Dwave Quantum Optimization will Outperform Classical Solvers by 10,000 to 1 million Times Even Without Scaling Advantage

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For problems with up to 128 variables, the adiabatic times for the simulated processor architecture are about 4 and 6 orders (10,000 to 1 million times faster) of magnitude shorter than the two classical solvers’ times. This performance difference shows that, even in the potential absence of a scaling advantage, adiabatic quantum optimization may outperform classical solvers

High performance Quantum Monte Carlo simulations on a large-scale Internet-based computing platform were used to compare the median adiabatic times with the median running times of two classical solvers .



10 page paper – Investigating the Performance of an Adiabatic Quantum Optimization Processor



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