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Flatness-based control in successive loops for VSI-fed PM synchronous motors and induction motors
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作者 Gerasimos Rigatos Pierluigi Siano +1 位作者 mohammed al-numay Masoud Abbaszadeh 《Journal of Control and Decision》 2026年第2期469-493,共25页
Electric traction systems consisting of inverter controlled three-phase motors are widely used in electric vehicles.In this article the control problem for the nonlinear dynamics of Voltage Source Inverter-fed synchro... Electric traction systems consisting of inverter controlled three-phase motors are widely used in electric vehicles.In this article the control problem for the nonlinear dynamics of Voltage Source Inverter-fed synchronous and asynchronous motors is solved with the use of a flatness-based control approach which is implemented in successive loops.The state±space model of these systems is separated into a series of subsystems,which are connected between them in cascading loops.Each one of these subsystems can be viewed independently as a differentially flat system and control about it can be performed with inversion of its dynamics as in the case of input±output linearised flat systems.In this chain of i=1,2,…,N subsystems,the state variables of the subsequent(i+1th)subsystem become virtual control inputs for the preceding(ith)subsystem,and so on.In turn,exogenous control inputs are applied to the last subsystem and are computed by tracing backwards the virtual control inputs of the preceding N-1 subsystems.The whole control method is implemented in successive loops and its global stability properties are also proven through Lyapunov stability analysis.The validity of the control method is confirmed in two case studies:(a)control of a Voltage Source Inverter-fed Permanent Magnet Synchronous Motor(VSI-fed PMSM),(ii)control of a Voltage Source Inverter-fed Induction Motor(VSI-fed IM). 展开更多
关键词 Voltage source inverter permanent magnet synchronous motor induction motor VSI-PMSM VSI-IM electric vehicles'traction nonlinear control differential flatness properties flatness-based control in successive loops global stability Lyapunov analysis
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