices for five different resin composites in a clinically relevant in vitro-model, where a 7 mm distance from the light guide tip to the bottom side of the cavity was compiled. Methods Resin composite samples (Tetric EvoCeram A3, Filtek Supreme XT A3B, Premise A3, CeramX Mono M5, QuiXfil) were filled in three increments of 2 mm thickness each in stainless steel moulds (O = 5 mm, h  = 6 mm, n  = 9). The samples were incrementally exposed to different blue LED-curing devices (Bluephase, Bluephase C8, Bluephase 16i/Ivoclar Vivadent, L.E.Demetron II/sds Kerr, Elipar Free…

Time FactorsMaterials scienceLightSurface PropertiesHardness ratioResin compositeComposite numberLight guideEquipment DesignComposite ResinsHardnessTetric EvoCeramDental MaterialsReference sampleHardnessMechanics of MaterialsMaterials TestingHumansGeneral Materials ScienceComposite materialGeneral DentistryLightingCuring (chemistry)Dental Materials
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Rubidium dimers in paraffin-coated cells

2010

Measurements were made to determine the density of rubidium dimer vapor in paraffin-coated cells. The number density of dimers and atoms in similar paraffin-coated and uncoated cells was measured by optical spectroscopy. Due to the relatively low melting point of paraffin, a limited temperature range of 43-80 deg C was explored, with the lower end corresponding to a dimer density of less than 10^7 cm^(-3). With one-minute integration time, a sensitivity to dimer number density of better than 10^6 cm^(-3) was achieved. No significant difference in dimer density was observed between the cells.

Time delay and integrationPhysicsQuantum PhysicsNumber densityAtomic Physics (physics.atom-ph)DimerSignificant differenceAnalytical chemistryGeneral Physics and Astronomychemistry.chemical_elementLow melting pointFOS: Physical sciences02 engineering and technologyAtmospheric temperature range021001 nanoscience & nanotechnology01 natural sciencesPhysics - Atomic PhysicsRubidiumchemistry.chemical_compoundchemistry0103 physical sciences010306 general physics0210 nano-technologySpectroscopyQuantum Physics (quant-ph)
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Applications of Topological *-Algebras of Unbounded Operators

1998

In this paper we discuss some physical applications of topological *-algebras of unbounded operators. Our first example is a simple system of free bosons. Then we analyze different models which are related to this one. We also discuss the time evolution of two interacting models of matter and bosons. We show that for all these systems it is possible to build up a common framework where the thermodynamical limit of the algebraic dynamics can be conveniently studied and obtained.

Time evolutionMathematics - Operator AlgebrasStatistical and Nonlinear PhysicsCommon frameworkTopologySimple (abstract algebra)FOS: Mathematics81V70Limit (mathematics)Algebraic numberOperator Algebras (math.OA)Settore MAT/07 - Fisica MatematicaMathematical PhysicsMathematicsBoson
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A smart composite-piezoelectric one-dimensional finite element model for vibration damping analysis

2015

A one-dimensional finite element method for generally layered smart beams is presented in this paper. The model implements the first-order shear deformation beam theory and is based on the preliminary analytical condensation of the electric state to the mechanical state. This allows us to establish an effective mechanical beam kinematically equivalent to the original smart beam including the effects of electro-elastic couplings. The contributions of the external electric loads are included in both the equivalent stiffness properties and the equivalent mechanical boundary conditions. Hermite shape functions, which depend on parameters representative of the staking sequence through the equiv…

Timoshenko beam theoryEngineeringbusiness.industrySmart beamMechanical EngineeringComposite numberMechanical engineering02 engineering and technologyMixed finite element methodStructural engineering021001 nanoscience & nanotechnologyPiezoelectricityFinite element methodVibration020303 mechanical engineering & transports0203 mechanical engineeringfinite elementvibration dampingGeneral Materials ScienceMaterials Science (all)Settore ING-IND/04 - Costruzioni E Strutture Aerospaziali0210 nano-technologybusinessExtended finite element methodJournal of Intelligent Material Systems and Structures
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A topological model for Oersted-Amp�re's law

