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Magneto-elastic stress in a thin infinite plate with an elliptical hole under uniform magnetic field

机译:均匀磁场作用下带有椭圆孔的无限薄板中的磁弹性应力

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摘要

Two-dimensional magnetic field and magneto-elastic stress solutions are presented for a magnetic material of a thin infinite plate with an elliptical hole under uniform magnetic field. The linear constitutive equation is used for the magnetic field and the stress analyses. The magneto-elastic stress is analyzed using Maxwell stress since only Maxwell stress is caused as a body force according to the electro magneto theory. Except the approximation of the plane stress state in which the plate is thin, no further assumption is made for the stress analysis, though Maxwell stress components are expressed by nonlinear terms. The rigorous boundary condition expressed by Maxwell stress is completely satisfied without any linear assumptions on the boundary. First, magnetic field and stress for soft ferromagnetic material is analyzed and then those for paramagnetic and diamagnetic materials are analyzed. It is stated that the stress components are the same expressions for those materials and the difference is only the magnitude of the permeability, though the magnetic fields are different each other in the plates. If the analysis of magnetic field of paramagnetic materials is easier than that of soft ferromagnetic material, the stress analysis may be carried out using the magnetic field for paramagnetic material. Shear deflection as well as stress in the direction of the plate thickness arises and the solutions are also obtained. Figures of the magnetic field and stress distribution are shown. Stress intensity factors are also derived.
机译:提出了在均匀磁场下具有椭圆孔的无限薄板磁性材料的二维磁场和磁弹性应力解。线性本构方程用于磁场和应力分析。由于根据电磁理论仅产生麦克斯韦应力作为体力,因此使用麦克斯韦应力来分析磁弹性应力。除了板薄的平面应力状态的近似值外,尽管麦克斯韦应力分量由非线性项表示,但对应力分析没有做进一步的假设。在边界上没有任何线性假设的情况下,完全满足了麦克斯韦应力表示的严格边界条件。首先,分析软铁磁材料的磁场和应力,然后分析顺磁和反磁材料的磁场和应力。可以说,尽管这些板中的磁场彼此不同,但是应力分量对于这些材料而言是相同的表达式,差异只是磁导率的大小。如果顺磁性材料的磁场分析比软铁磁性材料的分析容易,则可以使用顺磁性材料的磁场进行应力分析。产生了板厚方向的剪切变形和应力,并获得了解决方案。显示了磁场和应力分布图。还得出了应力强度因子。

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