Search results for "Condensed Matter::Superconductivity"

showing 10 items of 632 documents

Test of x-ray microcalorimeters with bilayer absorbers

2008

Superconducting absorbers for thermal X-ray microcalorimeters should convert into thermalized phonons and transfer to the thermal sensor most of the energy deposited by single photons, on a time scale as short as a few tens of microseconds. Since deposition of X-ray energy in a superconductor produces quasiparticles by breaking up of Cooper pairs, the thermalization efficiency depends on the time scale on which they survive within the absorber volume, trapping part of the absorbed energy. According to the predicted values of their microscopic parameters, in many standard type-I superconducting metals the quasiparticle life time at very low temperatures results too long to allow for recombin…

PhysicsSuperconductivityPhotonCondensed matter physicsPhononTantalumchemistry.chemical_elementX-Ray Detectors Spectroscopy MicrocalorimetersThermalisationchemistryCondensed Matter::SuperconductivityThermalQuasiparticleCooper pairSPIE Proceedings
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Characterisation of Cooper Pair Boxes for Quantum Bits

2001

We have fabricated and measured single Cooper pair boxes (SCB) using superconducting single electron transistors (SET) as electrometers. The box storage performance for Cooper pairs was measured by observing the changes in the SCB island potential. We are also fabricating niobium structures, which are expected to have less problems with quasiparticle contamination than similar aluminium based devices because of the high critical temperature. The use of niobium may also reduce decoherence and thereby increase the time available for quantum logic operations.

PhysicsSuperconductivityQuantum decoherenceCondensed matter physicsTransistorNiobiumchemistry.chemical_elementCondensed Matter::Mesoscopic Systems and Quantum Hall EffectQuantum logiclaw.inventionchemistrylawCondensed Matter::SuperconductivityQubitQuasiparticleCooper pair
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The influence of topological phase transition on the superfluid density of overdoped copper oxides

2017

We show that a topological quantum phase transition, generating flat bands and altering Fermi surface topology, is a primary reason for the exotic behavior of the overdoped high-temperature superconductors represented by $\rm La_{2-x}Sr_xCuO_4$, whose superconductivity features differ from what is described by the classical Bardeen-Cooper-Schrieffer theory [J.I. Bo\^zovi\'c, X. He, J. Wu, and A. T. Bollinger, Nature 536, 309 (2016)]. We demonstrate that 1) at temperature $T=0$, the superfluid density $n_s$ turns out to be considerably smaller than the total electron density; 2) the critical temperature $T_c$ is controlled by $n_s$ rather than by doping, and is a linear function of the $n_s$…

PhysicsSuperconductivityQuantum phase transitionLinear function (calculus)Electron densityStrongly Correlated Electrons (cond-mat.str-el)Condensed matter physicsCondensed Matter - SuperconductivityFOS: Physical sciencesGeneral Physics and AstronomyFermi surface01 natural sciences010305 fluids & plasmasSuperconductivity (cond-mat.supr-con)SuperfluidityCondensed Matter - Strongly Correlated ElectronsElectrical resistivity and conductivityCondensed Matter::Superconductivity0103 physical sciencesTopological orderCondensed Matter::Strongly Correlated ElectronsPhysical and Theoretical Chemistry010306 general physics
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Fluctuation-Limited Noise in a Superconducting Transition-Edge Sensor

2003

In order to investigate the origin of the until now unaccounted excess noise and to minimize the uncontrollable phenomena at the transition in x-ray microcalorimeters we have developed superconducting transition-edge sensors into an edgeless geometry, the so-called Corbino disk, with superconducting contacts in the center and at the outer perimeter. The measured rms current noise and its spectral density can be modeled as resistance noise resulting from fluctuations near the equilibrium superconductor-normal metal boundary. Peer reviewed

PhysicsSuperconductivitynoiseCorbino disksCondensed matter physicsPhysicsGeneral Physics and AstronomyBoundary (topology)Spectral densityNoise (electronics)Current noiseNuclear magnetic resonancesuperconducting transition-edge sensorCondensed Matter::Superconductivitysuperconducting transition-edge sensorTransition edge sensorsuperconducting transition-edge sensors
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Spectral broadening by incomplete thermalization of the energy in X-ray microcalorimeters with superconducting absorber and NTD-Ge thermal sensor

2004

Abstract We present a model of the response of a cryogenic microcalorimeter with superconducting absorber and phonon sensitive thermal sensor to the absorption of X-ray photons. The model is based on the main microscopic processes responsible for the thermalization of the deposited energy. We use a system of rate equations to describe the energy downconversion in the superconductor and transport to the thermal sensor. The model is a tool to investigate the thermalization efficiency with respect to the device characteristics (i.e. absorber material, geometry), in order to optimize the performances of these detectors. As a first case study, we report results of simulations for a microcalorime…

