Recompiling QAOA Circuits on Various Rotational Directions

The quantum approximate optimization algorithm (QAOA) is introduced to efficiently solve combinatorial optimization problems. Despite the promise of QAOA, the cost of executing QAOA circuits at scale for quantum advantage may still be excessive for the near-future quantum device. We observe the incr...

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Veröffentlicht in:2024 33rd International Conference on Parallel Architectures and Compilation Techniques (PACT) S. 309 - 324
Hauptverfasser: Jang, Enhyeok, Ha, Dongho, Choi, Seungwoo, Kim, Youngmin, Kwon, Jaewon, Lee, Yongju, Ahn, Sungwoo, Kim, Hyungseok, Ro, Won Woo
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Sprache:Englisch
Veröffentlicht: ACM 13.10.2024
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Abstract The quantum approximate optimization algorithm (QAOA) is introduced to efficiently solve combinatorial optimization problems. Despite the promise of QAOA, the cost of executing QAOA circuits at scale for quantum advantage may still be excessive for the near-future quantum device. We observe the increasing overhead of QAOA circuit execution in the native gate translation. To execute QAOA circuits on a real quantum computing device, Hamiltonians composed of predefined specific rotations (e.g., ZZ and X) should be decomposed into finite native gates. By adopting rotational combinations that utilize native gates more directly than the standard QAOA circuit model, the execution cost on real quantum devices can be reduced. In this study, we propose Racoon (Rotational Space Virtualization for QAOA Ansatz), an algorithm-hardware co-design approach that revisits the synthesis conditions of QAOA circuits and selects alternative candidates with different rotational combinations. Our analysis of six commercial quantum processors demonstrates that applying Racoon to QAOA circuits for the 4-node Sherrington-Kirkpatrick model reduces the number of native gates by an average of 23 \% and up to 79 \% . Consequently, using Racoon results in 43 \% fewer training epochs, 41 \% lower training energy consumption, and a 6 \% improvement in inference on average compared to standard QAOA. Racoon consistently reduces circuit depth as the number of qubits and layers increases, achieving 123 \times more circuit depth reduction compared to the recently proposed Depth First Search (DFS)-based method. Furthermore, we confirm that Racoon's method can be extended to State-of-The-Art QAOAs with modified ansätze and to the variational quantum eigensolver (VQE).
AbstractList The quantum approximate optimization algorithm (QAOA) is introduced to efficiently solve combinatorial optimization problems. Despite the promise of QAOA, the cost of executing QAOA circuits at scale for quantum advantage may still be excessive for the near-future quantum device. We observe the increasing overhead of QAOA circuit execution in the native gate translation. To execute QAOA circuits on a real quantum computing device, Hamiltonians composed of predefined specific rotations (e.g., ZZ and X) should be decomposed into finite native gates. By adopting rotational combinations that utilize native gates more directly than the standard QAOA circuit model, the execution cost on real quantum devices can be reduced. In this study, we propose Racoon (Rotational Space Virtualization for QAOA Ansatz), an algorithm-hardware co-design approach that revisits the synthesis conditions of QAOA circuits and selects alternative candidates with different rotational combinations. Our analysis of six commercial quantum processors demonstrates that applying Racoon to QAOA circuits for the 4-node Sherrington-Kirkpatrick model reduces the number of native gates by an average of 23 \% and up to 79 \% . Consequently, using Racoon results in 43 \% fewer training epochs, 41 \% lower training energy consumption, and a 6 \% improvement in inference on average compared to standard QAOA. Racoon consistently reduces circuit depth as the number of qubits and layers increases, achieving 123 \times more circuit depth reduction compared to the recently proposed Depth First Search (DFS)-based method. Furthermore, we confirm that Racoon's method can be extended to State-of-The-Art QAOAs with modified ansätze and to the variational quantum eigensolver (VQE).
Author Ha, Dongho
Kim, Youngmin
Lee, Yongju
Ahn, Sungwoo
Ro, Won Woo
Kwon, Jaewon
Choi, Seungwoo
Kim, Hyungseok
Jang, Enhyeok
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  organization: Yonsei University,Republic of Korea
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Snippet The quantum approximate optimization algorithm (QAOA) is introduced to efficiently solve combinatorial optimization problems. Despite the promise of QAOA, the...
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StartPage 309
SubjectTerms Algorithm-Hardware Co-Design
Circuits
Costs
Energy consumption
Integrated circuit modeling
Logic gates
Native Gate
Optimization
Program processors
Quantum Compiler
Training
Virtualization
Title Recompiling QAOA Circuits on Various Rotational Directions
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