Search results for "Signal"

showing 10 items of 6924 documents

Fast and robust population transfer in two-level quantum systems with dephasing noise and/or systematic frequency errors

2013

We design, by invariant-based inverse engineering, driving fields that invert the population of a two-level atom in a given time, robustly with respect to dephasing noise and/or systematic frequency shifts. Without imposing constraints, optimal protocols are insensitive to the perturbations but need an infinite energy. For a constrained value of the Rabi frequency, a flat $\pi$ pulse is the least sensitive protocol to phase noise but not to systematic frequency shifts, for which we describe and optimize a family of protocols.

PhysicsQuantum Physicseducation.field_of_studyAtomsQuantum decoherenceDephasingPopulationFOS: Physical sciencesInverseState diffusionAdiabatic passageNoise (electronics)Atomic and Molecular Physics and OpticsQuantum mechanicsPhase noiseQuantum Physics (quant-ph)educationEnergy (signal processing)Rabi frequency
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QCD condensates from tau-decay data: A functional approach

2004

We study a functional method to extract the V − A condensate of dimension 6 from a comparison of τ -decay data with the asymptotic space-like QCD prediction. Our result is in agreement within errors with that from conventional analyses based on finite energy sum rules.

PhysicsQuantum chromodynamicsNuclear and High Energy PhysicsFunctional approachFOS: Physical sciencesPerturbation (Mathematics)Mathematical analysisRenormalization (Physics)High Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Dimension (vector space)Quantum mechanics[PHYS.HPHE]Physics [physics]/High Energy Physics - Phenomenology [hep-ph]Quantum chromodynamics -- Mathematical modelsSum rule in quantum mechanicsEnergy (signal processing)
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Bottom quark mass and QCD duality

2002

The mass of the bottom quark is analyzed in the context of QCD finite energy sum rules. In contrast to the conventional approach, we use a large momentum expansion of the QCD correlator including terms to order \alpha _{s}^{2}(m_{b}^{2}/q^{2})^{6} with the upsilon resonances from e^{+}e^{-} annihilation data as main input. A stable result m_{b}(m_{b})=4.19\pm 0.05 GeV} for the bottom quark mass is obtained. This result agrees with the independent calculations based on the inverse moment analysis.

PhysicsQuantum chromodynamicsNuclear and High Energy PhysicsParticle physicsAnnihilationHigh Energy Physics::LatticeHigh Energy Physics::PhenomenologyOrder (ring theory)Duality (optimization)InverseFOS: Physical sciencesFísicaContext (language use)Bottom quarkHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics::ExperimentEnergy (signal processing)
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Confronting QCD with the experimental hadronic spectral functions from tau-decay

2009

The (non-strange) vector and axial-vector spectral functions extracted from $\tau $-decay by the ALEPH collaboration are confronted with QCD in the framework of a Finite Energy QCD sum rule (FESR) involving a polynomial kernel tuned to suppress the region beyond the kinematical end point where there is no longer data. This effectively allows for a QCD FESR analysis to be performed beyond the region of the existing data. Results show excellent agreement between data and perturbative QCD in the remarkably wide energy range $s = 3 - 10 {GeV}^2$, leaving room for a dimension $d$ =4 vacuum condensate consistent with values in the literature. A hypothetical dimension $d$=2 term in the Operator Pr…

PhysicsQuantum chromodynamicsNuclear and High Energy PhysicsParticle physicsDimension (graph theory)Order (ring theory)Perturbative QCDFOS: Physical sciencesHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Perturbation theory (quantum mechanics)Sum rule in quantum mechanicsOperator product expansionEnergy (signal processing)
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Up and down quark masses from Finite Energy QCD sum rules to five loops

2008

The up and down quark masses are determined from an optimized QCD Finite Energy Sum Rule (FESR) involving the correlator of axial-vector divergences, to five loop order in Perturbative QCD (PQCD), and including leading non-perturbative QCD and higher order quark mass corrections. This FESR is designed to reduce considerably the systematic uncertainties arising from the (unmeasured) hadronic resonance sector, which in this framework contributes less than 3-4% to the quark mass. This is achieved by introducing an integration kernel in the form of a second degree polynomial, restricted to vanish at the peak of the two lowest lying resonances. The driving hadronic contribution is then the pion …

PhysicsQuantum chromodynamicsNuclear and High Energy PhysicsQCD sum rulesParticle physicsNuclear TheoryHigh Energy Physics::PhenomenologyHigh Energy Physics - Lattice (hep-lat)Order (ring theory)Down quarkPerturbative QCDFOS: Physical sciencesComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)High Energy Physics - PhenomenologyHigh Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)Degree of a polynomialHigh Energy Physics::ExperimentSum rule in quantum mechanicsNuclear ExperimentEnergy (signal processing)
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Microscopic s-wave optical potential for slow pions scattered by a nucleus.

