Andrea Mammoli

h-index27
2papers
3,030citations

2 Papers

2.3SPNov 4, 2019
Application of Gaussian Process Regression to Koopman Mode Decomposition for Noisy Dynamic Data

Akitoshi Masuda, Yoshihiko Susuki, Manel Martínez-Ramón et al.

Koopman Mode Decomposition (KMD) is a technique of nonlinear time-series analysis that originates from point spectrum of the Koopman operator defined for an underlying nonlinear dynamical system. We present a numerical algorithm of KMD based on Gaussian process regression that is capable of handling noisy finite-time data. The algorithm is applied to short-term swing dynamics of a multi-machine power grid in order to estimate oscillatory modes embedded in the dynamics, and thereby the effectiveness of the algorithm is evaluated.

1.2MLSep 2, 2019
Data Selection for Short Term load forecasting

Nestor Pereira, Miguel Angel Hombrados Herrera, Vanesssa Gómez-Verdejo et al.

Power load forecast with Machine Learning is a fairly mature application of artificial intelligence and it is indispensable in operation, control and planning. Data selection techniqies have been hardly used in this application. However, the use of such techniques could be beneficial provided the assumption that the data is identically distributed is clearly not true in load forecasting, but it is cyclostationary. In this work we present a fully automatic methodology to determine what are the most adequate data to train a predictor which is based on a full Bayesian probabilistic model. We assess the performance of the method with experiments based on real publicly available data recorded from several years in the United States of America.