2008
DOI: 10.1103/physrevb.77.024308
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Quantum breathers in capacitively coupled Josephson junctions: Correlations, number conservation, and entanglement

Abstract: We consider the classical and quantum dynamics of excitations in a system of two capacitively coupled Josephson junctions. In the classical case the equations of motion admit discrete breather solutions, which are time periodic and localized predominantly on one of the junctions. In the quantum case breather states are found in the central part of the energy spectrum of the confined nonescaping states of the system. We perform a systematic analysis of their tunneling frequency, site correlations, fluctuations … Show more

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Cited by 20 publications
(16 citation statements)
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“…Recent studies of Pinto et al [317,316] deal with quantum breather excitations in two capacitively coupled Josephson junctions. Such systems are currently under experimental investigation, being candidates for quantum information processing, and show remarkably long coherence times up to 100 ns for few quanta excitations.…”
Section: Evolution Of Quantum Localized Statesmentioning
confidence: 99%
“…Recent studies of Pinto et al [317,316] deal with quantum breather excitations in two capacitively coupled Josephson junctions. Such systems are currently under experimental investigation, being candidates for quantum information processing, and show remarkably long coherence times up to 100 ns for few quanta excitations.…”
Section: Evolution Of Quantum Localized Statesmentioning
confidence: 99%
“…With increased energy these cooper pairs cross one junction barrier (Pr123) which reflect in the IeV characteristics as the voltage steps. With increase in the power of external microwave the energy level of the Cooper pairs also increase and results passing more number of junction barrier [20]. As increasing the number of junctions barriers these value of voltage step also increases.…”
Section: Resultsmentioning
confidence: 96%
“…Therefore, it is worth investigating quantum version of discrete breathers, which are generally called quantum breathers. In quantum mechanics, quantum breathers appear as nearly degenerate many‐quanta bound states, taking a very long time to tunnel from one lattice site to another .…”
Section: Introductionmentioning
confidence: 99%