4.6 Article

Neural predictor based quantum architecture search

Journal

Publisher

IOP Publishing Ltd
DOI: 10.1088/2632-2153/ac28dd

Keywords

neural network; quantum circuit design; quantum algorithm

Funding

  1. NSFC [11825404]
  2. MOSTC [2016YFA0301001, 2018YFA0305604]
  3. Strategic Priority Research Program of Chinese Academy of Sciences [XDB28000000]

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Variational quantum algorithms (VQAs) are speculated to provide quantum advantages for practical problems, with Quantum Architecture Search (QAS) being a method to design task-specific Parameterized Quantum Circuits (PQCs). A neural predictor guided QAS is shown to discover powerful quantum circuit solutions, outperforming random search baselines and capable of generalizing to address similar problems.
Variational quantum algorithms (VQAs) are widely speculated to deliver quantum advantages for practical problems under the quantum-classical hybrid computational paradigm in the near term. Both theoretical and practical developments of VQAs share many similarities with those of deep learning. For instance, a key component of VQAs is the design of task-dependent parameterized quantum circuits (PQCs) as in the case of designing a good neural architecture in deep learning. Partly inspired by the recent success of AutoML and neural architecture search (NAS), quantum architecture search (QAS) is a collection of methods devised to engineer an optimal task-specific PQC. It has been proven that QAS-designed VQAs can outperform expert-crafted VQAs in various scenarios. In this work, we propose to use a neural network based predictor as the evaluation policy for QAS. We demonstrate a neural predictor guided QAS can discover powerful quantum circuit ansatz, yielding state-of-the-art results for various examples from quantum simulation and quantum machine learning. Notably, neural predictor guided QAS provides a better solution than that by the random-search baseline while using an order of magnitude less of circuit evaluations. Moreover, the predictor for QAS as well as the optimal ansatz found by QAS can both be transferred and generalized to address similar problems.

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