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Magnetic Force Analysis in a Gapped-Core Reactor Model Under Harmonic Magnetizations by Efficient Frequency-Domain Decomposition.

机译:利用有效频域分解在谐波磁化下的空芯堆模型中的磁力分析。

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As key electrical devices, large reactors and converter transformers play an important role in the operation of ultra high voltage direct current (UHVDC) transmission [1]. Meanwhile, the existence of rich harmonics in the exciting current or driving voltage leads to distorted flux densities in the saturated iron core. Consequently the magnetic force due to the leakage flux not only exhibits special spectrum in the frequency domain but also threatens the normal operation of electrical devices e.g. vibration and deformation of windings [2-3]. Therefore it is important to investigate the influence of magnetic force on iron core and windings when electrical devices such as reactors work under harmonic magnetizations. The time-stepping method starting from arbitrary initial value is usually used for the computation of time-periodic nonlinear problems. However, the main drawback is that many periods are required to be stepped through for steady state solution, especially when a much larger time constant exists in the nonlinear system to be analyzed. Numerical methods in time domain and frequency domain have been presented and developed to solve the steady state nonlinear magnetic field efficiently [4-5] by combining the fixed point technique with the finite element method. In this paper, the harmonic-balance system of equations is established first by approximating all time-periodic variables by complex series. Thereupon, decomposition of the system of equations is achieved according to diagonal dominant characteristic of the reluctivity matrix so that harmonic solutions can be decoupled and computed separately and in parallel. This method is used to compute the magnetic force in a gapped-core model under harmonic magnetizations based on the harmonic solutions of magnetic field.
机译:作为关键的电气设备,大型反应器和转换器变压器在超高压直流(UHVDC)传输的操作中起重要作用[1]。同时,励磁电流或驱动电压中的富谐波的存在导致饱和铁芯中的磁通密度扭曲。因此,由于泄漏通量引起的磁力不仅在频域中呈现特殊光谱,而且还威胁到电气设备的正常操作。绕组的振动和变形[2-3]。因此,当电气装置如反应器在谐波磁化下工作时,研究磁力对铁芯和绕组的影响非常重要。从任意初始值开始的时间步进方法通常用于计算时间周期性非线性问题。然而,主要缺点是需要跨越稳态解决方案所需的许多时段,尤其是当在要分析的非线性系统中存在更大的时间常数时。已经介绍和开发了时域和频域中的数值方法以通过将定点技术与有限元方法组合来求解稳态非线性磁场[4-5]。在本文中,首先通过近似复杂系列的所有时间周期变量来建立方程的谐波平衡系统。于是,根据比对角矩阵的对角线主导特性实现了方程式的分解,使得谐波解决方案可以分离和并行地耦合。该方法用于根据磁场谐波溶液下的谐波磁化下的喷涂核模型中的磁力。

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