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Nonlinear Feedback Control of Three-Phase Inverter Systems Using the Derivative-Free Nonlinear Kalman Filter

机译:基于无导数非线性卡尔曼滤波器的三相逆变系统非线性反馈控制

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摘要

The use of three-phase voltage inverters (DC to\udAC converters) is frequently met in the electric power system,\udsuch as in the connection of photovoltaics with the rest\udof the grid. The paper proposes a nonlinear feedback control\udmethod for three-phase inverters, which is based on differential\udflatness theory and a newnonlinear filtering method under\udthe name Derivative-free nonlinear Kalman Filter. First, it is\udshown that the inverter’s dynamic model is a differentially\udflat one. This means that all its state variables and the control\udinputs can be written as functions of a single algebraic\udvariable which is the flat output. By exploiting differential\udflatness properties it is shown that the inverter’s model can\udbe transformed to the linear canonical (Brunovsky’s) form.\udFor the latter description the design of a state feedback controller\udbecomes possible, e.g. using pole placement methods.\udMoreover, to estimate the non-measurable state variables of\udthe linearized equivalent of the inverter, the Derivative-free\udnonlinear Kalman Filter is used. This consists of the Kalman\udFilter recursion applied on the linearized inverter’s model\udand of an inverse transformation that is based on differential flatness theory, which enables to compute estimates of the\udstate variables of the initial nonlinear system. Furthermore,\udby redesigning the aforementioned filter as a disturbance\udobserver it becomes also possible to estimate disturbance\udterms that affect the inverter and subsequently to compensate\udfor them. The performance and disturbance rejection capability\udof the proposed nonlinear feedback control scheme is\udevaluated through simulation experiments.
机译:在电力系统中经常需要使用三相电压逆变器(DC到udAC转换器),例如在光伏与电网其余部分的连接中。提出了一种基于微分/平坦度理论和非线性微分滤波的三相逆变器非线性反馈控制方法。首先,\ udshow逆变器的动态模型是差分\ udflat模型。这意味着其所有状态变量和control \ udinputs都可以写为单个代数\ udvariable的函数,即平坦输出。通过利用差分\不平整度属性,可以证明逆变器的模型可以\ ud转换为线性规范(布鲁诺夫斯基的)形式。 \ ud此外,为了估算逆变器线性化等效物的不可测量状态变量,使用了无导数的非线性卡尔曼滤波器。这包括应用在线性化逆变器模型上的Kalman \ udFilter递归\ udan和基于差分平坦度理论的逆变换,该逆变换可以计算初始非线性系统的\ udstate变量的估计值。此外,通过将上述滤波器重新设计为干扰传感器,还可以估计影响逆变器的干扰条件并随后对其进行补偿。通过仿真实验对所提出的非线性反馈控制方案的性能和干扰抑制能力进行了评估。

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