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The Development of Mathematical Modeling for Solving Problem of Assessment of the Stability of Nonlinear Systems with Slowly Changing Parameters

机译:解决参数缓慢变化的非线性系统稳定性评估数学模型的开发

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The major objective of this study is to obtain mathematical models for evaluation behavior of non-linear system, parameters non-linear elements are taken to be time change. The problem is solved by transaction from description at non-linear non-stationary system in space of variable states to description of its behavior in space of parameter increments by means of apparatus of Sensitivity functions. Using this apparatus, we transit from non-linear differential equation, to describing behavior system as a space of variable states to linear description at the systems increment change at these parameters. For overcoming the generalized functions which appear invariably during obtaining the sensitivity function, we used describing function. The main study also is to develop a mathematical model to estimate the stability of electric drive relay action and to identify areas of its robust stability when exposed to uncontrolled parametric perturbations described by harmonic laws.
机译:这项研究的主要目的是获得用于评估非线性系统行为的数学模型,其中非线性参数被视为时间变化。该问题的解决是通过使用灵敏度函数的装置从在可变状态空间中的非线性非平稳系统的描述到在参数增量空间中的其行为的描述来进行的。使用该装置,我们从非线性微分方程过渡到将行为系统描述为变量状态空间,再到系统在这些参数处的增量变化处进行线性描述。为了克服在获得敏感度函数期间不变出现的广义函数,我们使用了描述函数。主要研究还在于建立一个数学模型,以估算电力驱动继电器动作的稳定性,并确定其在受到谐波定律描述的不受控制的参数扰动时的鲁棒稳定性区域。

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