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Improved Quantum Computation using Operator Backpropagation
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Decoherence of quantum hardware is currently limiting its practical applications. At the same time, classical algorithms for simulating quantum circuits have progressed substantially. Here, we demonstrate a hybrid framework that integrates classical simulations with quantum hardware to improve the computation of an observable's expectation value by reducing the quantum circuit depth. In this framework, a quantum circuit is partitioned into two subcircuits: one that describes the backpropagated Heisenberg evolution of an observable, executed on a classical computer, while the other is a Schr\"odinger evolution run on quantum processors. The overall effect is to reduce the depths of the circuits executed on quantum devices, trading this with classical overhead and an increased number of circuit executions. We demonstrate the effectiveness of this method on a Hamiltonian simulation problem, achieving more accurate expectation value estimates compared to using quantum hardware alone.
Forward citations
Cited by 3 Pith papers
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Mitigating errors in state preparation and measurement with noncomputational states
Using extra transmon levels to measure state-preparation error lets a noise-learning protocol separate state-preparation, gate, and measurement errors, including for mid-circuit measurements.
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Pauli Propagation: A Computational Framework for Simulating Quantum Systems
Pauli propagation, a classical method that evolves Pauli operators through quantum circuits, is presented as a unified algorithmic framework together with the Julia package PauliPropagation.jl that implements it.
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A Framework for Quantum Advantage
A framework defining quantum advantage as verifiable plus classically superior, with a conclusion that random circuit sampling is not yet a satisfactory path.
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