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David Macii
Researcher at University of Trento
Publications - 158
Citations - 2707
David Macii is an academic researcher from University of Trento. The author has contributed to research in topics: Phasor & Synchronization. The author has an hindex of 23, co-authored 149 publications receiving 2215 citations. Previous affiliations of David Macii include University of Perugia.
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Journal ArticleDOI
Accuracy Analysis and Enhancement of DFT-Based Synchrophasor Estimators in Off-Nominal Conditions
TL;DR: An in-depth analysis of the effect of both steady-state and dynamic disturbances on single-cycle and multicycle windowed discrete Fourier transform (DFT)-based synchrophasor estimators and a new two-term window minimizing the detrimental effects of image frequency tone is proposed.
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A Frequency-Domain Algorithm for Dynamic Synchrophasor and Frequency Estimation
TL;DR: A discrete Fourier transform (DFT)-based algorithm based on a dynamic phasor model (referred to as interpolated dynamic DFT-based synchrophasor estimator) is used to estimate not only amplitude and phase of the collected waveforms, but also their frequency and rate of change of frequency.
Proceedings ArticleDOI
Bayesian linear state estimation using smart meters and PMUs measurements in distribution grids
TL;DR: This work presents a Bayesian linear estimator based on a linear approximation of the power flow equations for distribution networks, which is computationally more efficient than standard nonlinear weighted least squares (WLS) estimators.
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Flexible Indoor Localization and Tracking Based on a Wearable Platform and Sensor Data Fusion
TL;DR: A position measurement technique based on the fusion of various sensor data collected using a wearable embedded platform is described, unlike other solutions proposed in the literature, localization accuracy is good when the wearable platform is worn at the waist.
Journal ArticleDOI
Synchrophasor Estimators Accuracy: A Comparative Analysis
TL;DR: The accuracy of four recently proposed synchrophasor estimators is analyzed and compared with the well-known one-cycle discrete Fourier transform estimator under the effect of static frequency offsets, amplitude modulation, phase modulation, harmonic distortion, and wideband noise.