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General-purpose analysis of nonlinear circuits containing saturating/hysteretic inductors by the harmonic-balance technique

机译:利用谐波平衡技术对包含饱和/迟滞电感器的非线性电路进行通用分析

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摘要

The systematic application of the harmonic-balance (HB) technique to nonlinear circuits containing saturating/hysteretic inductors subjected to high driving levels is discussed. Ferromagnetic hysteresis is described by the Jiles-Atherton (JA) model. The traditional HB approach is extended to accept a generalized parametric formulation of the nonlinearities allowing the JA model to be dealt with in a straightforward way. The nonlinear HB system is solved by Newton iteration coupled with the exact calculation of the Jacobian matrix and an advanced norm-reduction scheme. This results in excellent robustness and fast convergence of the analysis algorithm even at very large signal levels, in spite of the high nonlinearity of the JA differential equation. Two techniques for finding the initial magnetization curve are also discussed. The proposed approach is validated by comparing the hysteresis cycles of several materials obtained from HB calculations with time-domain and experimental results. An example of a general nonlinear circuit analysis problem is also provided. The analysis technique is complemented by a systematic algorithm for the local and global stability analysis of the large-signal steady state.
机译:讨论了谐波平衡(HB)技术在非线性电路中的应用,该非线性电路包含承受高驱动电平的饱和/迟滞电感器。铁磁磁滞由Jiles-Atherton(JA)模型描述。传统的HB方法已扩展为接受非线性的广义参数公式化,使JA模型可以直接处理。非线性HB系统通过牛顿迭代法,雅可比矩阵的精确计算以及先进的范数约简方案来求解。尽管JA微分方程具有很高的非线性度,但即使在非常大的信号电平下,这也可以实现出色的鲁棒性和分析算法的快速收敛性。还讨论了找到初始磁化曲线的两种技术。通过比较从HB计算获得的几种材料的磁滞循环以及时域和实验结果,验证了该方法的有效性。还提供了一般非线性电路分析问题的示例。分析技术辅以系统算法,可对大信号稳态进行局部和全局稳定性分析。

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