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A Fast and Stable Method for Modeling Generalized Nonlinearities in Power Electronic Circuit Simulation and Its Real-Time Implementation

机译:一种快速稳定的方法,用于建模电力电子电路仿真中的广义非线性及其实时实现

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Nonlinearities have been the major obstructions that limit the computational efficiency in power electronic circuit simulation for a long time. Yet there is no standard way for dealing with them. This paper presents a new method that makes the handling of nonlinearities fast and stable. In the proposed method, nonlinearities are transformed into a uniform representation-a constant resistor in parallel with a companion current source, thus making the system admittance matrix constant for fixed time-step simulation. To solve for the corresponding companion current source, nonlinearities are treated as either current or voltage sources and a diagonal time-varying matrix equation is developed. Three methods are proposed for solving the matrix equation-precomputed inversion or factorization, modified Gaussian elimination, and updating inverse using the Sherman-Morrison formula-that can fit different system sizes and applications. The proposed method is validated by two common power electronic converter topologies, both in offline and real-time simulation. Offline tests show that the proposed method achieved the same accuracy with themature simulation software while being more than ten times faster. The same test cases are also implemented into field programmable gate arrays based real-time simulation experiments for verification.
机译:长期以来,非线性是限制电力电子电路仿真中的计算效率的主要障碍物。然而,没有标准的方式处理它们。本文介绍了一种新方法,可以快速稳定地处理非线性。在所提出的方法中,非线性被转换为均匀的表示 - 与伴随电流源并联的恒定电阻器,从而使系统导纳矩阵常数用于固定的时间阶段模拟。为了求解相应的伴随电流源,非线性被视为电流或电压源,并且开发了对角线时变矩阵方程。提出了三种方法来解决矩阵方程预先计算的反演或分解,修改高斯消除和使用Sherman-Morrison公式更新逆转录 - 这可以适应不同的系统尺寸和应用程序。所提出的方法由两个共同的电力电子转换器拓扑验证,无论是在离线和实时仿真中。离线测试表明,所提出的方法实现了与基本仿真软件相同的准确性,同时速度快十倍。同样的测试用例也被实施为基于现场可编程门阵列的基于现场仿真实验,用于验证。

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