For fully-connected random Ising models of 240 to 640 spins, solving a spin-reduced subproblem on a quantum annealer improves on preprocessing simulated annealing, and the optimal subproblem size grows with quantum annealing accuracy.
Statistical Qubit Freezing Extending Physical Limit of Quantum Annealers
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abstract
Adiabatic quantum annealers encounter scalability challenges due to exponentially fast diminishing energy gaps between ground and excited states with qubit-count increase. This introduces errors in identifying ground states compounded by a thermal noise. We propose a novel algorithmic scheme called statistical qubit freezing (SQF) that selectively fixes the state of statistically deterministic qubit in the annealing Hamiltonian model of the given problem. Applying freezing repeatedly, SQF significantly enhances the spectral gap between of an adiabatic process, as an example, by up to 60\% compared to traditional annealing methods in the standard D-Wave's quantum Ising machine solution, effectively overcoming the fundamental limitations.
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Effectiveness of Hybrid Optimization Method for Quantum Annealing Machines
For fully-connected random Ising models of 240 to 640 spins, solving a spin-reduced subproblem on a quantum annealer improves on preprocessing simulated annealing, and the optimal subproblem size grows with quantum annealing accuracy.