Search results for "quantum phase"

showing 10 items of 127 documents

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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The quantum trajectory approach to geometric phase for open systems

2005

The quantum jump method for the calculation of geometric phase is reviewed. This is an operational method to associate a geometric phase to the evolution of a quantum system subjected to decoherence in an open system. The method is general and can be applied to many different physical systems, within the Markovian approximation. As examples, two main source of decoherence are considered: dephasing and spontaneous decay. It is shown that the geometric phase is to very large extent insensitive to the former, i.e. it is independent of the number of jumps determined by the dephasing operator.

Quantum phase transitionPhysicsNuclear and High Energy PhysicsQuantum decoherenceDecoherence-free subspacesDephasingquantum computationGeometric phaseGeneral Physics and AstronomyAstronomy and AstrophysicsOpen quantum systemClassical mechanicsQuantum error correctionQuantum processQuantum dissipationdecoherence
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Lifetime measurements of excited states in $^{169,171,173}$Os: Persistence of anomalous $B(E2)$ ratios in transitional rare earth nuclei in the prese…

2021

International audience; Lifetimes of low-lying excited states in the νi13/2+ bands of the neutron-deficient osmium isotopes 169,171,173Os have been measured for the first time using the recoil-distance Doppler shift and recoil-isomer tagging techniques. An unusually low value is observed for the ratio B(E2;21/2+→17/2+)/B(E2;17/2+→13/2+) in 169Os, similar to the “anomalously” low values of the ratio B(E2;41+→21+)/B(E2;21+→0gs+) previously observed in several transitional rare-earth nuclides with even numbers of neutrons and protons, including the neighbouring 168,170Os. Furthermore, the evolution of B(E2;21/2+→17/2+)/B(E2;17/2+→13/2+) with increasing neutron number in the odd-mass isotopic c…

Quantum phase transitionPhysicsNuclear and High Energy PhysicsisotoopitprotonitValence (chemistry)Isotope010308 nuclear & particles physicsPhysicsQC1-999chemistry.chemical_elementneutronit[PHYS.NEXP]Physics [physics]/Nuclear Experiment [nucl-ex]01 natural scienceschemistryExcited stateNeutron number0103 physical sciencesNeutronOsmiumNuclideAtomic physics010306 general physicsydinfysiikka
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Baryon Asymmetry Resulting from FCQPT in the Early Universe

2014

This Chapter does not follow the main line of the book that is the theory of HF compounds but illustrates how the ideas of FC may be applicable to describe a very dissimilar system. Namely, here we consider a novel mechanism for explaining the matter-antimatter asymmetry of the universe. We assume that the universe starts from completely symmetric state and then, as it cools down, it undergoes a quantum phase transition, which in turn causes an asymmetry between matter and anti-matter. As we shall see the quantum phase transition is represented by FCQPT. The mechanism does not require the baryon number violating interactions or \({\textit{CP}}\) violation at a microscopic level. The state F…

Quantum phase transitionPhysicsParticle physicsBaryon asymmetrymedia_common.quotation_subjectAntimatterQuantum critical pointSupersymmetryBaryon numberAsymmetryUniversemedia_common
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Orbital dimerization inNaTiSi2O6:An orbital analogue of the spin-Peierls phase transition

2004

We measure the Raman scattering spectra of NaTiSi2O6, analyze the vibrational properties, and study the origin of the phase transition in this compound. In this quasi-one-dimensional S = 1/2 system we observe anomalous high-temperature phonon broadenings, and large changes of the phonon energies and line-widths across the phase transition temperature of 210 K. These results, combined with theoretical considerations, indicate that the phonon anomalies originate from an orbital order-disorder type of phase transition. We find that the high temperature dynamical Jahn-Teller phase of NaTiSi2O6 exhibits a spontaneous breaking of translational symmetry into a dimerized, Jahn-Teller distorted, orb…

Quantum phase transitionPhysicsPhase transitionCondensed matter physicsPhononFerroicsCondensed Matter PhysicsElectronic Optical and Magnetic Materialssymbols.namesakeNon-bonding orbitalsymbolsCondensed Matter::Strongly Correlated ElectronsValence bond theoryStrongly correlated materialRaman spectroscopyPhysical Review B
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Fermi Liquid with Fermion Condensate

2014

Here we discuss the general properties of FCQPT leading to the emergence of FC. We present a microscopic derivation of the main equations of FC, and show that Fermi systems with FC form an entirely new class of Fermi liquids with its own topological structure, protecting the FC state. We construct the phase diagram, and explore the order parameter of these systems. We show that the fermion condensate has a strong impact on the observable physical properties of systems, where it is realized, up to relatively high temperatures of a few tens kelvin. Two different scenarios of the quantum critical point (QCP), a zero-temperature instability of the Landau state, related to the divergence of the …

