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Accurately Simulating the Time Evolution of an Ising Model with Echo Verified Clifford Data Regression on a Superconducting Quantum Computer

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arxiv 2408.07439 v2 pith:G2KWB2M7 submitted 2024-08-14 quant-ph

Accurately Simulating the Time Evolution of an Ising Model with Echo Verified Clifford Data Regression on a Superconducting Quantum Computer

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keywords noiseregressionchannelclifforddataechoerrorquantum
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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We present an error mitigation strategy composed of Echo Verification (EV) and Clifford Data Regression (CDR), the combination of which allows one to learn the effect of the quantum noise channel to extract error mitigated estimates for the expectation value of Pauli observables. We analyse the behaviour of the method under the depolarizing channel and derive an estimator for the depolarization rate in terms of the ancilla purity and postselection probability. We also highlight the sensitivity of this probability to noise, a potential bottleneck for the technique. We subsequently consider a more general noise channel consisting of arbitrary Pauli errors, which reveals a linear relationship between the error rates and the estimation of expectation values, suggesting the learnability of noise in EV by regression techniques. Finally, we present a practical demonstration of Echo Verified Clifford Data Regression (EVCDR) on a superconducting quantum computer and observe accurate results for the time evolution of an Ising model over spin-lattices consisting of up to 35 sites and circuit depths up to 173 entangling layers.

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Cited by 2 Pith papers

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  1. Algebraic Speedups for Exact Inversion of Hamiltonian Evolutions

    quant-ph 2026-07 accept novelty 8.0

    For Hamiltonian families with known generators and hidden parameters, the exact query cost of implementing the inverse is determined by spectral sumset relations and representation-theoretic reduction, yielding polyno...

  2. Algebraic Speedups for Exact Inversion of Hamiltonian Evolutions

    quant-ph 2026-07 conditional novelty 7.0

    Known generator structure—additive eigenvalue relations and Wedderburn sector multiplicities—determines and often drastically lowers the exact query cost of reversing a Hamiltonian evolution.