Search results for "OSCILLATOR"

showing 10 items of 271 documents

Type I optical parametric oscillators above threshold are perfect squeezers for empty gauss-hermite modes at any pumping level

2007

A type I optical parametric oscillator pumped by a Gaussian beam above threshold and tuned to its first transverse mode family is shown to yield a perfectly squeezed, empty Gauss-Hermite mode at any pumping level.

Quantum opticsPhysicsHermite polynomialsQuantum mechanicsQuantum noiseOptical parametric oscillatorPhysics::OpticsQuantum fluctuationParametric statisticsTransverse modeGaussian beam
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Motion of the wave-function zeros in spin-boson systems.

1995

In the analytic Bargmann representation associated with the harmonic oscillator and spin coherent states, the wave functions considered as consisting of entire complex functions can be factorized in terms of their zeros in a unique way. The Schr\"odinger equation of motion for the wave function is turned to a system of equations for the zeros of the wave function. The motion of these zeros as a nonlinear flow of points is studied and interpreted for linear and nonlinear bosonic and spin Hamiltonians. Attention is given to the study of the zeros of the Jaynes-Cummings model and to its finite analog. Numerical solutions are derived and dicussed.

Quantum opticsPhysicsNonlinear systemClassical mechanicsCoherent statesEquations of motionNonlinear flowSystem of linear equationsAtomic and Molecular Physics and OpticsHarmonic oscillatorBosonPhysical review. A, Atomic, molecular, and optical physics
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Quantum noise properties of cavity solitons

2006

General method for studying quantum fluctuations of dissipative structures formed in nonlinear optical cavities is presented. Application to cavity soliton supported by degenerate optical parametric oscillator is presented. Squeezing and intensity fluctuations spectra are discussed.

Quantum opticsPhysicsQuantum mechanicsQuantum noiseDegenerate energy levelsCavity quantum electrodynamicsDissipative systemOptical parametric oscillatorPhysics::OpticsSolitonQuantum fluctuation
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Geometric-phase backaction in a mesoscopic qubit-oscillator system

2012

We illustrate a reverse Von Neumann measurement scheme in which a geometric phase induced on a quantum harmonic oscillator is measured using a microscopic qubit as a probe. We show how such a phase, generated by a cyclic evolution in the phase space of the harmonic oscillator, can be kicked back on the qubit, which plays the role of a quantum interferometer. We also extend our study to finite-temperature dissipative Markovian dynamics and discuss potential implementations in micro- and nanomechanical devices coupled to an effective two-level system. © 2012 American Physical Society.

Quantum phase transitionPhysicsNANOMECHANICAL RESONATOR; BACK-ACTION; QUANTUM; OPTOMECHANICS; MECHANICS; EVOLUTION; MODEAtomic and Molecular Physics and OpticsSettore FIS/03 - Fisica Della MateriaPhase qubitOptical phase spaceClassical mechanicsGeometric phaseQuantum harmonic oscillatorPhase spaceQubitQuantum mechanicsGeometric phases atomic physics quantum interferometryHarmonic oscillator
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Mathematical models on the way from superstring to photon

2002

QuarkPhysicsParticle physicsPhotonMathematical modelApplied MathematicsGeneral EngineeringSuperstring theoryGeneral MedicineMatrix solutionWave equationComputational MathematicsNeutrinoGeneral Economics Econometrics and FinanceAnalysisHarmonic oscillatorNonlinear Analysis: Real World Applications
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Molecular modeling and experimental studies on structure and NMR parameters of 9-benzyl-3,6-diiodo-9H-carbazole

2015

A combined experimental and theoretical study has been performed on 9-benzyl-3,6-diiodo-9H-carbazole. Experimental X-ray (100.0 K) and room-temperature 13C NMR studies were supported by advanced density functional theory (DFT) calculations. The non relativistic structure optimization was performed and the 13C nuclear magnetic shieldings were predicted at the relativistic level of theory using the Zeroth Order Regular Approximation (ZORA). The changes in the benzene and pyrrole rings compared to the unsubstituted carbazole or the parent molecules were discussed in terms of aromaticity changes using the harmonic oscillator model of aromaticity (HOMA) and the nucleus independent chemical shift…

