2017
DOI: 10.1016/j.physrep.2017.10.002
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Microwave photonics with superconducting quantum circuits

Abstract: In the past 20 years, impressive progress has been made both experimentally and theoretically in superconducting quantum circuits, which provide a platform for manipulating microwave photons. This emerging field of superconducting quantum microwave circuits has been driven by many new interesting phenomena in microwave photonics and quantum information processing. For instance, the interaction between superconducting quantum circuits and single microwave photons can reach the regimes of strong, ultra-strong, a… Show more

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Cited by 1,133 publications
(986 citation statements)
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References 1,263 publications
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“…The circuit quantum electrodynamics architecture (cQED) [1,2] is an attractive platform for quantum information processing with continuous variables. Within cQED, a variety of nonclassical photonic states can be efficiently generated by nonlinear superconducting elements: superpositions of Fock states [3], entangled two-mode photonic states [4][5][6], and multiphoton Schrödinger cat states [7].…”
Section: Introductionmentioning
confidence: 99%
“…The circuit quantum electrodynamics architecture (cQED) [1,2] is an attractive platform for quantum information processing with continuous variables. Within cQED, a variety of nonclassical photonic states can be efficiently generated by nonlinear superconducting elements: superpositions of Fock states [3], entangled two-mode photonic states [4][5][6], and multiphoton Schrödinger cat states [7].…”
Section: Introductionmentioning
confidence: 99%
“…While such detectors are well established at optical frequencies, their microwave equivalents are still under development, partly because of the much lower photon energy in this frequency band [6]. At microwave frequencies, itinerant fields are typically recorded with linear detection schemes [7], analogous to optical homodyne detection.…”
mentioning
confidence: 99%
“…Following the standard techniques of field quantization of transmission line, we quantize the field in such a SQUIDs‐based JTL and obtain the Hamiltonian as truerightH=leftnωnân+trueân+12left+0.16emi2nmωnωmtrueânân+Mnmtrueâm+âm+,where ân and ân+ are, respectively, the canonical annihilation and creation operators for the n th instantaneous eigenmode u n ( x , t ) in a cavity with resonant frequency ω n ( t ), and Mnmfalse(tfalse)=false⟨nfalse|trueṁfalse⟩=dx·un(x,t)·ddt[um(x,t)] describes the coupling strength between any two eigenmodes (see more detailed analysis in the ). From the Hamiltonian and the definition of the instantaneous annihilation/creation operator defined in Equation (S1.11, ), the evolution equation for the n th canonical annihilation operator can be obtained from ddttrueân=ttrueân+1ifalse[ân,Hfalse], which is …”
Section: Temporally and Spatially Modulated Squid‐based Jtl Cavitymentioning
confidence: 99%