Exploring Quantum Active Learning for Materials Design and Discovery

18 July 2024, Version 1
This content is a preprint and has not undergone peer review at the time of posting.

Abstract

The meeting of artificial intelligence (AI) and quantum computing is already a reality; quantum machine learning (QML) promises the design of better regression models. In this work, we extend our previous studies of materials discovery using classical active learning (AL), which showed remarkable economy of data, to explore the use of quantum algorithms within the AL framework (QAL) as implemented in the MLChem4D and QMLMaterials codes. The proposed QAL uses quantum support vector regressor (QSVR) or a quantum Gaussian process regressor (QGPR) with various quantum kernels and different feature maps. Data sets include perovskite properties (piezoelectric coefficient, band gap, energy storage) and the structure optimization of a doped nanoparticle (3Al@Si11) chosen to compare with classical AL results. Our results revealed that the QAL method improved the searches in most cases, but not all, seemingly correlated with the “roughness” of the data. QAL has the potential of finding optimum solutions, within chemical space, in materials science and elsewhere in chemistry.

Keywords

Quantum Artificial Intelligence
Quantum Computing
Quantum Active Learning
Design of Experiments
Perovskite oxides
Nanoparticles

Supplementary materials

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Supporting information: Exploring Quantum Active Learning for Materials Design and Discovery
Description
Statistical regression. Quantum circuits used for data encoding. Grid search hyperparameterization for classical (SVR) and quantum (QSVR) machine learning models. Grid search hyperparameterization for classical (GPR) and quantum (QGPR) machine learning models. Quantum machine learning set up. Singe-perovskite descriptor. Double-perovskite descriptor. Spin multiplicity and structural descriptor. Tutorial video explaining how to use the MLChem4D and QMLMaterial programs. References.
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