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

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Figure 9.2: Measure Pulse Timing – a) Sequence: Both qubits are measured with<br />

a pulse that tunnels the | 0 〉 state 50% <strong>of</strong> the time. The measure pulse on the<br />

second qubit is shifted in time by t Offset relative to the first qubit. b) Crosstalk:<br />

When the measure pulses reach the qubits at the same time (dashed line), the<br />

measurement crosstalk is minimized leading to a dip in P | 11 〉 .<br />

happens before the measurement <strong>of</strong> these qubits is over, these states will tunnel<br />

as well. For a two-qubit system, this leads to a | 01 〉-state or a | 10 〉-state to be<br />

misidentified as a | 11 〉-state. The | 00 〉-state is not affected by this problem.<br />

This crosstalk does <strong>of</strong>fer an opportunity, though, in that it provides a way to<br />

synchronize the timing <strong>of</strong> the measurement channels between the different qubits.<br />

The method is based on the fact that the crosstalk can only affect qubits until the<br />

point when their measurement is complete. This temporal asymmetry can be used<br />

to adjust the relative timing <strong>of</strong> the different channels. For this, an S-Curve experiment<br />

is used to independently calibrate a measurement pulse for each qubit that<br />

yields a | 0 〉-state tunneling probability <strong>of</strong> about 50%. As this tunneling probability<br />

is a purely classical probability, in a system without measurement crosstalk, a<br />

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