1973

A geometrical description of Oersted-Ampere's law ∮H ds=(4π/c)I can be given in terms of an appropriate topological manifold. More precisely: It will be shown that Oersted-Ampere's law can be related to the topological invariantH 1(S 1), i.e. de Rham's first cohomology group on the differentiable manifoldS 1={(x,y) ∈ ℝ2∶x 2+y 2}

Topological manifoldH-spacePhysics and Astronomy (miscellaneous)Topological algebraGeneral MathematicsLawDe Rham cohomologyTopological ringTopologySymmetry protected topological orderHomeomorphismTopological quantum numberMathematicsInternational Journal of Theoretical Physics
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LEM for twisted re-entrant angle sections

2014

In this paper an innovative numerical method named as line element-less method, LEM, for finding solution of torsion problem has been extended to all shaped sections, including sections possessing re-entrant angles at their boundary. The response solution in terms of shear stress field or Prandtl function or warping function in all domain and for any kind of domain with arbitrary contour, may be performed quickly, calculating line integrals only. The method takes full advantage of the theory of analytic complex function and is robust in the sense that returns exact solution if this exists. Numerical implementation of LEM has been developed using Mathematica software without resorting to any…

TorsionRe-entrant angleDiscretizationMechanical EngineeringNumerical analysisMathematical analysisPrandtl numberLine integralTorsion (mechanics)GeometryStress fieldComputer Science ApplicationsStress fieldsymbols.namesakeExact solutions in general relativityModeling and SimulationShear stresssymbolsComplex potential functionGeneral Materials ScienceCivil and Structural EngineeringMathematicsComputers & Structures
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Extension theory and the calculus of butterflies

2016

Abstract This paper provides a unified treatment of two distinct viewpoints concerning the classification of group extensions: the first uses weak monoidal functors, the second classifies extensions by means of suitable H 2 -actions. We develop our theory formally, by making explicit a connection between (non-abelian) G-torsors and fibrations. Then we apply our general framework to the classification of extensions in a semi-abelian context, by means of butterflies [1] between internal crossed modules. As a main result, we get an internal version of Dedecker's theorem on the classification of extensions of a group by a crossed module. In the semi-abelian context, Bourn's intrinsic Schreier–M…

TorsorCrossed moduleContext (language use)01 natural sciencesCohomologyCohomology; Extension; Fibrations; Obstruction theory; Schreier-mac lane theorem; TorsorsExtensionMathematics::Category Theory0103 physical sciences0101 mathematicsConnection (algebraic framework)MathematicsAlgebra and Number TheoryFunctorGroup (mathematics)010102 general mathematicsTorsorsExtension (predicate logic)Obstruction theorySchreier-mac lane theoremCohomologyFibrationsAlgebraSettore MAT/02 - AlgebraSchreier–Mac Lane theoremSettore MAT/03 - Geometria010307 mathematical physicsObstruction theory
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Interlaminar fracture toughness behavior of electron-beam cured carbon-fiber reinforced epoxy-resin composites

2013

The work describes the preparation and physical-mechanical characterization of unidirectional CFRP panels manufactured by an electron beam curing technique. Delamination fracture toughness in Mode I and II is investigated in order to evaluate the influence of fiber–matrix adhesion strength, matrix toughness and matrix crosslinking density as determined by the radiation curing process. A matrix system comprising a DGEBA epoxy monomer and an initiator of cationic polymerization have been used, with one batch of resin mixed with a PES monomer in order to enhance matrix toughness. Curing was achieved with a pulsed 10 MeV Electron Beam accelerator. Thermally cured composite systems have also bee…

ToughnessMaterials sciencePolymers and PlasticsDelaminationComposite numberCationic polymerizationGeneral ChemistryEpoxyInterlaminar Fracture Toughness Electron-Beam Curing Carbon-Fiber Reinforced Plastic CompositesSettore ING-IND/14 - Progettazione Meccanica E Costruzione Di MacchineFracture toughnessvisual_artMaterials ChemistryCeramics and Compositesvisual_art.visual_art_mediumSettore CHIM/07 - Fondamenti Chimici Delle TecnologieComposite materialThermal analysisCuring (chemistry)Polymer Composites
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