A Frequency Domain Approach to Predict Power System Transients
원문 초록
The dynamics of power grids are governed by a large number of nonlinear differential and algebraic equations (DAEs). To safely operate the system, operators need to check that the states described by these DAEs stay within prescribed limits after various potential faults. However, current numerical solvers of DAEs are often too slow for real-time system operations. In addition, detailed system parameters are often not exactly known. Machine learning approaches have been proposed to reduce computational efforts, but existing methods generally suffer from overfitting and failures to predict unstable behaviors. This paper proposes a novel framework to predict power system transients by learning in the frequency domain. The intuition is that although the system behavior is complex in the time domain, there are relatively few dominant modes in the frequency domain. Therefore, we learn to predict by constructing neural networks with Fourier transform and filtering layers. System topology and fault information are encoded by taking a multi-dimensional Fourier transform, allowing us to leverage the fact that the trajectories are sparse both in time and spatial frequencies. We show that the proposed approach does not need detailed system parameters, greatly speeds up prediction computations and is highly accurate for different fault types.
함께 살펴볼 논문
공통 태그를 근거로 연결했습니다. 실제 인용 관계나 논문의 우수성을 뜻하지 않습니다.
How Far Are We from Optimal Reasoning Efficiency?
A Dictionary of Closed-Form Kernel Mean Embeddings
Force-Free Molecular Dynamics Through Autoregressive Equivariant Networks
Underdamped Diffusion Bridges with Applications to Sampling
Provable Quantum Algorithm Advantage for Gaussian Process Quadrature
FNIN: A Fourier Neural Operator-based Numerical Integration Network for Surface-form-gradients
토론
이 논문과 연결된 포럼 글이 아직 없습니다.