Search results for " Quantum Mechanics"

showing 10 items of 245 documents

Optical pulling and pushing forces in bilayer PT-symmetric structures

2018

Photons are massless, yet can exert force on small particles. This $r\phantom{\rule{0}{0ex}}a\phantom{\rule{0}{0ex}}d\phantom{\rule{0}{0ex}}i\phantom{\rule{0}{0ex}}a\phantom{\rule{0}{0ex}}t\phantom{\rule{0}{0ex}}i\phantom{\rule{0}{0ex}}o\phantom{\rule{0}{0ex}}n$ $p\phantom{\rule{0}{0ex}}r\phantom{\rule{0}{0ex}}e\phantom{\rule{0}{0ex}}s\phantom{\rule{0}{0ex}}s\phantom{\rule{0}{0ex}}u\phantom{\rule{0}{0ex}}r\phantom{\rule{0}{0ex}}e$, though discussed by Kepler, still needs investigation for modern systems. This study reveals that the optical force exerted on a parity-time-symmetric bilayer with balanced gain and loss can be $a\phantom{\rule{0}{0ex}}s\phantom{\rule{0}{0ex}}y\phantom{\rule{0}{0…

PhotonInteractions & forcesPhysics::OpticsGeneral Physics and Astronomy02 engineering and technology01 natural sciencesImaging phantomGeometrical & wave optics[SPI.MAT]Engineering Sciences [physics]/Materialssymbols.namesakeMechanical properties of membranesQuantum mechanics0103 physical sciencesSmall particlesFlexural vibration[SPI.NANO]Engineering Sciences [physics]/Micro and nanotechnologies/Microelectronics010306 general physics[SPI.ACOU]Engineering Sciences [physics]/Acoustics [physics.class-ph]PhysicsMaterialesBilayerPT-symmetric quantum mechanics021001 nanoscience & nanotechnologyOptomechanicsMassless particleMetamaterialssymbolsAcoustic measurements0210 nano-technologyHamiltonian (quantum mechanics)
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Entanglement of photons in their dual wave-particle nature

2017

Wave-particle duality is the most fundamental description of the nature of a quantum object, which behaves like a classical particle or wave depending on the measurement apparatus. On the other hand, entanglement represents nonclassical correlations of composite quantum systems, being also a key resource in quantum information. Despite the very recent observations of wave-particle superposition and entanglement, whether these two fundamental traits of quantum mechanics can emerge simultaneously remains an open issue. Here we introduce and experimentally realize a scheme that deterministically generates entanglement between the wave and particle states of two photons. The elementary tool all…

PhotonSettore FIS/02 - Fisica Teorica Modelli E Metodi MatematiciScienceDegrees of freedom (physics and chemistry)General Physics and AstronomyDuality (optimization)Physics::OpticsFOS: Physical sciencesQuantum entanglement01 natural sciencesGeneral Biochemistry Genetics and Molecular BiologyPhysics and Astronomy; Foundations of quantum mechanics; Wave-particle duality; Entanglement; PhotonsSettore FIS/03 - Fisica Della MateriaArticle010305 fluids & plasmasEntanglementWave–particle dualityQuantum mechanics0103 physical sciencesFoundations of quantum mechanicQuantum information010306 general physicslcsh:ScienceQuantumPhysicsPhotonsQuantum PhysicsMultidisciplinaryQGeneral ChemistryQuantum PhysicsWave-particle dualityPhysics and AstronomyQubitlcsh:QChemistry (all); Biochemistry Genetics and Molecular Biology (all); Physics and Astronomy (all)Quantum Physics (quant-ph)Physics - OpticsOptics (physics.optics)
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Foundations of quantum mechanics and their impact on contemporary society

2018

Nearing a century since its inception, quantum mechanics is as lively as ever. Its signature manifestations, such as superposition, wave-particle duality, uncertainty principle, entanglement and nonlocality, were long confronted as weird predictions of an incomplete theory, paradoxes only suitable for philosophical discussions, or mere mathematical artifacts with no counterpart in the physical reality. Nevertheless, decades of progress in the experimental verification and control of quantum systems have routinely proven detractors wrong. While fundamental questions still remain wide open on the foundations and interpretations of quantum mechanics, its modern technological applications have …

