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Analysis of nonlinear vibration of magneto-electro-elastic plate on elastic foundation based on high-order shear deformation

机译:基于高阶剪切变形的弹性基础磁电弹性板非线性振动分析

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摘要

Considering the condition of the elastic foundation and obeying Reddy's third-order shear deformation theory, the nonlinear forced vibration behavior of the magneto-electro-elastic composite materials (MEE) plate is studied. Combined with von Karman's nonlinear principle and Hamilton's principle for model derivation, the nonlinear partial differential equations of the MEE plate are obtained, and then the equations obtained are dimensionless. Based on the mechanical model of the nonlinear forced vibration of the MEE plate and the Galerkin method, the nonlinear high-order partial differential equations are reduced the two-degree-of freedom nonlinear ordinary differential equations and the model is analyzed by the multi-scale method. In the numerical calculation, the influence of the geometrical parameters, loads, damping, magnetic and electric field strength of the MEE plate on the nonlinear amplitude-frequency response curve (AFRC) of the MEE plate is discussed.
机译:考虑到弹性基础的条件和服从Reddy的三阶剪切变形理论,研究了磁力弹性复合材料(MEE)板的非线性强制振动特性。 结合von Karman的非线性原理和汉密尔顿的模型推导原理,获得了MEE板的非线性偏微分方程,然后获得的等式无量纲。 基于MEE板的非线性强制振动的机械模型和Galerkin方法,非线性大阶偏微分方程减小了两度自由度非线性常微分方程,并且通过多尺度分析模型 方法。 在数值计算中,讨论了MEE板对MEE板的非线性幅度频率响应曲线(AFRC)的几何参数,负载,阻尼,磁场和电场强度的影响。

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