Acquisition method of threshold line for confirming quantum bit quantum state
A technology of qubits and acquisition methods, applied in image data processing, instruments, character and pattern recognition, etc., can solve problems such as errors and affecting the reading results of unknown quantum states
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Embodiment 1
[0063] Specifically, combined with figure 1 , Embodiment 1 of a method for obtaining a threshold line for confirming the qubit quantum state of the present invention comprises the following steps:
[0064] Step 10. Prepare the qubits into the first quantum state and perform repeated measurements to obtain the coordinate point data of the reading signals of multiple qubits on the orthogonal plane coordinate system, which is recorded as the first set R |0> ; The qubit is prepared into a second quantum state and it is repeatedly measured to obtain the coordinate point data of a plurality of qubit read signals on the orthogonal plane coordinate system, which is denoted as the second set R |1> , wherein: the first quantum state and the second quantum state are known quantum states and are different from each other, wherein: the orthogonal plane coordinate system is set to an I-Q coordinate system;
[0065] Specifically, the first quantum state can be selected from the |0> state qu...
Embodiment 2
[0081] It should be noted that, under the premise of satisfying the above two-dimensional double-Gaussian distribution statistical model, the obtained current threshold line can be mathematically proved that the current threshold line and the first statistical center point coordinates (I |0> , Q |0> ) and the second statistical central point coordinates (I |1> , Q |1> )vertical.
[0082] The proof process is as follows:
[0083] A known:
[0084]
[0085]
[0086]
[0087] It may be assumed that the expression of the finally obtained optimal threshold line in the IQ coordinate system is:
[0088] aI+bQ+c=0, where ab≠0, b≥0, a 2 +b 2 = 1
[0089] Obtain the angle φ between the optimal threshold line and the I axis, and rotate all the coordinate point data in the first set and the second set clockwise with the coordinate origin as the center in the IQ coordinate system, wherein the updated Coordinates of the first statistical center point (I |0> , Q |0> ) and ...
Embodiment 3
[0133] It should be noted that when the qubit is in the |0> state or the |1> state, the data after the analysis of the qubit reading signal is repeatedly obtained. Due to different statistical data, the first statistical central point of the two-dimensional double Gaussian distribution graph Coordinates (I |0> , Q |0> ) and the second statistical center point coordinates (I |1> , Q |1> ) will float and change, but the distance between the two center coordinates, that is remains unchanged; secondly, the noise level of the system does not change much, and can still be approximated as σ 1 and σ 2 . Finally, the distribution of qubit reading results on the i-q coordinate system at this time still obeys the two-dimensional double Gaussian statistical distribution. On the premise that the above three conditions are established, we can still adopt the same rotation transformation method as in Example 2 to transform the theoretical threshold straight line into a single variable...
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