Search results for "Solenoid"

showing 10 items of 56 documents

Intense source of slow positrons from pulsed electron accelerators

1984

A pulsed LINAC is used for pair production in a tantalum target of 2.5 radiation lengths in an energy range from 80 to 260 MeV. Several well-annealed tungsten vanes are placed immediately behind the target and thermalize a small fraction of the fast positrons. The slow positrons are extracted from the target region and magnetically guided over a distance of 17 m to the detector at the end of an S-shaped solenoid. Two Nal detectors with well-known detection efficiency are used to register the 511 keV annihilationγ-rays. To reduce pile-up effects 50 mm of Pb were placed in front of the detectors. At an average electron current of 1 μA we could detect about 107 slow positrons per second. The p…

PhysicsRange (particle radiation)Physics and Astronomy (miscellaneous)Physics::Instrumentation and DetectorsGeneral EngineeringParticle acceleratorSolenoidGeneral ChemistryElectronRadiationLinear particle acceleratorlaw.inventionNuclear physicsPositronPair productionlawPhysics::Accelerator PhysicsHigh Energy Physics::ExperimentGeneral Materials ScienceAtomic physicsApplied Physics A Solids and Surfaces
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High-voltage monitoring with a solenoid retarding spectrometer at the KATRIN experiment

2014

The KATRIN experiment will measure the absolute mass scale of neutrinos with a sensitivity of m(ν) = 200meV/c(2) by means of an electrostatic spectrometer set close to the tritium β-decay endpoint at 18.6keV. Fluctuations of the energy scale must be under control within ±60mV (±3ppm). Since a precise voltage measurement in the range of tens of kV is on the edge of current technology, a nuclear standard will be deployed additionally. Parallel to the main spectrometer the same retarding potential will be applied to the monitor spectrometer to measure 17.8-keV K-conversion electrons of (83m)Kr. This article describes the setup of the monitor spectrometer and presents its first measurement resu…

PhysicsRange (particle radiation)SpectrometerPhysics::Instrumentation and DetectorsMeasure (physics)High voltageSolenoidNuclear physicsDetectors and Experimental TechniquesNeutrinoInstrumentationMathematical PhysicsKATRINVoltageJournal of Instrumentation
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Analysis of Cylindrical Dielectric Resonators in Rectangular Cavities Using a State-Space Integral-Equation Method

2006

In this letter, a state-space integral-equation method in the s-domain has been employed for the accurate analysis of rectangular cavities loaded with cylindrical dielectric resonators. The dielectric obstacles have been treated in terms of their polarization equivalent charge and current densities. The dielectric resonator can be placed at any arbitrary position inside the cavity. The presented technique allows to calculate in a very efficient way a large number of solenoidal modes. The resonant frequencies of dielectric-loaded cavities are calculated and compared with data from literature and a commercial finite element method software, showing a good agreement

PhysicsSolenoidal vector fieldbusiness.industryNumerical analysisPhysics::OpticsCharge densityDielectricDielectric resonatorCondensed Matter PhysicsIntegral equationFinite element methodComputational physicsResonatorOpticsElectrical and Electronic EngineeringbusinessIEEE Microwave and Wireless Components Letters
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A solenoid retarding spectrometer with high resolution and transmission for keV electrons

1992

Abstract We have built an electrostatic electron spectrometer combining both high resolution and large luminosity. The instrument consists essentially of two superconducting solenoids separated by a system of ring electrodes of 4 m in length. Source and detector are placed in the high-field regions of the superconducting solenoids, whereas the repellent analyzing electrostatic potential of the ring electrodes peaks at the minimum of the magnetic field in between these solenoids. The magnetic guiding field provides (i) the acceptance of the full foreward solid angle of 2π, (ii) the transformation of the transverse cyclotron motion into longitudinal motion parallel to the magnetic field. The …

PhysicsSuperconductivityNuclear and High Energy PhysicsElectron spectrometerField (physics)SpectrometerCyclotronSolenoidElectronlaw.inventionMagnetic fieldlawAtomic physicsInstrumentationNuclear Instruments and Methods in Physics Research Section B: Beam Interactions with Materials and Atoms
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Analysis of Inhomogeneously Dielectric Filled Cavities Coupled to Dielectric-Loaded Waveguides: Application to the Study of NRD-Guide Components

2004

In this paper, we present two contributions. First, we develop a computationally efficient technique for the full-wave characterization of inhomogeneously dielectric-filled cavities connected to inhomogeneously dielectric-loaded waveguides. This method is based on the expansion of the electromagnetic field within the cavity in terms of their solenoidal and irrotational modes. The presented formulation allows the treatment of hybrid modes in the waveguide ports, where the definition of a characteristic modal impedance or admittance is not possible. The multimode scattering matrix of the structure is computed throughout an efficient implementation of the orthonormal-basis method for the calcu…

PhysicsWaveguide filterRadiationMulti-mode optical fiberAdmittanceSolenoidal vector fieldFrequency bandbusiness.industryPhysics::OpticsStopbandCondensed Matter Physicslaw.inventionOpticslawElectrical and Electronic EngineeringbusinessElectrical impedanceWaveguideIEEE Transactions on Microwave Theory and Techniques
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A poincar�-bendixson theorem for analytic families of vector fields

1995

We provide a characterization of the limit periodic sets for analytic families of vector fields under the hypothesis that the first jet is non-vanishing at any singular point. Also, applying the family desingularization method, we reduce the complexity of some of these sets.

