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Robust quantum compilation and circuit optimisation via energy minimisation
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We explore a method for automatically recompiling a quantum circuit A into a target circuit B, with the goal that both circuits have the same action on a specific input i.e. B|in> = A|in>. This is of particular relevance to hybrid, NISQ-era algorithms for dynamical simulation or eigensolving. The user initially specifies B as a blank template: a layout of parameterised unitary gates configured to the identity. The compilation then proceeds using quantum hardware to perform an isomorphic energy-minimisation task, and an optional gate elimination phase to compress the circuit. If B is insufficient for perfect recompilation then the method will result in an approximate solution. We optimise using imaginary time evolution, and a recent extension of quantum natural gradient for noisy settings. We successfully recompile a 7-qubit circuit involving 186 gates of multiple types into an alternative form with a different topology, far fewer two-qubit gates, and a smaller family of gate types. Moreover we verify that the process is robust, finding that per-gate noise of up to 1% can still yield near-perfect recompilation. We test the scaling of our algorithm on up to 20 qubits, recompiling into circuits with up to 400 parameterized gates, and incorporate a custom adaptive timestep technique. We note that a classical simulation of the process can be useful to optimise circuits for today's prototypes, and more generally the method may enable 'blind' compilation i.e. harnessing a device whose response to control parameters is deterministic but unknown.
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Cited by 4 Pith papers
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Variational-State Quantum Metrology
A variational algorithm finds non-symmetric quantum probe states that significantly outperform conventional symmetric states for noisy quantum metrology on up to 9 qubits.
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Noise Resilience of Variational Quantum Compiling
Variational quantum compiling's optimal parameters are provably unchanged by a broad class of incoherent noise, so noisy devices can still train the correct short-depth circuit.
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Effects of Quantum Noise on Quantum Approximate Optimization Algorithm
For dephasing, bit-flip, and depolarizing noise on a 7-qubit Max-Cut QAOA, fidelity, cost, and gradients decay like (1-p)^(αN), and fitted optimal parameters stay close to noiseless values for Np<0.5.
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Quantum Natural Gradient
Quantum Natural Gradient uses the Fubini-Study metric of quantum states to precondition gradient updates for variational quantum circuits, converging faster than standard optimizers in simulations.
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