Physics - Physics and SocietyUncertainty principle010504 meteorology & atmospheric sciencesGeneral MathematicsPhysics - History and Philosophy of PhysicsGeneral Physics and AstronomyFOS: Physical sciencesQuantum entanglementPhysics and Society (physics.soc-ph)Quantum technologieQuantum mechanics01 natural sciencesSettore FIS/03 - Fisica Della Materia[SHS.HISPHILSO]Humanities and Social Sciences/History Philosophy and Sociology of SciencesQuantum nonlocalityQuantum mechanics0103 physical sciencesHistory and Philosophy of Physics (physics.hist-ph)SociologyContemporary society010306 general physicsQuantum0105 earth and related environmental sciencesQuantum PhysicsIntroductionQuantum foundationGeneral EngineeringInterpretations of quantum mechanics16. Peace & justicePhysics::History of PhysicsDuality (electricity and magnetism)Transformative learningQuantum Physics (quant-ph)[PHYS.PHYS.PHYS-HIST-PH]Physics [physics]/Physics [physics]/History of Physics [physics.hist-ph]
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$$\mathscr {D}{-}$$ D - Deformed and SUSY-Deformed Graphene: First Results

2016

We discuss some mathematical aspects of two particular deformed versions of the Dirac Hamiltonian for graphene close to the Dirac points, one involving \(\mathscr {D}\)-pseudo bosons and the other supersymmetric quantum mechanics. In particular, in connection with \(\mathscr {D}\)-pseudo bosons, we show how biorthogonal sets arise, and we discuss when these sets are bases for the Hilbert space where the model is defined, and when they are not. For the SUSY extension of the model we show how this can be achieved and which results can be obtained.

Physics010308 nuclear & particles physicsGrapheneHigh Energy Physics::PhenomenologyHilbert spaceDirac pointSupersymmetry01 natural scienceslaw.inventionsymbols.namesakelawBiorthogonal system0103 physical sciencessymbolsSupersymmetric quantum mechanics010306 general physicsHamiltonian (quantum mechanics)Mathematical physicsBoson
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Dissecting the Hadronic Contributions to (g−2)μ by Schwinger’s Sum Rule

2018

The theoretical uncertainty of $(g\ensuremath{-}2{)}_{\ensuremath{\mu}}$ is currently dominated by hadronic contributions. In order to express those in terms of directly measurable quantities, we consider a sum rule relating $g\ensuremath{-}2$ to an integral of a photoabsorption cross section. The sum rule, attributed to Schwinger, can be viewed as a combination of two older sum rules: Gerasimov-Drell-Hearn and Burkhardt-Cottingham. The Schwinger sum rule has an important feature, distinguishing it from the other two: the relation between the anomalous magnetic moment and the integral of a photoabsorption cross section is linear, rather than quadratic. The linear property makes it suitable …

PhysicsAnomalous magnetic dipole moment010308 nuclear & particles physicsNuclear TheoryHadronGeneral Physics and AstronomyOrder (ring theory)01 natural sciencesQuadratic equation0103 physical sciencesSum rule in quantum mechanicsNuclear Experiment010306 general physicsNuclear theoryMathematical physicsPhysical Review Letters
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Polarization effects in the cascade decayΛb→Λ(→pπ−)+J/ψ(→ℓ+ℓ−)in the covariant confined quark model

2013

We calculate the invariant and helicity amplitudes for the nonleptonic decay ${\ensuremath{\Lambda}}_{b}\ensuremath{\rightarrow}\ensuremath{\Lambda}+J/\ensuremath{\psi}$, $\ensuremath{\psi}(2S)$ in the covariant confined quark model. We discuss joint angular decay distributions in the cascade decay ${\ensuremath{\Lambda}}_{b}\ensuremath{\rightarrow}\ensuremath{\Lambda}(\ensuremath{\rightarrow}p{\ensuremath{\pi}}^{\ensuremath{-}})+J/\ensuremath{\psi}$, $\ensuremath{\psi}(2S)(\ensuremath{\rightarrow}{\ensuremath{\ell}}^{+}{\ensuremath{\ell}}^{\ensuremath{-}})$ and calculate some of the asymmetry parameters that characterize the joint angular decay distribution. We confirm expectations from th…

PhysicsBaryonNuclear and High Energy PhysicsParticle physicsLattice (order)High Energy Physics::PhenomenologyQuark modelHyperonHigh Energy Physics::ExperimentSum rule in quantum mechanicsLambdaHelicityLeptonPhysical Review D
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Spin-dependent sum rules connecting real and virtual Compton scattering verified

2017

We present a detailed derivation of the two sum rules relating the spin polarizabilities measured in real, virtual, and doubly-virtual Compton scattering. For example, the polarizability $\delta_{LT}$, accessed in inclusive electron scattering, is related to the spin polarizability $\gamma_{E1E1}$ and the slope of generalized polarizabilities $P^{(M1,M1)1}-P^{(L1,L1)1}$, measured in, respectively, the real and the virtual Compton scattering. We verify these sum rules in different variants of chiral perturbation theory, discuss their empirical verification for the proton, and prospect their use in studies of the nucleon spin structure.

