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Modulation Strategy Based on Mathematical Construction for Matrix Converter Extending the Input Reactive Power Range

机译:基于数学构造的矩阵变换器扩展输入无功功率调制策略

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摘要

In this paper, a modulation strategy based on mathematical construction is proposed to extend the input reactive power range for the three-phase matrix converter, which offers clear physical meanings and less computational efforts. This strategy is developed based on the construction of the modulation matrix composed by the sum of several matrices, one of which is used to generate the required output voltage. The others are intended to provide more degrees of freedom for control such that the matrix converter can produce the input reactive power as much as possible. In the framework of mathematical construction method, an optimization problem for the maximum input reactive power is formulated, whose analytical solution is difficult to obtain. Usually, optimization problem can be solved by using some numerical methods, but lots of time will be consumed. Therefore, a suboptimal method is presented to mitigate the computational burden. Besides, the proposed strategy is compared with the optimum-amplitude and indirect SVM methods, in terms of the maximum input reactive power for different operating conditions. It is shown that the proposed method can obtain the maximum input reactive power over most situations. Finally, the correctness of the proposed method is confirmed by simulation and experimental results.
机译:本文提出了一种基于数学构造的调制策略,以扩展三相矩阵变换器的输入无功功率范围,具有明确的物理意义和较少的计算量。该策略是基于由几个矩阵之和组成的调制矩阵的构造而开发的,其中一个矩阵用于生成所需的输出电压。其他的旨在提供更大的控制自由度,以使矩阵转换器可以产生尽可能多的输入无功功率。在数学构造方法的框架内,提出了最大输入无功功率的优化问题,其解析解难以获得。通常,可以通过使用一些数值方法来解决优化问题,但是会浪费大量时间。因此,提出了一种次优方法来减轻计算负担。此外,针对不同工作条件下的最大输入无功功率,将所提出的策略与最佳幅度和间接SVM方法进行了比较。结果表明,所提方法在大多数情况下都能获得最大的输入无功功率。最后,通过仿真和实验结果验证了该方法的正确性。

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