State variable analysis

N. Watson, J. Arrillaga
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Abstract

In the state variable solution it is the set of first order differential equations, rather than the system of individual elements, that is solved by numerical integration. The most popular numerical technique in current use is implicit trapezoidal integration, due to its simplicity, accuracy and stability. Solution accuracy is enhanced by the use of iterative methods to calculate the state variables. State variable is an ideal method for the solution of system components with time-varying non-linearities, and particularly for power electronic devices involv ing frequent switching. This has been demonstrated with reference to the static a.c.-d.c. converter by an algorithm referred to as TCS (Transient Converter Simu lation). Frequent switching, in the state variable approach, imposes no overhead on the solution. Moreover, the use of automatic step length adjustment permits optimising the integration step throughout the solution.
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状态变量分析
在状态变量解中,它是一阶微分方程的集合,而不是单个元素的系统,用数值积分来求解。隐式梯形积分法具有简单、准确、稳定等优点,是目前应用最广泛的数值计算方法。采用迭代法计算状态变量,提高了解的精度。状态变量法是求解具有时变非线性的系统部件的理想方法,尤其适用于频繁开关的电力电子器件。这已经通过一种被称为TCS(瞬态变换器仿真)的算法证明了静态交流-直流变换器。在状态变量方法中,频繁切换不会给解决方案带来任何开销。此外,使用自动步长调整允许优化整个解决方案的集成步骤。
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