Weight Re-Mapping for Variational Quantum Algorithms
Michael K\"olle, Alessandro Giovagnoli, Jonas Stein, Maximilian, Balthasar Mansky, Julian Hager, Tobias Rohe, Robert M\"uller, Claudia, Linnhoff-Popien

TL;DR
This paper explores weight re-mapping techniques in variational quantum circuits to improve training convergence and accuracy, demonstrating consistent benefits across multiple datasets and re-mapping functions.
Contribution
It extends the concept of weight re-mapping for VQCs, systematically evaluating seven functions across eight datasets to enhance quantum machine learning performance.
Findings
Weight re-mapping accelerates VQC convergence.
Re-mapping improves accuracy in certain datasets.
All tested re-mappings consistently speed up training.
Abstract
Inspired by the remarkable success of artificial neural networks across a broad spectrum of AI tasks, variational quantum circuits (VQCs) have recently seen an upsurge in quantum machine learning applications. The promising outcomes shown by VQCs, such as improved generalization and reduced parameter training requirements, are attributed to the robust algorithmic capabilities of quantum computing. However, the current gradient-based training approaches for VQCs do not adequately accommodate the fact that trainable parameters (or weights) are typically used as angles in rotational gates. To address this, we extend the concept of weight re-mapping for VQCs, as introduced by K\"olle et al. (2023). This approach unambiguously maps the weights to an interval of length , mirroring data rescaling techniques in conventional machine learning that have proven to be highly beneficial in…
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Taxonomy
TopicsQuantum Computing Algorithms and Architecture · Quantum Information and Cryptography
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