1989

We have done a microscopic calculation of the {ital s}-wave optical potential for the pion-nucleus system at low energies, 0{le}{ital T}{sub {pi}}{le}100 MeV, using a description based on hadronic degrees of freedom. We have obtained, separately, the real and imaginary parts of the optical potential coming from one-body and two-body processes. We have also separated the imaginary part of the potential associated to absorption and to quasielastic channels. We find that the imaginary part of the absorption channel is independent of the energy (within the range of energies considered here) in agreement with a recent empirical determination. We compare our results with phenomenological potentia…

PhysicsQuantum chromodynamicsNuclear reactionNuclear and High Energy PhysicsComputer Science::Information RetrievalIsoscalarNuclear TheoryHadronNuclear physicsPionAmplitudeAbsorption (logic)Atomic physicsEnergy (signal processing)Physical review. C, Nuclear physics
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Measurement of Proton Electromagnetic Form Factors in e+e−→pp¯ in the Energy Region 2.00–3.08 GeV

2020

The process of e+e−→pp¯ is studied at 22 center-of-mass energy points (s) from 2.00 to 3.08 GeV, exploiting 688.5 pb−1 of data collected with the BESIII detector operating at the BEPCII collider. The Born cross section (σpp¯) of e+e−→pp¯ is measured with the energy-scan technique and it is found to be consistent with previously published data, but with much improved accuracy. In addition, the electromagnetic form-factor ratio (|GE/GM|) and the value of the effective (|Geff|), electric (|GE|), and magnetic (|GM|) form factors are measured by studying the helicity angle of the proton at 16 center-of-mass energy points. |GE/GM| and |GM| are determined with high accuracy, providing uncertaintie…

PhysicsQuantum chromodynamicsParticle physicsAnnihilationProtonElectron–positron annihilationGeneral Physics and Astronomy01 natural sciencesHelicitylaw.inventionlaw0103 physical sciencesBorn approximation010306 general physicsColliderEnergy (signal processing)Physical Review Letters
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QCD Condensates for the Light Quark V-A Correlator

2003

We use the procedure of pinched-weight Finite Energy Sum Rules (pFESR) to determine the OPE coefficients a_6, ...,a_16 of the flavor ud V-A correlator in terms of existing hadronic tau decay data. We show by appropriate weight choices that the error on the dominant d=6 contribution, which is known to be related to the K -> Pi Pi matrix elements of the electroweak penguin operator in the chiral limit, may be reduced to below the ~15% level. The values we obtain for the OPE coefficients with d>8 are shown to naturally account for the discrepancies between our results for the d=6 and d=8 terms and those of previous analyses, which were obtained neglecting d>8 contributions.

PhysicsQuantum chromodynamicsQuarkNuclear and High Energy PhysicsParticle physics010308 nuclear & particles physicsOperator (physics)Electroweak interactionHadronHigh Energy Physics::PhenomenologyFOS: Physical sciences01 natural sciences3. Good healthMatrix (mathematics)High Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)0103 physical sciencesOperator product expansion010306 general physicsEnergy (signal processing)
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Strange quark condensate from QCD sum rules to five loops

2007

It is argued that it is valid to use QCD sum rules to determine the scalar and pseudoscalar two-point functions at zero momentum, which in turn determine the ratio of the strange to non-strange quark condensates $R_{su} = \frac{}{}$ with ($q=u,d$). This is done in the framework of a new set of QCD Finite Energy Sum Rules (FESR) that involve as integration kernel a second degree polynomial, tuned to reduce considerably the systematic uncertainties in the hadronic spectral functions. As a result, the parameters limiting the precision of this determination are $\Lambda_{QCD}$, and to a major extent the strange quark mass. From the positivity of $R_{su}$ there follows an upper bound on the latt…

PhysicsQuantum chromodynamicsQuarkNuclear and High Energy PhysicsStrange quarkQCD sum rulesParticle physicsHigh Energy Physics::LatticeHadronNuclear TheoryHigh Energy Physics::PhenomenologyFOS: Physical sciencesPseudoscalarHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Degree of a polynomialHigh Energy Physics::ExperimentNuclear ExperimentEnergy (signal processing)
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Finite-energy sum rules and finite dispersion relations for K*→Kππ transitions

1977

PhysicsQuantum mechanicsDispersion relationGeneral Physics and AstronomySum rule in quantum mechanicsEnergy (signal processing)Lettere Al Nuovo Cimento Series 2
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