Search results for "arms"

showing 10 items of 182 documents

Ωc states with an extension of the local hidden gauge approach

2020

PhysicsTheoretical physicsExtension (predicate logic)Gauge (firearms)Hadron Spectroscopy and Structure
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Theρ(ω)/B*(B) system and bound states in the unitary local Hidden Gauge approach

2016

In this work, we study systems composed of a ρ/ω and B* meson pair. We find three bound states in isospin, spin-parity channels (1/2, 0+ ), (1/2, 1+ ) and (1/2, 2+ ). The state with J = 2 can be a good candidate for the B * 2 (5747). We also study the ρB system, and a bound state with mass 5728 MeV and width around 20 MeV is obtained, which can be identified with the B 1 (5721) resonance. In the case of I = 3/2, one obtains repulsion and thus, no exotic (molecular) mesons in this sector are generated in the approach.

PhysicsWork (thermodynamics)Particle physicsMeson010308 nuclear & particles physicsPhysicsQC1-999State (functional analysis)Gauge (firearms)01 natural sciencesResonance (particle physics)Unitary stateIsospin0103 physical sciencesBound stateAtomic physics010306 general physicsEPJ Web of Conferences
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Fitness testing in tennis: Influence of anthropometric characteristics, physical performance, and functional test on serve velocity in professional p…

2021

The aims of this study were to examine the relationship between anthropometric variables, physical performance, and functional test with serve velocity regarding tennis players’ level and to design regression models that effectively predict serve velocity. A sample of sixteen male tennis players participated in this study (national level = 8, professional level = 7). Anthropometric measurements (body mass, height, body mass index and body segments) and physical test (hand strength, countermovement jump, jump on serve, and serve velocity) and functional test (medicine ball throw overhead and shot put) were performed. No differences in anthropometrics and physical test were found between nati…

Predictive validitymedicine.medical_specialtyFunctional trainingMuscle PhysiologyPhysiologyScienceSocial SciencesPhysical medicine and rehabilitationHand strengthMedicine and Health SciencesElbowmedicinePsychologyHumansBiomechanicsMathematicsForearmsBehaviorMultidisciplinaryAnthropometryHand StrengthQRBiology and Life SciencesRegression analysisPhysical Functional PerformanceAnthropometrySports ScienceTest (assessment)body regionsArmsBody LimbsTennisMultivariate AnalysisExercise TestJumpRecreationLegsRegression AnalysisMedicineAnatomyPhysical testMusculoskeletal Mechanicshuman activitiesResearch ArticleSportsPLOS ONE
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Ventilator Settings to Avoid Nuisance Alarms During Mouthpiece Ventilation

2016

BACKGROUND: A recent study found that activation of disconnection and low-pressure alarms is common during mouthpiece ventilation and may represent a major limitation to its use. The aim of this bench study was: (1) to investigate the technical aspects that can influence the setting of the ventilator during mouthpiece ventilation and (2) to provide a practical setting strategy to avoid the alarm activation. METHODS: Eight life-support ventilators able to deliver volume controlled ventilation were tested in a bench study using a single-limb non-vented circuit configuration connected to a standard mouthpiece. Disconnection and apnea alarm were turned off or set at the least sensitive setting.…

Pulmonary and Respiratory Medicinemedicine.medical_treatmentCritical Care and Intensive Care Medicine03 medical and health sciencesALARMMechanical ventilation0302 clinical medicineTidal VolumemedicineVentilator settingsHumansChronic respiratory failureChronic respiratory failure; Mechanical ventilation; Mechanical ventilators; Neuromuscular disease; Noninvasive ventilation; Pulmonary ventilation030212 general & internal medicineMouthpieceTidal volumeSimulationMechanical ventilationVentilators Mechanicalbusiness.industryApnea alarmMechanical ventilatorEquipment DesignGeneral MedicineNeuromuscular diseaseEquipment Failure AnalysisEquipment Failure Analysi030228 respiratory systemTurn offClinical AlarmsAnesthesiaPulmonary ventilationBreathingMechanical ventilatorsClinical AlarmbusinessNoninvasive ventilationHumanRespiratory Care
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Complexity of gauge bounded Cartier algebras

2019

We show that a gauge bounded Cartier algebra has finite complexity. We also give an example showing that the converse does not hold in general.Communicated by Graham J. Leuschke

Pure mathematicsAlgebra and Number TheoryMathematics::Commutative AlgebraHigh Energy Physics::Lattice010102 general mathematics010103 numerical & computational mathematicsGauge (firearms)Commutative Algebra (math.AC)Mathematics - Commutative Algebra01 natural sciencesMathematics::Algebraic GeometryBounded functionConverseFOS: Mathematics0101 mathematicsAlgebra over a fieldMathematics
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Unique continuation property and Poincar�� inequality for higher order fractional Laplacians with applications in inverse problems

2020

We prove a unique continuation property for the fractional Laplacian $(-\Delta)^s$ when $s \in (-n/2,\infty)\setminus \mathbb{Z}$. In addition, we study Poincar\'e-type inequalities for the operator $(-\Delta)^s$ when $s\geq 0$. We apply the results to show that one can uniquely recover, up to a gauge, electric and magnetic potentials from the Dirichlet-to-Neumann map associated to the higher order fractional magnetic Schr\"odinger equation. We also study the higher order fractional Schr\"odinger equation with singular electric potential. In both cases, we obtain a Runge approximation property for the equation. Furthermore, we prove a uniqueness result for a partial data problem of the $d$-…

