A novel non-intrusive method using design of experiments and smooth approximation to speed up multi-period load-flows in distribution network planning

Héloïse Dutrieux Baraffe (1, 2) , Marjorie Cosson (2) , Julien Bect (3, 4) , Gauthier Delille (2) , Bruno Francois (1)

1 L2EP - Laboratoire d’Électrotechnique et d’Électronique de Puissance - ULR 2697
2 EDF R&D MMC - Matériaux et Mécanique des Composants
3 L2S - Laboratoire des signaux et systèmes
4 GdR MASCOT-NUM - Méthodes d'Analyse Stochastique des Codes et Traitements Numériques

Alternative solutions to network reinforcement are now being investigated in distribution network planning studies to reduce the costs and periods for integrating renewable energy sources. However, a thorough techno-economic analysis of these solutions requires a large number of multi-period load-flow calculations, which makes it hard to implement in planning tools. A non-intrusive approximation method is therefore proposed to obtain fast and accurate multi-period load-flows. This method builds a surrogate model of the load-flow solver using polynomial regression and kriging, combined with Latin hypercube sampling. Case studies based on real distribution networks show that the proposed method is more efficient for distribution network planning in presence of renewable energy sources than time subsampling and, in some cases, voltage linearization. In particular, accurate 10-minute profiles of voltages, currents, and network power losses are obtained in a satisfactory computation time.

Mots clés: Polynomial regression model; Distribution network planning; Principal Component Analysis; Kriging model; Approximation method; Multi-period load-flow

Domaines: Energie électrique

Héloïse Dutrieux Baraffe, Marjorie Cosson, Julien Bect, Gauthier Delille, Bruno Francois. A novel non-intrusive method using design of experiments and smooth approximation to speed up multi-period load-flows in distribution network planning. Electric Power Systems Research, 2018, 154, pp.444-451. ⟨10.1016/j.epsr.2017.08.036⟩. ⟨hal-01576855v2⟩