paper-with-me

홈 › Papers

Separating Ansatz Discovery from Deployment on Larger Problems: Reinforcement Learning for Modular Circuit Design

2025-07-21 · Gloria Turati, Simone Foderà, Riccardo Nembrini, Maurizio Ferrari Dacrema, Paolo Cremonesi arxiv

As quantum computing continues to gain attention, there is growing interest in how classical machine learning can assist quantum workflows in practice. Automated circuit design, sometimes referred to as Quantum Architecture Search (QAS), is a natural application but relies on the ability to model the quantum system to support learning as the number of qubits grows. This challenge is central to QAS, and much of the current literature that proposes new ways to model the ansatz focuses on small systems, often around ten qubits. In this work, we propose a complementary approach that separates a small-scale structure discovery phase, where a reusable modular circuit block is learned on small instances where classical learning is feasible, from a deployment phase, where the blocks are used to create the ansatz required for larger problems. To this end, we introduce Reinforcement Learning for Variational Quantum Circuits (RLVQC), formulating QAS as a sequential decision-making problem. We evaluate our methodology on Quadratic Unconstrained Binary Optimization (QUBO) instances derived from Maximum Cut, Maximum Clique, and Minimum Vertex Cover. Our RLVQC Block model is trained to discover a modular two-qubit block that can generalize QAOA-style methods and that is often beneficial compared to learning non-modular ansatzes. The blocks discovered on n=8 instances remain effective when deployed on larger instances (n=12 and n=16), supporting the feasibility of reusing learned modular structure across problem sizes. While we do not aim to establish a new state-of-the-art solver or an advantage over classical methods, our results provide evidence that modular ansatz structure can be learned on smaller instances and then extended to larger ones without requiring learning on systems with a large number of qubits, where quantum computing becomes interesting but classical computation becomes impractical.

📄 PDF Abstract BibTeX arXiv:2507.16001

Code (0)

등록된 구현이 없습니다.

Tasks

Reinforcement Learning

Similar Papers 제목 키워드 기반

Quantum circuit architecture search for variational quantum algorithms

2020-10-20 · Yuxuan Du, Tao Huang, Shan You, Min-Hsiu Hsieh 외

Variational quantum algorithms (VQAs) are expected to be a path to quantum advantages on noisy intermediate-scale quantum devices. However, both empirical and theoretical results exhibit that the deployed ansatz heavily …

Reinforcement Learning for Variational Quantum Circuits Design

2024-09-09 · Simone Foderà, Gloria Turati, Riccardo Nembrini, Maurizio Ferrari Dacrema 외

Variational Quantum Algorithms have emerged as promising tools for solving optimization problems on quantum computers. These algorithms leverage a parametric quantum circuit called ansatz, where its parameters are adjust…

reinforcement-learningReinforcement Learning

Adaptive Online Experimental Design for Causal Discovery

2024-05-19 · Muhammad Qasim Elahi, Lai Wei, Murat Kocaoglu, Mahsa Ghasemi

Causal discovery aims to uncover cause-and-effect relationships encoded in causal graphs by leveraging observational, interventional data, or their combination. The majority of existing causal discovery methods are devel…

Causal DiscoveryExperimental Design

Twirlator: A Pipeline for Analyzing Subgroup Symmetry Effects in Quantum Machine Learning Ansatzes

2025-11-06 · Valter Uotila, Väinö Mehtola, Ilmo Salmenperä, Bo Zhao arxiv

Symmetry is a strong inductive bias in geometric deep learning and its quantum counterpart, and has attracted increasing attention for improving the trainability of QML models. Yet incorporating symmetries into quantum m…

Quantum Machine Learning

A Learning-Based Ansatz Satisfying Boundary Conditions in Variational Problems

2025-05-18 · Rafael Florencio, Julio Guerrero

Recently, innovative adaptations of the Ritz Method incorporating deep learning have been developed, known as the Deep Ritz Method. This approach employs a neural network as the test function for variational problems. Ho…