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Multipass quantum process tomography
Stancho G Stanchev1, Nikolay V Vitanov2
1Center for Quantum Technologies, Faculty of Physics, Sofia University, 5 James Bourchier blvd, 1164, Sofia, Bulgaria. stanchov@phys.uni-sofia.bg.
We present a new Quantum Process Tomography (QPT) method using multiple gate applications to improve accuracy. This technique reduces errors from state preparation, measurement, readout, and shot noise, providing a full Pauli Transfer Matrix (PTM).
Area of Science:
- Quantum Information Science
- Quantum Computing
- Quantum Error Mitigation
Background:
- Quantum Process Tomography (QPT) is crucial for characterizing quantum operations.
- Standard QPT methods are susceptible to errors like state preparation and measurement (SPAM) errors, readout errors, and shot noise.
- Existing methods like Randomized Benchmarking provide only fidelity, not a complete process description.
Purpose of the Study:
- To introduce a novel QPT method enhancing precision and accuracy.
- To mitigate errors from SPAM, readout, and shot noise in quantum process characterization.
- To provide a comprehensive Pauli Transfer Matrix (PTM) rather than a single fidelity value.
Main Methods:
- Performing QPT on a sequence of multiple applications of the same quantum gate.
- Measuring the PTM of the multipass process via standard QPT.
- Deducing the single-process PTM using iterative and linearized approaches (Sylvester equation).
- Simulating and experimentally validating the method on IBM Quantum platforms.
Main Results:
- The proposed multipass QPT method significantly reduces SPAM, readout, and shot noise errors.
- Simulations confirm the efficiency of iterative and linearized deduction approaches.
- Experimental determination of the CNOT gate's PTM and fidelity on IBMQ_MANILA.
- The method yields the entire PTM, offering more information than fidelity-only metrics.
Conclusions:
- The multipass QPT approach offers superior accuracy and precision compared to standard QPT.
- This method effectively combats common noise sources in quantum computations.
- The technique provides a more complete characterization of quantum processes, essential for building reliable quantum computers.
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