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DISCONTINUITY ANALYSIS FOR THE TREATMENT OF NONLINEAR LUMPED-PARAMETER SYSTEMS FOR SINGULAR INPUTS

机译:处理非连续输入非线性集中参数系统的不连续性分析

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摘要

Different approaches suggested for the treatment of nonlinear systems subjected to singular inputs are either approximate or difficult to apply. In this paper, discontinuity analysis is used for this treatment, and is found to represent a good compromise between accuracy and ease of applicability. An example of non-isothermal CSTR representing nonlinear lumped-parameter chemical engineering systems is considered for the treatment. In the treatment, the integration of a model is carried out across the time of jump discontinuity by including singularity in the cause. This allows a priori estimation of initial conditions. The estimated initial conditions are then used for the initialization of the numerical solution of the model, whose singular input variables are set at their pre-initial values. The accuracy of the procedure in providing a reliable estimation of the system behavior is quantified by comparison with the numerical solutions initialized through the application of physical balances to the initial effects of singularity on the system, and with the numerical solutions obtained through pulse approximation for impulse. The procedure has simple and uniform applicability in comparison to the application of physical balances, and is substantially accurate than the commonly used pulse approximation method.
机译:建议采用不同的方法来处理经受奇异输入的非线性系统,这些方法要么近似,要么难以应用。在本文中,将不连续性分析用于此处理,发现它代表了准确性和适用性之间的良好折衷。考虑以代表非线性集总参数化学工程系统的非等温CSTR为例进行处理。在治疗中,通过在原因中包含奇异点,可以在跳跃不连续的整个时间进行模型集成。这允许对初始条件进行先验估计。然后,将估计的初始条件用于模型数值解的初始化,该模型的奇异输入变量被设置为其初始值。通过与通过将物理平衡应用于奇异性对系统的初始影响而初始化的数值解以及通过脉冲近似法获得的数值解进行比较,可以量化提供系统行为的可靠估计的过程的准确性。 。与物理天平的应用相比,该程序具有简单统一的适用性,并且比常用的脉冲近似方法准确得多。

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