新しいベンチマークが最も難しい量子問題の解決に役立つ(New benchmark helps solve the hardest quantum problems)

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2024-10-18 スイス連邦工科大学ローザンヌ校(EPFL)

新しいベンチマークが最も難しい量子問題の解決に役立つ(New benchmark helps solve the hardest quantum problems)
©EPFL/iStock photos (Peter Hansen)

EPFLの研究者らが、量子アルゴリズムを比較し、最も難解な量子問題を特定する新しい基準「V-score」を開発しました。多くの量子粒子の相互作用を予測する「量子多体問題」は、化学や材料科学、量子コンピュータの発展に重要ですが、モデル化が極めて難しいです。V-scoreは、量子系のエネルギーとその変動を基に、解法の精度を評価する手法です。この基準により、特に困難な問題や、将来的に量子コンピューティングが有利になる分野が明らかになりました。

<関連情報>

量子多体問題のための変分ベンチマーク Variational benchmarks for quantum many-body problems

Dian Wu, Riccardo Rossi, Filippo Vicentini, Nikita Astrakhantsev, […], and Giuseppe Carleo
Science  Published:17 Oct 2024
DOI:https://doi.org/10.1126/science.adg9774

Editor’s summary

Predicting the behavior of interacting quantum many-body systems using theoretical and computational methods is notoriously difficult. However, not all such problems are equally challenging with current techniques. Wu et al. analyzed the results of several variational methods applied to computing the ground state of a wide variety of many-body Hamiltonians. The researchers defined a metric called a V-score that they used to quantify the accuracy of these calculations. The V-score can be used to identify areas where the further development of algorithms and computational platforms could lead to improved accuracy. —Jelena Stajic

Abstract

The continued development of computational approaches to many-body ground-state problems in physics and chemistry calls for a consistent way to assess its overall progress. In this work, we introduce a metric of variational accuracy, the V-score, obtained from the variational energy and its variance. We provide an extensive curated dataset of variational calculations of many-body quantum systems, identifying cases where state-of-the-art numerical approaches show limited accuracy and future algorithms or computational platforms, such as quantum computing, could provide improved accuracy. The V-score can be used as a metric to assess the progress of quantum variational methods toward a quantum advantage for ground-state problems, especially in regimes where classical verifiability is impossible.

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