Search results for "Pacing"

showing 10 items of 68 documents

Universality of level spacing distributions in classical chaos

2007

Abstract We suggest that random matrix theory applied to a matrix of lengths of classical trajectories can be used in classical billiards to distinguish chaotic from non-chaotic behavior. We consider in 2D the integrable circular and rectangular billiard, the chaotic cardioid, Sinai and stadium billiard as well as mixed billiards from the Limacon/Robnik family. From the spectrum of the length matrix we compute the level spacing distribution, the spectral auto-correlation and spectral rigidity. We observe non-generic (Dirac comb) behavior in the integrable case and Wignerian behavior in the chaotic case. For the Robnik billiard close to the circle the distribution approaches a Poissonian dis…

PhysicsMathematics::Dynamical SystemsChaoticFOS: Physical sciencesGeneral Physics and AstronomyLevel-spacing distributionNonlinear Sciences - Chaotic Dynamics01 natural sciencesClassical physicsDirac comb010305 fluids & plasmasUniversality (dynamical systems)Nonlinear Sciences::Chaotic Dynamicssymbols.namesakeCardioidQuantum mechanics0103 physical sciencessymbolsStatistical physicsChaotic Dynamics (nlin.CD)Dynamical billiards010306 general physicsRandom matrixPhysics Letters A
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Shape analysis of the level-spacing distribution around the metal-insulator transition in the three-dimensional Anderson model

1995

We present a new method for the numerical treatment of second order phase transitions using the level spacing distribution function $P(s)$. We show that the quantities introduced originally for the shape analysis of eigenvectors can be properly applied for the description of the eigenvalues as well. The position of the metal--insulator transition (MIT) of the three dimensional Anderson model and the critical exponent are evaluated. The shape analysis of $P(s)$ obtained numerically shows that near the MIT $P(s)$ is clearly different from both the Brody distribution and from Izrailev's formula, and the best description is of the form $P(s)=c_1\,s\exp(-c_2\,s^{1+\beta})$, with $\beta\approx 0.…

PhysicsPhase transitionDistribution functionCondensed matter physicsCondensed Matter (cond-mat)FOS: Physical sciencesCondensed MatterLevel-spacing distributionMetal–insulator transitionCritical exponentAnderson impurity modelShape analysis (digital geometry)Physical Review B
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Collision-induced polarization scattering of dispersion managed solitons

2005

Using a multiscale expansion of coupled nonlinear Schrodinger equations we study the role of map strength and channel spacing for two colliding solitons. We numerically study then the depolarization caused by collisions of dispersion-managed vector solitons.

Physicsbusiness.industryScatteringNonlinear opticsOptical polarizationInduced polarizationAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic MaterialsSchrödinger equationsymbols.namesakeNonlinear systemNonlinear Sciences::Exactly Solvable and Integrable SystemsOpticsPolarization mode dispersionsymbolsPhysics::Accelerator PhysicsChannel spacingElectrical and Electronic EngineeringPhysical and Theoretical ChemistrybusinessNonlinear Sciences::Pattern Formation and Solitons
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Level-spacing distribution in the tight-binding model of fcc clusters.

1993

A lattice-gas Monte Carlo method is used to simulate metallic fcc clusters at finite temperatures. A tight-binding model including s and p electrons has been derived for reproducing the free-electron-like energy band for the bulk metal and this model is used for calculating the electronic structures of the fcc cluster. The resulting level-spacing distribution at the Fermi energy is a Wigner distribution. The width of the distribution in small clusters is smaller than that calculated from the bulk density of states. In the lattice gas clusters the energy gaps related to the electronic magic numbers do not show up at the Fermi level. The energy between the last occupied and the first unoccupi…

Physicssymbols.namesakeTight bindingCondensed matter physicsBinding energyFermi levelDensity of statessymbolsFermi energyLevel-spacing distributionElectronic band structureFermi gasPhysical review. B, Condensed matter
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Invited commentary.

2007

Pulmonary and Respiratory MedicineHeart Defects CongenitalMalePacemaker ArtificialTime Factorsbusiness.industryCardiac Pacing ArtificialInfant NewbornInfantRisk AssessmentProsthesis ImplantationTreatment OutcomeMedicineHumansSurgeryFemaleCardiology and Cardiovascular MedicinebusinessClassicsFollow-Up StudiesThe Annals of thoracic surgery
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Low-energy epicardial pacing in children: the benefit of autocapture.

