[2406.01743] Quantum optimization using a 127|qubit gate|model ...

[2406.01743] Quantum optimization using a 127-qubit gate-model ...

Abstract page for arXiv paper 2406.01743: Quantum optimization using a 127-qubit gate-model IBM quantum computer can outperform quantum ...

Quantum optimization using a 127-qubit gate-model IBM ... - arXiv

arXiv:2406.01743v1 [quant-ph] 03 Jun 2024. Quantum optimization using a 127-qubit gate-model IBM quantum computer can outperform quantum annealers for ...

[PDF] Quantum optimization using a 127-qubit gate-model IBM ...

A gate-model quantum computer has been able to outperform an annealer for a class of binary optimization problems.

Ryan Dougherty - INSPIRE

Quantum optimization using a 127-qubit gate-model IBM quantum computer can outperform quantum annealers for nontrivial binary optimization problems. #1.

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Quantum optimization using a 127-qubit gate-model IBM quantum computer can outperform quantum annealers for nontrivial binary optimization problems. N Sachdeva, ...

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An appropriately constructed quantum solver executed on an IBM gate-model quantum computer can outperform published outputs from quantum annealers.

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Universal gates for protected superconducting qubits using optimal control ... Quantum optimization using a 127-qubit gate-model ... arXiv preprint arXiv:2406.01743 ...

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Quantum optimization using a 127-qubit gate-model IBM quantum computer can outperform quantum annealers for nontrivial binary optimization problems. N Sachdeva, ...

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Quantum optimization using a 127-qubit gate-model IBM quantum computer can outperform quantum annealers for nontrivial binary optimization problems. N Sachdeva, ...

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... optimization problems. Direct comparisons indicate that using Q-CTRL's technology, a quantum optimization problem run on a 127-qubit IBM quantum ...

URL: http://arxiv.org/abs/2406.01743v3; Date: Mon, 22 Jul 2024 19:25:16 GMT; Title: Quantum optimization using a 127-qubit gate-model IBM quantum computer can ...

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Suppose each gate U and its inverse implementation U † are augmented by the same noise channel. Let the optimal qubit assignments S LE ∗ and S ∗ ...