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This paper uses a generative transformer to learn the sampling circuits for quantum-selected configuration interaction in quantum chemistry, and reports that it is competitive with classical selection at equal determinant budgets but does not beat the best classical methods, and needs fault-tolerant hardware. The useful part for readers is the diagnostic: failures track how compact the wavefunction is relative to the budget, and a cheap coupled-cluster-based estimate can route problems to the right solver. The authors' warning about benchmarking pitfalls that inflate apparent quantum advantages is also worth taking seriously.
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GENIE: learned quantum circuits as embedding impurity solvers, and why compactness, not correlation strength, decides when they work

arXiv3 min de cititArticolul și perspectiva sunt în engleză.

arXiv:2610.41957v1 Announce Type: new Abstract: Sample-based quantum diagonalization has been used as an impurity solver in density matrix embedding theory (DMET), but always with fixed-form circuits and without comparison to classical selection at the same subspace size. We introduce GENIE, a DMET impurity solver in which a generative transformer learns the sampling circuit, trained on the quantum-selected configuration interaction energy. On N2, hydrogen chains, water and a hydrogen ring, we compare GENIE at equal determinant budget with classical selected configuration interaction (CIPSI, ASCI, heat-bath CI) and with DMET combined with sample-based quantum diagonalization (SQD). GENIE selects: for N2 at 200 determinants it is within a factor of 1.7 of CIPSI and 25 to 1000 times more accurate than the determinants a fixed circuit actually samples, while standard SQD reaches good energies mainly by filling the subspace. GENIE does not beat the best classical selection, and its circuits require fault-tolerant hardware. Its failures are governed by the compactness of the wavefunction relative to the budget, not by correlation strength. A cheap estimate from coupled-cluster amplitudes predicts this compactness. A router built on it never recommended GENIE where it then failed, apart from seed-to-seed variance, and it transferred unchanged to a blind test on new systems. We also identify two benchmarking pitfalls that can create apparent quantum advantages of one to two orders of magnitude.

Abstract:Sample-based quantum diagonalization has been used as an impurity solver in density matrix embedding theory (DMET), but always with fixed-form circuits and without comparison to classical selection at the same subspace size. We introduce GENIE, a DMET impurity solver in which a generative transformer learns the sampling circuit, trained on the quantum-selected configuration interaction energy. On N2, hydrogen chains, water and a hydrogen ring, we compare GENIE at equal determinant budget with classical selected configuration interaction (CIPSI, ASCI, heat-bath CI) and with DMET combined with sample-based quantum diagonalization (SQD). GENIE selects: for N2 at 200 determinants it is within a factor of 1.7 of CIPSI and 25 to 1000 times more accurate than the determinants a fixed circuit actually samples, while standard SQD reaches good energies mainly by filling the subspace. GENIE does not beat the best classical selection, and its circuits require fault-tolerant hardware. Its failures are governed by the compactness of the wavefunction relative to the budget, not by correlation strength. A cheap estimate from coupled-cluster amplitudes predicts this compactness. A router built on it never recommended GENIE where it then failed, apart from seed-to-seed variance, and it transferred unchanged to a blind test on new systems. We also identify two benchmarking pitfalls that can create apparent quantum advantages of one to two orders of magnitude.

18 pages, 11 figures. Code: doi:https://doi.org/10.5281/zenodo.23736693%3B data: doi:https://doi.org/10.5281/zenodo.23737678

arXiv:2610.41957 [quant-ph]

(or arXiv:2610.41957v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2610.41957 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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