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Modeling of simultaneous shape memory and pseudoelastic effects of shape memory alloys on nonlinear dynamic response of multilayer composite plate embedded with pre-strained SMA wires under thermal condition

机译:在热条件下采用预束性SMA线嵌入多层复合板的形状记忆合金同步形状记忆和伪弹性效应的建模

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摘要

Shape memory alloys as a kind of smart materials, have two unique characteristics entitled shape memory and pseudoelastic effects. In this paper, a nonlinear dynamic analysis of multilayered composite plate embedded with pre-strained SMA wires under thermal condition is implemented considering both effects of SMAs simultaneously, for the first time. The constitutive equation proposed by Brinson is used for modelling the behaviors of SMA wires. In this work, equations of motion are derived in the framework of Carrera's Unified Formulation, for robust analysis of the problem. In this regard, the nonlinear strains are employed for modelling the thermal effects and also the effect of recovery stresses in the SMA wires. In this study not only the material properties are instantaneous variable with respect to the time and location, but they are also unknown, which make the problem more complicated. For this aim, a transient nonlinear finite element in conjunction with incremental iterative algorithm proposed by the author is employed, in order to solve the equations. Results show that upon the thermal condition, the recovery stress is generated in the SMA wires and therefore reduce the amplitude of a damped response of the plate. One conclusion from this study is that, in contrast with many studies reported before, it cannot be always say that the stress recovery in SMA wires is increased with increasing the pre-strain of SMA wires. In other words, for a specified increasing in temperature, only a limit amount of pre-strain comes back to its original shape and not more. Also, several numerical examples upon effect of different thermal condition, different volume fraction of SMA wires and different boundary conditions have been analyzed.
机译:形状记忆合金作为一种智能材料,具有两个独特的特性,标题为形状内存和假效果效果。本文首次考虑了在热条件下,在热条件下嵌入了热条件下嵌入的多层复合板的非线性动力学分析。 Brinson提出的本构方程用于对SMA线的行为进行建模。在这项工作中,动作方程在Carrera统一配方的框架中得出,用于对问题的鲁棒分析。在这方面,使用非线性菌株用于对热效应进行建模,以及恢复应力在SMA线中的影响。在这项研究中,不仅可以对时间和位置的瞬时变量是瞬时变量,而且它们也是未知的,这使得问题更加复杂。为此目的,采用作者提出的增量迭代算法的瞬态非线性有限元,以解决方程。结果表明,在热条件下,在SMA线中产生恢复应力,从而减小板的阻尼响应的幅度。本研究的一个结论是,与之前报告的许多研究相比,它不能总是说SMA线中的应力恢复随着SMA线的预缠绕而增加。换句话说,对于在温度的规定增加,仅限于菌株的限制量返回其原始形状,而不是更多的。而且,已经分析了几种数值示例,在不同的热条件下,SMA线的不同体积分数和不同的边界条件的影响。

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