Abstract
In view of the nonlinearity of loads and HVDC in power systems, the M derivative, M bracket and multi-input multi-output (MIMO) feedback linearization based on nonlinear differential algebraic system (NDAS) are introduced into the design of nonlinear controller for parallel AC/DC power system. Bronovsky normal form for NDAS is derived when the M relative degree of NDAS is less than its dimension and certain designated conditions are satisfied. The control laws of both the excitation system and the rectifier current control for AC/DC system are studied in depth which combine the input-output linearization technique and zero dynamics design theory for NDAS. The simulation for a single-machine infinite bus system (SMIBs) with parallel AC/DC transmission lines shows that the nonlinear control (NLC) strategy is able to improve system dynamic performance for a variety of system operating conditions.
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