2008 Conference on Lasers and Electro-Optics 2008
DOI: 10.1109/cleo.2008.4551567
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All-optical streak camera

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Cited by 5 publications
(6 citation statements)
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“…The scaling of J HM for a fixed E pulse and f P with these rates arises from several underlying physical processes: (i) for a pair to be produced and a signal photon emitted into the channel, two pump photons must enter the ring from the channel, and one photon must enter the channel from the ring, giving rise to three factors of Γ/(Γ + M ), (ii) the field enhancement of each mode in the ring is proportional to (Γ + M ) −1 [10]; since four modes participate in SFWM (pump, pump, signal, idler) this yields (Γ + M ) −4 , and (iii) the input pump power is proportional to (Γ + M ), which we take as the pump bandwidth to suppress spectral entanglement; the quadratic dependence of the pair generation probability on the input power thus gives rise to an additional factor of (Γ + M ) 2 The loss rate M is a function of the quality of the fabrication process and is not easily controlled. On the other hand, the coupling rate Γ can be controlled by constructing systems with varying distances between the ring and the channel at the coupling point [11]. Considering the variation of J HM with respect to Γ for fixed M and β, we find that the HM photon flux is maximized when Γ = M .…”
Section: Figmentioning
confidence: 96%
“…The scaling of J HM for a fixed E pulse and f P with these rates arises from several underlying physical processes: (i) for a pair to be produced and a signal photon emitted into the channel, two pump photons must enter the ring from the channel, and one photon must enter the channel from the ring, giving rise to three factors of Γ/(Γ + M ), (ii) the field enhancement of each mode in the ring is proportional to (Γ + M ) −1 [10]; since four modes participate in SFWM (pump, pump, signal, idler) this yields (Γ + M ) −4 , and (iii) the input pump power is proportional to (Γ + M ), which we take as the pump bandwidth to suppress spectral entanglement; the quadratic dependence of the pair generation probability on the input power thus gives rise to an additional factor of (Γ + M ) 2 The loss rate M is a function of the quality of the fabrication process and is not easily controlled. On the other hand, the coupling rate Γ can be controlled by constructing systems with varying distances between the ring and the channel at the coupling point [11]. Considering the variation of J HM with respect to Γ for fixed M and β, we find that the HM photon flux is maximized when Γ = M .…”
Section: Figmentioning
confidence: 96%
“…Hence the problem can be considered as two dimensional. In the following we sketch the solution for completeness [57]. Appendix E: Vortex position vs. external magnetic field…”
Section: Appendix A: Gyrotropic Modementioning
confidence: 99%
“…This approximation is justified provided the spatial extent of the interaction in which we have introduced the ring-channel coupling coefficients γ J . These constants can be related to the usual self-and cross-coupling coefficients [25] used to characterize microring resonators [26].…”
Section: Model Hamiltonianmentioning
confidence: 99%
“…For simplicity we also take the loss-channel propagation speeds to equal those in the physical channel, u J = v J for each J, though our results (59, 63) do not depend on this assumption; they depend only on the full quantities Γ J and M J (24,25).…”
Section: Perturbative Solutionmentioning
confidence: 99%