PhysicsSuperconductivityquasi-particleNuclear and High Energy PhysicsPhotonbusiness.industryPhononx-ray spectroscopymicrocalorimeterParticle detectorgermaniumThermalisationOpticsCondensed Matter::Superconductivitynumerical simulationNeutronAtomic physicsAbsorption (electromagnetic radiation)businessInstrumentationDoppler broadening
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Phase diagram of dirty two-band superconductors and observability of impurity-induced $s+is$ state

2016

We investigate the phase diagram of dirty two-band superconductors. This paper primarily focuses on the properties and observability of the time-reversal symmetry-breaking $s+is$ superconducting states, which can be generated in two-band superconductors by interband impurity scattering. We show that such states can appear in two distinct ways. First, according to a previously discussed scenario, the $s+is$ state can form as an intermediate phase at the impurity-driven crossover between $s_{\pm}$ and $s_{++}$ states. We show that there is a second scenario where domains of the $s+is$ state exists in the form of an isolated dome inside the $s_{\pm}$ domain, completely detached from the transi…

PhysicsSuperconductivityta114Condensed matter physicsCondensed Matter - SuperconductivityFOS: Physical sciencesState (functional analysis)superconductors01 natural sciences010305 fluids & plasmasSuperconductivity (cond-mat.supr-con)Two bandImpurityCondensed Matter::Superconductivity0103 physical sciencesObservability010306 general physicsphase diagramsPhase diagram
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Numerical investigation of one‐dimensional tunnel junction arrays at temperatures above the Coulomb blockade regime

1996

Arrays of tunnel junctions provide simple thermometric parameters in the limit where thermal excitations dominate over charging effects. We present numerical simulations for calculating the current versus voltage characteristics of an arbitrary one‐dimensional array at arbitrary temperatures on the premise of the ‘‘orthodox theory.’’ The purpose of the computer simulations is to investigate the suitability of tunnel junction arrays for thermometry at low temperatures when the analytical formulas do not hold and, specifically, to see the effect of background charges in this regime.

PhysicsTunnel effectCondensed matter physicsTunnel junctionCondensed Matter::SuperconductivityThermalLimit (music)General Physics and AstronomyCoulomb blockadeCurrent (fluid)Condensed Matter::Mesoscopic Systems and Quantum Hall EffectExcitationVoltageJournal of Applied Physics
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A mathematical model of counterflow superfluid turbulence describing heat waves and vortex-density waves

2008

The interaction between vortex density waves and high-frequency second sound in counterflow superfluid turbulence is examined, incorporating diffusive and elastic contributions of the vortex tangle. The analysis is based on a set of evolution equations for the energy density, the heat flux, the vortex line density, and the vortex flux, the latter being considered here as an independent variable, in contrast to previous works. The latter feature is crucial in the transition from diffusive to propagative behavior of vortex density perturbations, which is necessary to interpret the details of high-frequency second sound.

PhysicsTurbulenceFluxNon-equilibrium thermodynamicsFOS: Physical sciencesVortexComputer Science ApplicationsSuperfluidityCondensed Matter - Other Condensed MatterClassical mechanicsHeat fluxModeling and SimulationCondensed Matter::SuperconductivityModelling and SimulationSecond soundLine (formation)Other Condensed Matter (cond-mat.other)Mathematical and Computer Modelling
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Fractal dimension of superfluid turbulence : A random-walk toy model

2021

This paper deals with the fractal dimension of a superfluid vortex tangle. It extends a previous model [J. Phys. A: Math. Theor. {\bf 43}, 205501 (2010)] (which was proposed for very low temperature), and it proposes an alternative random walk toy model, which is valid also for finite temperature. This random walk model combines a recent Nemirovskii's proposal, and a simple modelization of a self-similar structure of vortex loops (mimicking the geometry of the loops of several sizes which compose the tangle). The fractal dimension of the vortex tangle is then related to the exponents describing how the vortex energy per unit length changes with the length scales, for which we take recent pr…

Physicsquantum vorticeToy modelTurbulenceApplied MathematicsRandom walkFractal dimensionSuperfluid turbulenceIndustrial and Manufacturing Engineeringsuperfluid turbulenceVortexTangleSuperfluidityrandom walkClassical mechanicsCondensed Matter::SuperconductivityBibliographyStatistical physicsQuantum vorticesRandom walksFractal dimensionSettore MAT/07 - Fisica Matematicafractal dimension.
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Mixing of Two-Quasiparticle Configurations

2007

In this chapter we discuss configuration mixing of two-quasiparticle states. It is caused by the residual interaction remaining beyond the quasiparticle mean field defined in Chap. 13. We derive the equations of motion by the EOM method developed in Sect. 11.1. To accomplish this we need to express the residual Hamiltonian in terms of quasiparticles.

Physicssymbols.namesakeMean field theoryCondensed Matter::SuperconductivityQuantum mechanicssymbolsQuasiparticleEquations of motionCondensed Matter::Strongly Correlated ElectronsCondensed Matter::Mesoscopic Systems and Quantum Hall EffectHamiltonian (quantum mechanics)Residual
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