Quantum phase transitionPhysicsPhase transitionEffective mass (solid-state physics)Condensed matter physicsQuantum critical pointFermi surfaceObservableFermi liquid theoryFermi gas
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Geometry of quantum phase transitions

2020

In this article we provide a review of geometrical methods employed in the analysis of quantum phase transitions and non-equilibrium dissipative phase transitions. After a pedagogical introduction to geometric phases and geometric information in the characterisation of quantum phase transitions, we describe recent developments of geometrical approaches based on mixed-state generalisation of the Berry-phase, i.e. the Uhlmann geometric phase, for the investigation of non-equilibrium steady-state quantum phase transitions (NESS-QPTs ). Equilibrium phase transitions fall invariably into two markedly non-overlapping categories: classical phase transitions and quantum phase transitions, whereas i…

Quantum phase transitionPhysicsPhase transitionQuantum PhysicsDissipative phase transitions Geometric phase Quantum geometric information Quantum metrology Quantum phase transitionsStatistical Mechanics (cond-mat.stat-mech)010308 nuclear & particles physicsCritical phenomenaGeneral Physics and AstronomyFOS: Physical sciences01 natural sciencesTheoretical physicssymbols.namesakeGeometric phase0103 physical sciencesQuantum metrologyDissipative systemsymbols010306 general physicsHamiltonian (quantum mechanics)Quantum Physics (quant-ph)QuantumCondensed Matter - Statistical Mechanics
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Shortcut to Adiabaticity in the Lipkin-Meshkov-Glick Model

2015

We study transitionless quantum driving in an infinite-range many-body system described by the Lipkin-Meshkov-Glick model. Despite the correlation length being always infinite the closing of the gap at the critical point makes the driving Hamiltonian of increasing complexity also in this case. To this aim we develop a hybrid strategy combining shortcut to adiabaticity and optimal control that allows us to achieve remarkably good performance in suppressing the defect production across the phase transition.

Quantum phase transitionPhysicsPhase transitionQuantum PhysicsStatistical Mechanics (cond-mat.stat-mech)General Physics and AstronomyFOS: Physical sciencesNanotechnologyOptimal controlSettore FIS/03 - Fisica Della Materiashortcut to adiabaticity Lipkin-Meshkov-Glick Model many body hamiltoniansymbols.namesakesymbolsStatistical physicsHamiltonian (quantum mechanics)Quantum Physics (quant-ph)QuantumShortcut to adiabaticity in the Lipkin-Meshkov-Glick modelCondensed Matter - Statistical Mechanics
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Metals with a Strongly Correlated Electron Liquid

2014

In this chapter, we consider the main properties of strongly correlated Fermi systems, which are formed by the fermion condensate leading to the emergence of flat bands. Namely, we consider the residual entropy \(S_0\) related to the flat bands that leads to the violation of the quasiparticle—hole symmetry. The presence of \(S_0\) has a profound impact on the universality of second order phase transitions. In that case under the application of magnetic field the curve of the second order AF phase transitions passes into a curve of the first order ones at the tricritical point, thus leading to a violation of the critical universality of the fluctuation theory. We demonstrate that a jump in t…

Quantum phase transitionPhysicsPhase transitionResidual resistivityTricritical pointCondensed matter physicsmedia_common.quotation_subjectElectron liquidFermionResidual entropyAsymmetrymedia_common
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Geometric phases and criticality in spin chain systems

2005

A relation between geometric phases and criticality of spin chains is established. As a result, we show how geometric phases can be exploited as a tool to detect regions of criticality without having to undergo a quantum phase transition. We analytically evaluate the geometric phase that correspond to the ground and excited states of the anisotropic XY model in the presence of a transverse magnetic field when the direction of the anisotropy is adiabatically rotated. Ultra-cold atoms in optical lattices are presented as a possible physical realization.

Quantum phase transitionPhysicsQuantum PhysicsCondensed matter physicsCondensed Matter - Mesoscale and Nanoscale PhysicsPhase (waves)General Physics and AstronomyFOS: Physical sciencesQuantum phase transitionClassical XY modelSpin-chain systemsGeometric phaseCriticalityUltracold atomQuantum mechanicsMesoscale and Nanoscale Physics (cond-mat.mes-hall)AnisotropyQuantum Physics (quant-ph)Spin-½
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