电磁机构不同温度下动态特性快速算法的研究
首发时间:2016-05-16
摘要:电磁机构是继电器、接触器等电器设备的重要组成部分,动态特性的仿真分析是这类电器设计过程中的重要步骤,温度是影响电磁机构动态特性的重要因素。为在保证仿真速度和精度的同时考虑温度的影响,本文提出一种考虑温度的改进磁路法。该方法结合磁路法快速及有限元法准确的优点,建立一个快速计算模型。该模型考虑了温度在仿真过程中对线圈电阻及软磁材料的影响,通过考虑温度的三维补偿矩阵修正不同温度下磁路法由于漏磁及饱和所造成的误差。文中首先描述了考虑温度补偿矩阵的构建原理,而后利用插值法的误差估计式分析了采样点个数对误差的影响,为补偿矩阵构建过程中选取有限元数据点的数目提供了依据。最后以直动式接触器为例,通过该方法仿真分析了其在不同环境温度下的动态特性,与有限元对比误差在4%以内。该方法对于其它类似电磁机构亦有参考作用。
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A Fast Calculation Algorithm for Dynamic Characteristics of Electromagnetic Structure Under Different Temperature Conditions
Abstract:Electromagnetic structure is an important part of electrical devices such as relays and contactors. The dynamic characteristics analysis is a significant aspect for the design of such devices. The dynamic characteristics of the electromagnetic structure are highly influenced by the temperature. The influence of the temperature should be considered at the same time in order to ensure efficient and precise simulation. In this paper, an improved Magnetic Equivalent Circuit method considering the temperature is proposed. The proposed novel method combines the efficient Magnetic Equivalent Circuit (MEC) method and the Finite Element (FE) method to establish a quick calculation model. In the method, a three dimensional compensation matrix is established to take into account the influence of the temperature on the coil resistance and the soft magnetic material. The compensation matrix corrects the error due to leakage and saturation of the MEC method under different temperatures. Then the formula of the interpolation error estimation is adopted to determine the number of sample points. It serves as a basis for selecting the number of FE data points when the compensation matrix is built. Lastly, the dynamic characteristics of a typical DC high-power contactor are simulated under different environment temperatures to verify the correctness and efficiency of the proposed method. The maximum error produced by the proposed method is less than 4% compared to the FE method.
Keywords: Electromagnetic structure, dynamic characteristics, temperature, compensation matrix, interpolation
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No.4688014114788414****
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