PhysicsChiral perturbation theoryNuclear TheoryProton010308 nuclear & particles physicsCompton scatteringFOS: Physical sciencesNucleon spin structure01 natural sciencesNuclear Theory (nucl-th)High Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)PolarizabilityQuantum mechanics0103 physical sciencesSum rule in quantum mechanicsNuclear Experiment (nucl-ex)010306 general physicsNuclear ExperimentElectron scatteringSpin-½Physical Review D
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Beyond the Heisenberg Model: Anisotropic Exchange Interaction between a Cu-Tetraazaporphyrin Monolayer andFe3O4(100)

2013

The exchange coupling of a single spin localized at the central ion of Cu-tetraazaporphyrin on a magnetite(100) surface has been studied using x-ray magnetic circular dichroism (XMCD). Sum rule analysis of the XMCD spectra results in Cu spin and orbital magnetic moments as a function of the applied external field at low temperatures (20 K). The exchange coupling is positive for magnetization direction perpendicular to the surface (ferromagnetic) while it is negative for in-plane magnetization direction (antiferromagnetic). We attribute the anisotropy of the Heisenberg exchange coupling to an orbitally dependent exchange Hamiltonian.

PhysicsCondensed Matter::Materials ScienceMagnetizationMagnetic momentCondensed matter physicsFerromagnetismMagnetic circular dichroismHeisenberg modelExchange interactionGeneral Physics and AstronomyAntiferromagnetismCondensed Matter::Strongly Correlated ElectronsSum rule in quantum mechanicsPhysical Review Letters
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Quasiparticles, coherence and nonlinearity: exact simulations of RF-spectroscopy of strongly interacting one-dimensional Fermi gases

2008

We consider RF-spectroscopy of ultracold Fermi gases by exact simulations of the many-body state and the coherent dynamics in one dimension. Deviations from the linear response sum rule result are found to suppress the pairing contribution to the RF line shifts. We compare the coherent rotation and quasiparticle descriptions of RF-spectroscopy which are analogous to NMR experiments in superfluid $^3$He and tunneling in solids, respectively. We suggest that RF-spectroscopy in ultracold gases provides an interesting crossover between these descriptions that could be used for studying decoherence in quantum measurement, in the context of many-body quantum states.

PhysicsCondensed Matter::Quantum GasesQuantum decoherenceCondensed matter physicsCondensed Matter - SuperconductivityFOS: Physical sciencesAtomic and Molecular Physics and OpticsSuperfluiditySuperconductivity (cond-mat.supr-con)Condensed Matter - Other Condensed MatterQuantum statePairingQuantum mechanicsQuasiparticleSum rule in quantum mechanicsSpectroscopyCoherence (physics)Other Condensed Matter (cond-mat.other)
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The spin-dependent structure function g1(x) of the deuteron from polarized deep-inelastic muon scattering

1997

We present a new measurement of the spin-dependent structure function $g_{1}^{\rm d}$ of the deuteron from deep inelastic scattering of 190 GeV polarized muons on polarized deuterons. The results are combined with our previous measurements of $g_{1}^{\rm d}$. A perturbative QCD evolution in next-to-leading order is used to compute $g_{1}^{\rm d}(x)$ at a constant $Q^{2}$. At $Q^{2} = 10$ GeV$^{2}$, we obtain a first moment $\Gamma_{1}^{\rm d} = \int_{0}^{1} g_{1}^{\rm d}{\rm d}x = 0.041 \pm 0.008$, a flavour-singlet axial charge of the nucleon $a_{0} = 0.30 \pm 0.08$, and an axial charge of the strange quark $a_{s} = -0.09 \pm 0.03$. Using our earlier determination of $\Gamma_{1}^{\rm p}$, …

PhysicsDISNuclear and High Energy PhysicsStrange quarkMuonSMCScatteringg1 structure functionSMC; DIS; g1 structure functionPerturbative QCDDeep inelastic scatteringNuclear physicsHigh Energy Physics::ExperimentSum rule in quantum mechanicsNucleonParticle Physics - ExperimentSpin-½Physics Letters B
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