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A generalized geometrical piecewise-affine model of DC-DC power electronic converters

机译:DC-DC电力电子转换器的广义几何分段仿射模型

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A generalized model of the dynamics (GMD) of DC-DC power electronic converters (PECs) is discussed in this paper. It is a geometrical piecewise-affine continuous-time model. The general idea of the GMD is to determine the local dynamic behavior of trajectories on the faces of the PEC commutation structure, which is a geometrical model of its commutation. This allows us to establish the direction of PEC dynamics on these faces. It can be either 'entering' into specific regions in state space or 'exiting' from them. Therefore, the local PEC dynamics can be treated as logical (two-state). In practice, the GMD can be used for the analysis of PEC practical stability, which is a completely different concept from the concept of PEC stability in the classical Lyapunov sense. An outline of the design-oriented approach to PEC practical stability analysis, which is based on the GMD, has also been presented. As illustrative examples, the GMD of a boost converter under peak current-mode control and its application are presented. These examples show that the Lyapunov stability of a given PEC does not imply its practical stability, and that the results of PEC Lyapunov stability analysis and practical stability analysis are complementary to each other.
机译:本文讨论了DC-DC电力电子转换器(PEC)动力学的通用模型(GMD)。这是一个几何分段仿射连续时间模型。 GMD的总体思想是确定PEC换向结构表面上轨迹的局部动态行为,这是其换向的几何模型。这使我们能够在这些面上确定PEC动力学的方向。它既可以“进入”状态空间中的特定区域,也可以“退出”它们。因此,可以将本地PEC动态视为逻辑(两个状态)。在实践中,GMD可用于分析PEC实用稳定性,这与经典Lyapunov意义上的PEC稳定性概念完全不同。还提出了基于GMD的面向设计的PEC实用稳定性分析方法的概述。作为说明性示例,介绍了在峰值电流模式控制下的升压转换器的GMD及其应用。这些示例表明,给定PEC的Lyapunov稳定性并不意味着其实际稳定性,并且PEC Lyapunov稳定性分析和实际稳定性分析的结果是相辅相成的。

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