首页> 外文会议>Power systems computation conference >STATE-SPACE TRANSMISSION LINE MODEL WITH FREQUENCY-DEPENDENCY AND LONG-LINE EFFECTS BASED ON A SINGULAR APPROXIMATION AND BALANCING-FREE SQUARE-ROOT APPROACH
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STATE-SPACE TRANSMISSION LINE MODEL WITH FREQUENCY-DEPENDENCY AND LONG-LINE EFFECTS BASED ON A SINGULAR APPROXIMATION AND BALANCING-FREE SQUARE-ROOT APPROACH

机译:基于奇异近似和无平衡方根方法的频率依赖性和长线效果的状态空间传输线模型

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This paper presents a new and comprehensive transmission line model, in state-space form, suitable for power systems electromagnetic transients, employing a highly effective model order reduction approach. The backbone of the model order reduction procedure relies on the computation of projection matrices, which enables a very considerable reduction in the dimensions of the original model. The determination of the projection matrices is based on the solution of the Lyapunov equations using the Gramian factors and a Cholesky factorization. The transmission line model incorporates full frequency dependency, long-line effects and geometric imbalances and it is quite different from the highly-developed family of transmission line models based on the travelling wave concept The frequency dependency of the transmission line is modelled using a set of parallel RL branches, whilst the long-line effects are modelled by discretizing its distributed parameters with respect to the line distance. A Newton-Raphson method is used to fit the parallel RL branches and Singular Value Decomposition is applied to solve cases where the Jacobian becomes ill-conditioned. Validation of the results obtained with this transmission line model is presented for the Jaguara-Taquaril three-phase transmission line system, considering both ideally transposed and non-transposed conditions.
机译:本文介绍了一种新的和全面的传输线模型,以状态空间形式,适用于电源系统电磁瞬变,采用高效的模型顺序减少方法。模型顺序减少过程的骨干依赖于投影矩阵的计算,这使得能够在原始模型的尺寸下实现非常相当大的减小。投影矩阵的确定基于Lyapunov方程的解决方案,使用克朗日因子和尖头分解。传输线模型集成全频段的依赖性,长线效应和几何失衡,这是从高度发达的家族基于行波概念传输线模型的相当不同的传输线的频率依赖性使用一组建模并行RL分支,同时通过将其分布式参数相对于线距离来模拟长线效果。使用牛顿-Raphson方法来符合并行RL分支,并应用奇异值分解,以解决雅各比的病例变得不成功。考虑到理想的转换和非转换条件,提出了利用该传输线模型获得的结果的验证。

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