Pure mathematicsControl and Optimizationfractional Schrödinger equationApproximation propertyPoincaré inequalityRadon transform.01 natural sciencesinversio-ongelmatSchrödinger equationsymbols.namesakefractional Poincaré inequalityOperator (computer programming)Mathematics - Analysis of PDEsFOS: MathematicsDiscrete Mathematics and CombinatoricsUniquenesskvanttimekaniikka0101 mathematicsepäyhtälötMathematicsosittaisdifferentiaaliyhtälötPlane (geometry)inverse problemsComputer Science::Information Retrieval010102 general mathematicsOrder (ring theory)Gauge (firearms)Mathematics::Spectral Theoryunique continuationFunctional Analysis (math.FA)010101 applied mathematicsMathematics - Functional AnalysisModeling and Simulationsymbolsfractional LaplacianAnalysis35R30 46F12 44A12Analysis of PDEs (math.AP)
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Relations among Gauge and Pettis integrals for cwk(X)-valued multifunctions

2019

The aim of this paper is to study relationships among "gauge integrals" (Henstock, Mc Shane, Birkhoff) and Pettis integral of multifunctions whose values are weakly compact and convex subsets of a general Banach space, not necessarily separable. For this purpose we prove the existence of variationally Henstock integrable selections for variationally Henstock integrable multifunctions. Using this and other known results concerning the existence of selections integrable in the same sense as the corresponding multifunctions, we obtain three decomposition theorems. As applications of such decompositions, we deduce characterizations of Henstock and ${\mathcal H}$ integrable multifunctions, toget…

Pure mathematicsIntegrable systemMathematics::Classical Analysis and ODEsBanach spaceselection01 natural sciences28B20 26E25 26A39 28B05 46G10 54C60 54C65Separable spaceSettore MAT/05 - Analisi Matematicagauge integralFOS: Mathematics0101 mathematicsMathematicsPettis integralMathematics::Functional AnalysisMultifunction Gauge integral Decomposition theorem for multifunction Pettis integral SelectionApplied Mathematics010102 general mathematicsRegular polygonExtension (predicate logic)Gauge (firearms)Functional Analysis (math.FA)Mathematics - Functional Analysis010101 applied mathematicsMultifunctionPettis integraldecomposition theorem for multifunctionAnnali di Matematica Pura ed Applicata (1923 -)
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Gauge integrals and selections of weakly compact valued multifunctions

2016

In the paper Henstock, McShane, Birkhoff and variationally multivalued integrals are studied for multifunctions taking values in the hyperspace of convex and weakly compact subsets of a general Banach space X. In particular the existence of selections integrable in the same sense of the corresponding multifunctions has been considered.

Pure mathematicsIntegrable systemSelection (relational algebra)Multifunction; Selection; Set-valued Pettis Henstock and McShane integrals; Analysis; Applied MathematicsSet-valued PettisBanach spaceMathematics::General Topology01 natural sciences28B20 26E25 26A39 28B05 46G10 54C60 54C65Settore MAT/05 - Analisi MatematicaFOS: Mathematics0101 mathematicsSelectionMathematicsMathematics::Functional AnalysisApplied Mathematics010102 general mathematicsMathematical analysisRegular polygonGauge (firearms)Functional Analysis (math.FA)Henstock and McShane integralsComputer Science::Other010101 applied mathematicsMathematics - Functional AnalysisHyperspaceMultifunctionAnalysisMultifunction set-valued Pettis Henstock and McShane integrals selection
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Structure of the space of reducible connections for Yang-Mills theories

1990

Abstract The geometrical structure of the gauge equivalence classes of reducible connections are investigated. The general procedure to determine the set of orbit types (strata) generated by the action of the gauge group on the space of gauge potentials is given. In the so obtained classification, a stratum, containing generically certain reducible connections, corresponds to a class of isomorphic subbundles given by an orbit of the structure and gauge group. The structure of every stratum is completely clarified. A nonmain stratum can be understood in terms of the main stratum corresponding to a stratification at the level of a subbundle.

Pure mathematicsMathematics::Dynamical SystemsMathematical analysisStructure (category theory)General Physics and AstronomyYang–Mills existence and mass gapGauge (firearms)Space (mathematics)Mathematics::Algebraic GeometryGauge groupSubbundleGeometry and TopologyOrbit (control theory)Mathematics::Symplectic GeometryMathematical PhysicsGeneral Theoretical PhysicsMathematicsStratum
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Unraveling the organization of the QCD tapestry

2015

I review some key aspects of the ongoing progress in our understanding of the infrared dynamics of the QCD Green's functions, derived from the close synergy between Schwinger-Dyson equations and lattice simulations. Particular attention is dedicated to the elaborate nonperturbative mechanisms that endow the fundamental degrees of freedom (quarks and gluons) with dynamical masses. In addition, the recently established connection between the effective interaction obtained from the gauge sector of the theory and that needed for the veracious description of the ground-state properties of hadrons is briefly presented.

Quantum chromodynamicsPhysicsHigh Energy Physics - TheoryHistoryHigh Energy Physics::LatticeHadronHigh Energy Physics::PhenomenologyHigh Energy Physics - Lattice (hep-lat)Degrees of freedom (physics and chemistry)FOS: Physical sciencesGauge (firearms)Computer Science ApplicationsEducationConnection (mathematics)Theoretical physicsLattice (module)High Energy Physics - PhenomenologyHigh Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - Theory (hep-th)Quark–gluon plasma
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