Applications of Matrix Converters for Wind Turbine Systems

A grid-connected wind-energy converter system
including a matrix converter (MC) is proposed. Two
dynamic models are addressed: MC dynamic model, and
proposed wind turbine system overall model. The MC
dynamic model is valid for both steady-state and
transient analyses. In developing the system overall
dynamic model, individual models of the aerodynamic
conversion, drive train, MC, and induction generator
are developed. The constraint constant V/f strategy
is included in the final dynamic model. The model is
intended to be useful for controller design
purposes. The model dynamic behavior is investigated by simulating the response of the overall model to
step changes in selected input variables. Moreover,
a linearized model is developed at a typical
operating point, and stability, controllability, and
observability of the system are investigated. Two
control design methods are adopted for the design of
the closed-loop controller: a state-feedback
controller and an output feedback controller.
Finally, a maximum power point tracking method,
referred to as mechanical speed-sensorless power
signal feedback, is developed for the system.

Autorentext
Received the B.Eng. and MSc. degrees from Mashhad and Tabriz Universities, Iran, respectively, and the PhD. degree from University of Waterloo, Canada. His research interests are in the areas of control systems and applications of power electronics, Matrix converters, Distributed generation, and Wind turbine systems.

Klappentext
A grid-connected wind-energy converter system including a matrix converter (MC) is proposed. Two dynamic models are addressed: MC dynamic model, and proposed wind turbine system overall model. The MC dynamic model is valid for both steady-state and transient analyses. In developing the system overall dynamic model, individual models of the aerodynamic conversion, drive train, MC, and induction generator are developed. The constraint constant V/f strategy is included in the final dynamic model. The model is intended to be useful for controller design purposes. The model dynamic behavior is investigated by simulating the response of the overall model to step changes in selected input variables. Moreover, a linearized model is developed at a typical operating point, and stability, controllability, and observability of the system are investigated. Two control design methods are adopted for the design of the closed-loop controller: a state-feedback controller and an output feedback controller. Finally, a maximum power point tracking method, referred to as mechanical speed-sensorless power signal feedback, is developed for the system.