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Dynamic Analysis of Resonance: Bifurcation Characteristics of Non-linear Parametric Systems

机译:共振动力分析:非线性参数系统的分岔特性

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The dynamic analysis is an important part of basic research of complex planetary transmission systems with split power flow. The bifurcation characteristics of the resonance courses especially for high-speed weakly and strongly non-linear parametric and in the damping time-heteronymous systems are highly sensitive to their parameters, i.e. to the quality and quantity of their bifurcation features and ambiguities. In the case of mass discretization, their analytical - numerical solution leads to complex integro-differential equations with solving kernels in the form of Green's resolventes and complex simulation models in MATLAB/Simulink. The case of one branch of the planetary transmission system with six degrees of freedom is analysed in terms of internal dynamics in this paper, i.e. the causes of the quantity and quality of resonance bifurcation curves and formation of ambiguity characteristics of relative motion in gear meshes.
机译:动态分析是复杂行星传动系统具有分流电流的基本研究的重要组成部分。共振课程的分叉特性特别用于高速弱和强烈的非线性参数和阻尼时间 - 范围内系统对其参数非常敏感,即其分叉特征和含糊不清的质量和数量。在质量离散化的情况下,它们的分析 - 数值溶液导致复杂的积分差分方程,以Green的解决方案和Matlab / Simulink的复杂模拟模型的形式求解核。本文的内部动力学分析了具有六个自由度的行星传输系统的一个分支的情况,即齿轮网啮合曲线的数量和质量的原因和质量的形成。

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