Relativistic EffectsNICSMolecular modelGIAO NMR CalculationsDFT calculationsZORAchemistry.chemical_compoundComputational chemistrycarbazoleFaculty of ScienceHOMAMolecule13 C NMR spectra/dk/atira/pure/core/keywords/TheFacultyOfSciencePhysical and Theoretical ChemistryBenzeneHarmonic oscillator9-Benzyl-3CarbazoleChemical shiftAromaticityQuantum Chemistry6-diiodo-9H-carbazoleCondensed Matter Physicscomputational chemistryNMR spectrocopychemistryPhysical chemistryDensity functional theoryX-ray structureNMR; chemical shiftStructural Chemistry
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A Design Methodology for Low-Power MCML Ring Oscillators

2007

In this paper, a low-power design method for MCML based ring oscillators is presented. The proposed method takes into account the parasitic capacitances of the MOS transistors. To validate it, some ring oscillators with different oscillation frequencies were designed in a 0.18 mum CMOS technology. SPICE simulations demonstrate the effectiveness of the design method.

Ring (mathematics)EngineeringDesign methodology Ring oscillators Inverters Circuits Frequency Parasitic capacitance CMOS technology Propagation delay Voltage Telecommunicationsbusiness.industryTransistorSpiceElectrical engineeringHardware_PERFORMANCEANDRELIABILITYIntegrated circuit designSettore ING-INF/01 - ElettronicaComputer Science::Otherlaw.inventionPower (physics)Computer Science::Hardware ArchitectureComputer Science::Emerging TechnologiesCMOSlawLow-power electronicsMOSFETHardware_INTEGRATEDCIRCUITSElectronic engineeringbusinessHardware_LOGICDESIGN
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The “Maslov Anomaly” for the Harmonic Oscillator

2001

Specializing the discussion of the previous section to the harmonic oscillator we have for \(N = 1,\ \eta ^{a} = (p,x),\ a = 1,2,\ \eta ^{1} \equiv p,\ \eta ^{2} \equiv x\) $$\displaystyle{ H(p,x) = \frac{1} {2}\eta ^{a}\eta ^{a} = \frac{1} {2}{\bigl (p^{2} + x^{2}\bigr )}\;. }$$ (30.1) The only conserved quantity is J = H. In the action we need the combination $$\displaystyle{ \frac{1} {2}\eta ^{a}\omega _{ ab}\dot{\eta }^{b} -\mathcal{H}(\eta ) = \frac{1} {2}\eta ^{a}\left [\omega _{ ab} \frac{d} {dt} -{\bigl ( 1 + A(t)\bigr )}\mathrm{1l}_{ab}\right ]\eta ^{b} }$$ (30.2) and $$\displaystyle{ \tilde{M}_{\phantom{a}b}^{a} =\omega ^{ac}\partial _{ c}\partial _{b}(H + AJ\,) ={\bigl ( 1 + A(t)…

Section (fiber bundle)PhysicsMathematics::Functional AnalysisCrystallographyQuantum mechanicsAnomaly (physics)OmegaHarmonic oscillator
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Berry Phase and Parametric Harmonic Oscillator

2001

Our concern in this section is once more with the time-dependent harmonic oscillator with Lagrangian $$\displaystyle{ L = \frac{1} {2}\dot{x}^{2} -\frac{1} {2}\omega ^{2}(t)x^{2}\;. }$$ To present a coherent picture of the whole problem, let us briefly review some of the results of Chap. 21. There we found the propagation function

Section (fiber bundle)PhysicsVackář oscillatorGeometric phaseQuantum mechanicsAnharmonicityFunction (mathematics)Parametric oscillatorOmegaHarmonic oscillator
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Tecniche di analisi statica non lineare multimodale per strutture intelaiate

2015

Viene presentata una panoramica delle più efficienti tecniche di analisi statica non lineare, evidenziando i progressi fatti nella formulazione di procedure con profili di carico adattivi multimodali, finalizzati alla valutazione della risposta di strutture a comportamento fortemente non lineare. Vengono poi presentate le diverse procedure che consentono di analizzare il comportamento di strutture irregolari in altezza o con grandi periodi di vibrare, nella quale la risposta è fortemente influenzata dai modi superiori. In quest’ambito viene evidenziato il ruolo della procedura Modal Pushover Analysis, che risulta fra le più efficienti nel riprodurre il comportamento di strutture fortemente …

Settore ICAR/09 - Tecnica Delle CostruzioniPushover Modal Pushover Analysis Non linear Correlation coefficients hysteretic oscillators.
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