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A new mixed method for nonlinear fuzzy free vibration analysis of nanobeams on nonlinear elastic foundation

机译:一种新的非线性弹性基础非线性模糊自由振动分析的新混合方法

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摘要

A new mixed method for nonlinear fuzzy free vibration analysis of nanobeams on nonlinear elastic foundation is introduced. The governing equations are derived based on the first-order shear deformation theory (FSDT) in conjunction with the von-Karman's assumptions and the Eringen's nonlocal elasticity theory. The differential quadrature method (DQM) is employed to discretize the governing equations and the related boundary conditions. The direct displacement control iterative method is used to solve the discretized system of equations. The fuzzy transformation method (FTM) is coupled with the solution to incorporate effects of different uncertainties such as the small scale effect parameter, nonlinear elastic foundation parameters and vibration amplitude of the nanobeam. Applicability, rapid rate of convergence and high accuracy of the presented method are shown and significant effects of the nonlinearity on the response of nanobeams are investigated via solving some examples.
机译:介绍了一种新的非线性模糊自由振动分析对非线性弹性基础的纳米束的新混合方法。 基于一阶剪切变形理论(FSDT)与von-Karman的假设和eringen的非局部弹性理论一起导出控制方程。 使用差分正交方法(DQM)来离散控制方程和相关边界条件。 直接位移控制迭代方法用于解决离散式方程系统。 模糊变换方法(FTM)与解决方案结合,以结合不同的不确定性,例如小规模效应参数,非线性弹性基础参数和纳米振动振动幅度的效果。 示出了适用性,显示出呈现的方法的快速收敛性和高精度,并通过求解一些实施例研究了非线性对纳米芯响应的显着影响。

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