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Dynamic Calculation of Nonlinear Oscillations of Flat Trusses Part 1: Mathematical Model of Nonlinear Structural Oscillations

机译:平桁扁平非线性振荡的动态计算第1部分:非线性结构振动的数学模型

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The article deals with the application of the analytical method - the method of time analysis - to the problems of dynamic discrete dissipative systems, taking into account the physical and structural nonlinearity. Here are the equations of the mathematical model of nonlinear oscillations of discrete systems that allow representing the vector of dynamic restoring force as the algebraic sum of the linear and nonlinear components. This makes it possible to realize a diagram of a deformation piecewise linear form with consolidation and unloading. In this system of differential equations of motion at a certain time interval has the form of ODE with constant coefficients. This allows modeling of a common position to determine the dynamic response of the system for these types of non-linearity. Analytical expressions of jumps of the designed dynamic response parameters are also given during their transition to a new state in a nonlinear operation, showing that the value of the jump depends on the change in stiffness and damping matrices.
机译:本文涉及分析方法的应用 - 时间分析方法 - 对动态离散耗散系统存在的问题,考虑到物理和结构性非线性。以下是离散系统的非线性振荡的数学模型的等式,其允许表示动态恢复力的向量作为线性和非线性分量的代数之和。这使得可以实现具有固结和卸载的变形分段线性形式的图。在该系统中,在特定时间间隔的差分运动方程中具有恒定系数的ode的形式。这允许建模公共位置以确定这些类型的非线性系统的动态响应。在非线性操作中转换到新状态期间还给出了设计的动态响应参数的跳跃的分析表达,表明跳跃的值取决于刚度和阻尼矩阵的变化。

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