Pure mathematicsVector measureSolenoidal vector fieldJet (mathematics)General MathematicsMathematical analysisVector fieldSingular point of a curveDirection vectorPoincaré–Bendixson theoremMathematicsVector potentialBoletim da Sociedade Brasileira de Matem�tica
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Highly sensitive superconducting circuits at ∼700 kHz with tunable quality factors for image-current detection of single trapped antiprotons

2016

We developed highly-sensitive image-current detection systems based on superconducting toroidal coils and ultra-low noise amplifiers for non-destructive measurements of the axial frequencies (550$\sim$800$\,$kHz) of single antiprotons stored in a cryogenic multi-Penning-trap system. The unloaded superconducting tuned circuits show quality factors of up to 500$\,$000, which corresponds to a factor of 10 improvement compared to our previously used solenoidal designs. Connected to ultra-low noise amplifiers and the trap system, signal-to-noise-ratios of 30$\,$dB at quality factors of > 20$\,$000 are achieved. In addition, we have developed a superconducting switch which allows continuous tu…

SuperconductivityPhysicsSpeichertechnik - Abteilung BlaumPhysics - Instrumentation and DetectorsSolenoidal vector fieldbusiness.industryAmplifierDetectorFOS: Physical sciencesInstrumentation and Detectors (physics.ins-det)01 natural sciencesNoise (electronics)010305 fluids & plasmasQuality (physics)Antiproton0103 physical sciencesOptoelectronicsDetectors and Experimental Techniques010306 general physicsbusinessphysics.ins-detInstrumentationElectronic circuit
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Measurement of thett¯production cross section inpp¯collisions ats=1.96  TeVusing soft electronb-tagging

2010

The authors present a measurement of the t{bar t} production cross section using events with one charged lepton and jets from p{bar p} collisions at a center-of-mass energy of 1.96 TeV. A b-tagging algorithm based on the probability of displaced tracks coming from the event interaction vertex is applied to identify b quarks from top decay. Using 318 pb{sup -1} of data collected with the CDF II detector, they measure the t{bar t} production cross section in events with at least one restrictive (tight) b-tagged jet and obtain 8.9{sub -1.0}{sup +1.0}(stat.){sub -1.0}{sup +1.1}(syst.) pb. The cross section value assumes a top quark mass of m{sub t} is presented in the paper. This result is cons…

Top quarkCollider physicsHadronTevatronGeneral Physics and AstronomyElementary particleKinematicsElectronJet (particle physics)01 natural sciences7. Clean energyParticle identificationlaw.inventionlawInvariant massFermilabNuclear ExperimentQuantum chromodynamicsPhysicsLarge Hadron ColliderLuminosity (scattering theory)Supersymmetryb-taggingHadronizationTransverse planeProduction (computer science)Collider Detector at FermilabQuarkSemileptonic decayNuclear and High Energy PhysicsParticle physicsBar (music)Astrophysics::High Energy Astrophysical PhenomenaBottom quarkMeasure (mathematics)Standard ModelNuclear physicsCross section (physics)Particle decay0103 physical sciencesCollider010306 general physicsCompact Muon SolenoidMuonBranching fraction010308 nuclear & particles physicsHigh Energy Physics::PhenomenologyMultiplicity (mathematics)FermionVertex (geometry)Pair productionHigh Energy Physics::ExperimentEnergy (signal processing)Bar (unit)LeptonPhysical Review D
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Spectral rigidity and invariant distributions on Anosov surfaces

2014

This article considers inverse problems on closed Riemannian surfaces whose geodesic flow is Anosov. We prove spectral rigidity for any Anosov surface and injectivity of the geodesic ray transform on solenoidal 2-tensors. We also establish surjectivity results for the adjoint of the geodesic ray transform on solenoidal tensors. The surjectivity results are of independent interest and imply the existence of many geometric invariant distributions on the unit sphere bundle. In particular, we show that on any Anosov surface $(M,g)$, given a smooth function $f$ on $M$ there is a distribution in the Sobolev space $H^{-1}(SM)$ that is invariant under the geodesic flow and whose projection to $M$ i…

Unit sphereMathematics - Differential GeometryPure mathematicsAlgebra and Number TheorySolenoidal vector fieldGeodesicisospectral manifoldsDynamical Systems (math.DS)Inverse problemSobolev spaceRigidity (electromagnetism)Mathematics - Analysis of PDEsmath.DGDifferential Geometry (math.DG)conjugate-pointsBundleGeodesic flowFOS: MathematicsGeometry and TopologyMathematics - Dynamical SystemsAnalysismath.APmath.DSMathematicsAnalysis of PDEs (math.AP)
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A method of desingularization for analytic two-dimensional vector field families

1991

It is well known that isolated singularities of two dimensional analytic vector fields can be desingularized: after a finite number of blowing up operations we obtain a vector field that exhibits only elementary singularities. In the present paper we introduce a similar method to simplify the periodic limit sets of analytic families of vector fields. Although the method is applied here only to reduce to families in which the zero set has codimension at least two, we conjecture that it can be used in general. This is related to the famouss Hibert's problem about planar vector fields.

Vector calculus identitiesCurl (mathematics)Solenoidal vector fieldVector operatorGeneral MathematicsMathematical analysisFundamental vector fieldDirection vectorComplex lamellar vector fieldMathematicsVector potentialBoletim da Sociedade Brasileira de Matem�tica
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