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Fundamental solutions for transversely isotropic magneto- electro-elastic media and boundary integral formulation

机译:横观各向同性磁电弹性介质的基本解和边界积分公式

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To obtain the fundamental solutions for computation of magneto-electro-elastic media by the boundary element method, the general solutions in the case of distinct eigenvalues are derived and expressed in five harmonic functions from the governing equations and the strict differential operator theorem. On the basis of these general solutions, the fundamental solution of infinite magneto-electro-elastic solid are obtained with the method of trial-and-error. Finally, the boundary integral formulation is derived and the corresponding boundary element method program is implemented to perform two numerical calculations(a column under uni-axial tension, uniform electric displacement or uniform magnetic induction, an annular plate simply-supported on outer and inner surfaces under axial loads). The numerical results agree well with the analytical ones.
机译:为了通过边界元方法获得计算磁电弹性介质的基本解,从控制方程和严格的微分算子定理中推导了特征值不同时的一般解,并用五个谐波函数表示。在这些一般解的基础上,采用试错法获得了无限磁电弹性固体的基本解。最后,推导边界积分公式,并采用相应的边界元方法程序进行两次数值计算(单轴拉力,均匀电位移或均匀磁感应作用下的圆柱,内外表面简单支撑的环形板)。在轴向载荷下)。数值结果与分析结果吻合良好。

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