1999

Abstract Background . Permanent cardiac pacing in children results commonly in augmented energy consumption because of the high pacing rates and the ample stimulation safety margin applied in children. Cardiovascular anatomy and limited venous access sometimes preclude the otherwise preferred endocardial approach. In this multicenter patient series, we studied the feasibility, safety, and energy saving obtained by a combination of steroid-eluting epicardial leads with autocapture devices capable of ongoing adjustment of the stimulation output to the prevailing threshold. Methods . Autocapture devices (Pacesetter Microny SR+ and Regency SR+; Pacesetter, Solna, Sweden) and steroid-eluting epi…

Pulmonary and Respiratory MedicineMalemedicine.medical_specialtyPacemaker ArtificialCardiac pacingEpicardial pacingSafety marginElectrocardiographyLow energyElectric Power SuppliesMicrocomputersInternal medicinemedicineHumansChildmedicine.diagnostic_testLife spanbusiness.industryInfantSignal Processing Computer-AssistedEquipment DesignVenous accessSurgeryElectrodes ImplantedEquipment Failure AnalysisChild PreschoolCardiologyFeasibility StudiesSurgeryFemaleCardiology and Cardiovascular MedicinebusinessElectrocardiographyPericardiumSoftwareEndocardiumThe Annals of thoracic surgery
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Device Therapy for Rate Control: Pacing, Resynchronisation and AV Node Ablation

2017

Atrioventricular node ablation (AVNA) is generally reserved for patients whose atrial fibrillation (AF) is refractory all other therapeutic options, since the recipients will often become pacemaker dependent. In such patients, this approach may prove particularly useful, especially if a tachycardia-induced cardiomyopathy is suspected. Historically, an "ablate and pace" approach has involved AVNA and right ventricular pacing, with or without an atrial lead. There is also an evolving role for atrioventricular node ablation in patients with AF who require cardiac resynchronisation therapy for treatment of systolic heart failure. A mortality benefit over pharmacotherapy has been demonstrated in…

Pulmonary and Respiratory Medicinemedicine.medical_specialtyCardiomyopathy030204 cardiovascular system & hematologyCardiac Resynchronization Therapy03 medical and health sciences0302 clinical medicinePharmacotherapyRefractoryHeart RateAtrioventricular node ablationInternal medicineAtrial FibrillationmedicineHumanscardiovascular diseases030212 general & internal medicinebusiness.industryCardiac Pacing ArtificialAtrial fibrillationmedicine.diseaseAtrial LeadHeart failureAtrioventricular NodeCatheter Ablationcardiovascular systemCardiologyObservational studyCardiology and Cardiovascular MedicinebusinessHeart, Lung and Circulation
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Regulation of Endurance Performance: New Frontiers

2017

Successful endurance performance requires the integration of multiple physiological and psychological systems, working together to regulate exercise intensity in a way that will reduce time taken or increase work done. The systems that ultimately limit performance of the task are hotly contested, and may depend on a variety of factors including the type of task, the environment, external influences, training status of the individual and a host of psychological constructs. These factors can be studied in isolation, or inclusively as a whole-body or integrative system. A reductionist approach has traditionally been favoured, leading to a greater understanding and emphasis on muscle and cardio…

Reductionismtraining[SDV.MHEP.PHY] Life Sciences [q-bio]/Human health and pathology/Tissues and Organs [q-bio.TO][ SDV.MHEP.PHY ] Life Sciences [q-bio]/Human health and pathology/Tissues and Organs [q-bio.TO]BrainCyclingTask (project management)Variety (cybernetics)RunningKeywords: pacing[ SDV.NEU ] Life Sciences [q-bio]/Neurons and Cognition [q-bio.NC]Isolation (psychology)Muscle[SDV.NEU] Life Sciences [q-bio]/Neurons and Cognition [q-bio.NC]triathlonPsychologyExerciseComputingMilieux_MISCELLANEOUSperformanceFatigueCognitive psychology
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Shell structure and level spacing distribution in metallic clusters

1993

The lattice gas Monte Carlo and tight binding method is used to study the electronic shell structure in large metallic clusters. The average density of states of a large ensemble of deformed clusters shows the same shell structure as the most spherical geometry. The level spacing distribution at the Fermi level is a Wigner distribution.

Spherical geometrysymbols.namesakeMaterials scienceTight bindingCondensed matter physicsMonte Carlo methodFermi levelsymbolsDensity of statesWigner distribution functionElectronic structureLevel-spacing distributionAtomic and Molecular Physics and OpticsZeitschrift f�r Physik D Atoms, Molecules and Clusters
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Deducing a Drain Spacing Formula by Applying Dimensional Analysis and Self-Similarity Theory

2016

For designing a steady state drainage system a drain flow formula coupled with the Dupuit-Forcheimer form of the differential equation of groundwater flow is used. At first, in this paper the most applied drain flow formulas in steady-state conditions are reviewed and compared using as dependent variable the ratio between the maximum water table height and the distance between two lines of parallel drains. These equation are also tested using experimental field data measured in three plot drained by surface pipe drains having different value of drain spacing. Then, applying the dimensional analysis and the self-similarity theory, a new drain spacing formula is theoretically deduced and comp…

Surface (mathematics)Groundwater flowSelf-similarityDifferential equationField data0208 environmental biotechnologyGeometryDrains Drain spacing formula dimensional analysis self-similarity04 agricultural and veterinary sciences02 engineering and technologyCondensed Matter::Mesoscopic Systems and Quantum Hall EffectAgricultural and Biological Sciences (miscellaneous)020801 environmental engineeringFlow (mathematics)040103 agronomy & agricultureSettore AGR/08 - Idraulica Agraria E Sistemazioni Idraulico-Forestali0401 agriculture forestry and fisheriesWater Science and TechnologyCivil and Structural EngineeringMathematicsJournal of Irrigation and Drainage Engineering
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