Quantum Neural Networks for Solving Power System Transient Simulation Problem
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Abstract (arXiv)
Quantum computing, leveraging principles of quantum mechanics, represents a transformative approach in computational methodologies, offering significant enhancements over traditional classical systems. This study tackles the complex and computationally demanding task of simulating power system transients through solving differential algebraic equations (DAEs). We introduce two novel Quantum Neural Networks (QNNs): the Sinusoidal-Friendly QNN and the Polynomial-Friendly QNN, proposing them as effective alternatives to conventional simulation techniques. Our application of these QNNs successfully simulates two small power systems, demonstrating their potential to achieve good accuracy. We further explore various configurations, including time intervals, training points, and the selection of classical optimizers, to optimize the solving of DAEs using QNNs. This research not only marks a pioneering effort in applying quantum computing to power system simulations but also expands the potential of quantum technologies in addressing intricate engineering challenges.
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References · 13
- 2019On the Convergence of Adam and Beyondcited by 841
- 2018Barren plateaus in quantum neural network training landscapescited by 630
- 2016Quantum Machine Learningcited by 326
- 2021Connecting ansatz expressibility to gradient magnitudes and barren plateauscited by 180
- 2020Layerwise learning for quantum neural networkscited by 88
- 2021Noisy intermediate-scale quantum (NISQ) algorithmscited by 79
- 2021DAE-PINN: A Physics-Informed Neural Network Model for Simulating Differential-Algebraic Equations with Application to Power Networkscited by 28
- 2023An Empirical Comparison of Optimizers for Quantum Machine Learning with SPSA-based Gradientscited by 14
- 2021Noise-Resilient Quantum Machine Learning for Stability Assessment of Power Systemscited by 7
- 2021Quantum Power Flowcited by 4
- 2019Solving Power System Differential Algebraic Equations Using Differential Transformationcited by 3
- 2015Power System Differential-Algebraic Equationscited by 2
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