2005
DOI: 10.1103/physrevb.71.174510
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Controllable plasma energy bands in a one-dimensional crystal of fractional Josephson vortices

Abstract: We consider a one-dimensional chain of fractional vortices in a long Josephson junction with alternating ± phase discontinuities. Since each vortex has its own eigenfrequency, the intervortex coupling results in eigenmode splitting and in the formation of an oscillatory energy band for plasma waves. The band structure can be controlled at the design time by choosing the distance between vortices or during experiment by varying the topological charge of vortices or the bias current. Thus one can construct an ar… Show more

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Cited by 30 publications
(25 citation statements)
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“…For instance, it has already been shown 4,28 that the frequency intervals where the electromagnetic JPWs can propagate form a band structure if a periodic superlattice of Josephson vortices is induced by an in-plane magnetic field in superconducting multilayers or a long 1D Josephson junction. This JPW photonic crystal, 4 with gaps of forbidden frequency ranges tuned by the in-plane magnetic field, is a much more controllable analog of both the band structure in 1D conductors and standard photonic crystals.…”
Section: Introductionmentioning
confidence: 99%
“…For instance, it has already been shown 4,28 that the frequency intervals where the electromagnetic JPWs can propagate form a band structure if a periodic superlattice of Josephson vortices is induced by an in-plane magnetic field in superconducting multilayers or a long 1D Josephson junction. This JPW photonic crystal, 4 with gaps of forbidden frequency ranges tuned by the in-plane magnetic field, is a much more controllable analog of both the band structure in 1D conductors and standard photonic crystals.…”
Section: Introductionmentioning
confidence: 99%
“…Semifluxons are very interesting non-linear objects: they can form a variety of groundstates, 14,15,16,17,18 may flip, 9,11,19 rearrange 15 or get depinned 17,20,21 by a bias current, lead to half-integer zero-field steps 20,21,22 and have a characteristic eigenfrequency. 23 Huge arrays of fractional flux quanta 9,15,16,17 were realized and predicted to have a tunable plasmon band structure 24 which can be thought of as a plasmonic crystal similar to photonic crystals. Semifluxons are also promising candidates for storage devices in classical or quantum domain.…”
Section: Introductionmentioning
confidence: 99%
“…25 The variable κ can also be used as tuning parameter in some devices, e.g., to tune the plasmon band structure. 24 Second, due to low damping in Nb-AlO x -Nb LJJs one can study the dynamics of the fractional vortices. Exponentially low damping at T ≪ T c due to the energy gap also helps to build qubits with good decoherence figures.…”
Section: Introductionmentioning
confidence: 99%
“…The achieved π junction's Josephson penetration depth λ J as low as 160 µm at 2.11 K allows to fabricate long Josephson 0-π junctions of reasonable size and study half integer flux quanta (semifluxons) that appear at the 0-π boundaries [30,31,32] and have a size ∼ λ J . Reasonable λ J and low damping in such 0-π junctions may lead to useful classical [33,34] or quantum [35,36,37] circuits based on semifluxons.…”
mentioning
confidence: 99%