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Nonlinear Dynamical Stability of the Lattices with Initial Material and Geometric Imperfection

机译:具有初始材料和几何缺陷的晶格的非线性动力稳定性

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As the lattices had sensitive to the initial material and geometric imperfection,structure imperfections and physical imperfection are important nonlinear dynamical stability of the system.The lattices with two imperfections were frail to collapse under rainstorm,blizzard and earthquake.So a nonlinear dynamic model of the lattices with coupling the initial imperfection and initial damage was obtained to reveal the plenty dynamics characteristic.Firstly it can be taken deformation as initial imperfection and nonlinear dynamic model of the lattices with initial damage was given.Then the problem of local stability at the equilibrium of the system was discussed by exponent Eloquent under different initial conditions and parameter.Finally theoretically critical condition of chaotic motion was given using the Melnikov function method.The chaos motion of the lattices with initial material and geometric imperfection was simulated by computer numerical emulation under nonlinear forced vibration.And it was founded that the initial initial material and geometric imperfection made the chaos motion of the system easily occur.
机译:由于晶格对初始的材料和几何缺陷具有敏感性,因此,结构缺陷和物理缺陷是系统的重要非线性动力学稳定性。具有两个缺陷的晶格在暴雨,暴风雪和地震的作用下容易崩溃。得到了具有初始缺陷和初始损伤的网格,揭示了足够的动力学特性。首先,可以将变形作为初始缺陷,给出了具有初始损伤的非线性动力学模型。在不同的初始条件和参数下,用指数Eloquent讨论了该系统。最后通过Melnikov函数方法给出了混沌运动的理论临界条件。在非线性强迫下,通过计算机数值模拟,模拟了具有初始材料和几何缺陷的晶格的混沌运动。振动并且发现初始的初始材料和几何缺陷使系统的混乱运动容易发生。

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