Static and dynamic behavior of multilayered magneto-electro-elastic laminates with viscoelastic interfaces under different boundary conditions

M. Hamidi, S. Zaki, M. Aboussaleh
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引用次数: 1

Abstract

In this communication, a methodological approach based on the combination of the state space method and the differential quadrature method (SS-DQM) is used to analyze the static and dynamic behavior of magneto-electro-elastic rectangular plates with viscoelastic interfaces based on a Winkler-Pasternak elastic support and with different boundary conditions. The state space method is used to estimate the solution in the thickness direction with an arbitrary number and different types of layers, whereas the DQM method is used to take into account all the boundary conditions. Afterward, to convert the obtain solutions from Laplace domain to temporary one we use the inverse Laplace transform.In this communication, a methodological approach based on the combination of the state space method and the differential quadrature method (SS-DQM) is used to analyze the static and dynamic behavior of magneto-electro-elastic rectangular plates with viscoelastic interfaces based on a Winkler-Pasternak elastic support and with different boundary conditions. The state space method is used to estimate the solution in the thickness direction with an arbitrary number and different types of layers, whereas the DQM method is used to take into account all the boundary conditions. Afterward, to convert the obtain solutions from Laplace domain to temporary one we use the inverse Laplace transform.
粘弹性界面多层磁电弹性层合板在不同边界条件下的静动态特性
本文采用基于状态空间法和微分积分法(SS-DQM)相结合的方法,分析了基于温克勒-帕斯捷尔纳克弹性支承的粘弹性界面磁电弹性矩形板在不同边界条件下的静、动态行为。状态空间法用于估计任意数量和不同类型层在厚度方向上的解,而DQM方法用于考虑所有边界条件。然后,为了将从拉普拉斯域得到的解转换为临时解,我们使用拉普拉斯逆变换。本文采用基于状态空间法和微分积分法(SS-DQM)相结合的方法,分析了基于温克勒-帕斯捷尔纳克弹性支承的粘弹性界面磁电弹性矩形板在不同边界条件下的静、动态行为。状态空间法用于估计任意数量和不同类型层在厚度方向上的解,而DQM方法用于考虑所有边界条件。然后,为了将从拉普拉斯域得到的解转换为临时解,我们使用拉普拉斯逆变换。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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