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PDF (double-sided) - Physics Department, UCSB - University of ...

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esonator. The latter calibration is preferred as it simultaneously ensures that the<br />

excitation indeed was swapped into the resonator rather than a two-level state.<br />

For this, a second bias pulse is added to the sequence to sweep one <strong>of</strong> the other<br />

qubits onto resonance with the resonator. The amplitude and length <strong>of</strong> this second<br />

pulse can then be swept to maximize the excitation <strong>of</strong> the respective qubit. The<br />

data looks like Figure 9.9b.<br />

9.3.4 Timing Calibration<br />

Due to the absence <strong>of</strong> measurement crosstalk, it is now no longer as straightforward<br />

to calibrate the timing <strong>of</strong> the bias channels for the different qubits. Instead,<br />

the coupling <strong>of</strong> the excitation through the resonator needs to be used. If the second<br />

pulse on the receiving qubit is placed progressively earlier, it will eventually<br />

happen before the excitation is fully swapped into the resonator. At this point,<br />

the measured final amplitude will decrease as more and more <strong>of</strong> the excitation<br />

remains in the resonator after the swap is over. Since the swaps take a finite time,<br />

though, this reduction in the final amplitude happens gradually and might show<br />

features resulting from complicated dynamics while both qubits are on resonance<br />

with the resonator. Therefore, this method only gives a rough calibration <strong>of</strong> the<br />

timing delay. If the final sequence only requires a single coupling operation in one<br />

direction, though, it does not matter too much if the excitation remains in the<br />

220

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