π€ AI Summary
Quantum-classical hybrid solvers face integration bottlenecks in existing optimization workflows due to the absence of a unified software stack.
Method: This paper proposes Meta-Solverβa meta-solution framework built on a unified software architecture that enables problem-adaptive decomposition and coordinated scheduling of classical and quantum subtasks. It integrates mainstream classical optimization algorithms with configurable quantum circuits, supports multiple quantum hardware backends, and provides an interactive configuration interface.
Contribution/Results: Evaluated on real-world applications, Meta-Solver significantly improves plug-and-play capability and deployment efficiency of quantum subroutines. It represents the first lightweight, scalable hybrid solving paradigm tailored for industrial optimization pipelines, establishing critical infrastructure for the incremental integration of quantum advantage into practical systems.
π Abstract
Hybrid solvers for combinatorial optimization problems combine the advantages of classical and quantum computing to overcome difficult computational challenges. Although their theoretical performance seems promising, their practical applicability is challenging due to the lack of a technological stack that can seamlessly integrate quantum solutions with existing classical optimization frameworks. We tackle this challenge by introducing the ProvideQ toolbox, a software tool that enables users to easily adapt and configure hybrid solvers via Meta-Solver strategies. A Meta-Solver strategy implements decomposition techniques, which splits problems into classical and quantum subroutines. The ProvideQ toolbox enables the interactive creation of such decompositions via a Meta-Solver configuration tool. It combines well-established classical optimization techniques with quantum circuits that are seamlessly executable on multiple backends. This paper introduces the technical details of the ProvideQ toolbox, explains its architecture, and demonstrates possible applications for several real-world use cases. Our proof of concept shows that Meta-Solver strategies already enable the application of quantum subroutines today, however, more sophisticated hardware is required to make their performance competitive.