We consider the problem of phase locking of fluxon oscillations in long Josephson junctions irradiated by an external microwave field consisting of two harmonic signals, one at frequency-omega and the other at frequency-omega/2 added together (biharmonic driver). The analysis is performed in terms of a two-dimensional map constructed in terms of the fluxon time of flight and fluxon's energy inside the junction. As a result we find that the second driver enhances the stability of the phase-locking state and can be used to suppress the phase-locking chaos in the middle of the step induced by the first driver.

SUPPRESSION OF PHASE-LOCKING CHAOS IN LONG JOSEPHSON-JUNCTIONS BY BIHARMONIC MICROWAVE FIELDS

SALERNO, Mario
1991-01-01

Abstract

We consider the problem of phase locking of fluxon oscillations in long Josephson junctions irradiated by an external microwave field consisting of two harmonic signals, one at frequency-omega and the other at frequency-omega/2 added together (biharmonic driver). The analysis is performed in terms of a two-dimensional map constructed in terms of the fluxon time of flight and fluxon's energy inside the junction. As a result we find that the second driver enhances the stability of the phase-locking state and can be used to suppress the phase-locking chaos in the middle of the step induced by the first driver.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11386/3018929
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