報 告 人: Prof. Steven H. Low
Department of Electrical Engineering at Caltech
時 間:2016年4月12日 10:00-11:30 am
地 址:bevictor伟德官网西主樓3-102
Abstract:DistFlow model was formulated by Baran and Wu for radial networks. We present several structural properties of DistFlow model and various generalizations. In particular, we show that, for radial networks, we can bound the branch power flows and voltage magnitudes by their counterparts in the linearized DistFlow model. This is convenient, because the linearized model can be solved explicitly given the power injections. We derive second-order cone (SOC) relaxation of optimal power flow problems on DistFlow models and present sufficient conditions for the SOC relaxation to be exact. We generalize the model to mesh networks and show its equivalence to the standard power flow models defined in terms of bus injections and voltage phasors. Finally, we generalize the theory to multiphase unbalanced radial networks.
About the Speaker: Steven H. Low is a Professor of the Department of Computing & Mathematical Sciences and the Department of Electrical Engineering at Caltech. Before that, he was with AT\&T Bell Laboratories, Murray Hill, NJ, and the University of Melbourne, Australia. He is a Senior Editor of the IEEE Transactions on Control of Network Systems and the IEEE Transactions on Network Science & Engineering. He is on the editorial boards of NOW Foundations and Trends in Electric Energy Systems, and in Networking, as well as Journal on Sustainable Energy, Grids and Networks. He is an IEEE Fellow and received his B.S. from Cornell and PhD from Berkeley, both in EE.
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