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Structural optimization in magnetic fields using the homogenization design method.

机译:使用均质化设计方法对磁场进行结构优化。

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This dissertation is purposed to study the optimal topology design of structures in magnetic fields using the homogenization design method. The applications are classified into two parts: frequency response optimization of a structure which is excited by magnetic forces and magnetic energy optimization of a structure to maximize the magnetic energy/vector potential.; For the topology optimization of a structure using the homogenization design method, the accuracy of the finite element analysis is important since the homogenization design method is based on the results of the finite element analysis. A new hexahedral eight node element is formulated based on the displacement method to overcome shear and volumetric locking for the three dimensional elastic analysis. Also, another hexahedral eight node element is formulated to perform a simple, static electromagnetic analysis. The examples verifies that these formulations are effective for elastic structural analysis and magnetic field analysis.; The topology optimization of a structure which is excited by magnetic forces is an important issue to minimize the vibration/noise level of an electric machine. In this dissertation, the magnetic force is computed using the Maxwell stress method based on the finite element analysis of magnetic fields. The optimization problem is formulated to minimize the frequency response based on the homogenization design method. The examples shows that this method successfully decreased the vibration level of a structure excited by magnetic forces.; To improve the performance of electric machinery, it is necessary to obtain an optimal topology of a structure in magnetic fields to maximize the magnetic energy. In this dissertation, a design process is formulated to achieve this goal based on the homogenization design methodology. The application is possible not only for simple linear cases but also for nonlinear cases when saturation effect is considered. The examples shows that the homogenization design method can be extended to obtain the optimal topology of a structure in magnetic fields considering magnetic energy.
机译:本文旨在利用均匀化设计方法研究磁场中结构的最佳拓扑设计。这些应用分为两部分:被磁力激励的结构的频率响应优化和结构的磁能优化,以最大化磁能/矢量势。对于使用均质化设计方法的结构拓扑优化而言,有限元分析的准确性非常重要,因为均质化设计方法基于有限元分析的结果。基于位移法,提出了一种新的六面体八节点单元,克服了三维弹性分析中的剪力和体积锁定问题。另外,另一个六面体八节点元素被公式化以执行简单的静态电磁分析。实例证明,这些配方对于弹性结构分析和磁场分析是有效的。由磁力激励的结构的拓扑优化是使电机的振动/噪声水平最小化的重要问题。本文基于磁场的有限元分析,采用麦克斯韦应力法计算了磁力。基于均质化设计方法,提出了优化问题以最小化频率响应。实例表明,该方法成功地降低了磁力激发的结构的振动水平。为了提高电机的性能,必须在磁场中获得结构的最佳拓扑以最大化磁能。本文基于均质化设计方法,提出了实现这一目标的设计过程。当考虑饱和效应时,不仅适用于简单的线性情况,而且适用于非线性情况。实例表明,在考虑磁场能量的情况下,可以扩展均匀化设计方法以获得磁场中结构的最佳拓扑。

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