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Quantum computational advantage with a programmable photonic processor
Lars S Madsen1, Fabian Laudenbach1, Mohsen Falamarzi Askarani1
1Xanadu, Toronto, ON, Canada.
Nature
|June 1, 2022
Summary
Photonic quantum computers have achieved computational advantage with Borealis, a programmable processor. This breakthrough significantly outperforms classical computers for complex tasks, marking a milestone for quantum computing.
Area of Science:
- Quantum Computing
- Quantum Optics
- Computational Physics
Background:
- Quantum computers offer computational advantage over classical systems for specific tasks.
- Previous photonic quantum processors lacked full gate programmability and were susceptible to spoofing.
- Demonstrating quantum advantage requires outperforming classical algorithms on well-defined problems.
Purpose of the Study:
- To demonstrate quantum computational advantage using a dynamically programmable photonic processor.
- To validate the capabilities of the Borealis quantum processor for Gaussian Boson Sampling.
- To establish photonics as a viable platform for practical quantum computation.
Main Methods:
- Utilized Borealis, a photonic processor with dynamic programmability across all gates.
- Executed Gaussian Boson Sampling (GBS) on 216 entangled squeezed modes with 3D connectivity.
- Employed a time-multiplexed, photon-number-resolving architecture.
Main Results:
- Achieved quantum computational advantage, with Borealis outperforming classical simulations by over 50 million times in runtime.
- Generated GBS experiments with up to 219 photons and a mean photon number of 125.
- Demonstrated a runtime of 36 microseconds for Borealis, compared to an estimated 9,000+ years for classical supercomputers.
Conclusions:
- Borealis establishes a new benchmark for photonic quantum computing, showcasing dynamic programmability and computational advantage.
- The results validate key technological aspects of photonics for building practical quantum computers.
- This work represents a significant step towards realizing the potential of quantum computation.
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