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Applications of unbiased perturbations towards quantifying robustness with pragmatic geometric methods

机译:无偏扰动在用实用几何方法量化鲁棒性中的应用

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Robustness of a system has been defined in various ways, and extensive work has been completed to model the robustness of a system, but quantifying or measuring robustness has always been very difficult. In this research, we consider a simple system of a linear estimator, and then attempt to model the system performance and robustness in a graphical manner, which admits an analysis using the differential geometric concepts of slope. We try to compare two different types of slopes, namely the slope with biased perturbations of a surface and the slope with unbiased perturbations, and observe the values to see which of them can alternately be used in the process of understanding or measuring robustness. In this process, we have worked on two different examples and taken readings for many points to find if there is any consistency in the two slopes.
机译:已经以各种方式定义了系统的鲁棒性,并且已经完成了对系统的鲁棒性进行建模的大量工作,但是量化或测量鲁棒性一直非常困难。在这项研究中,我们考虑一个简单的线性估计器系统,然后尝试以图形方式对系统性能和鲁棒性进行建模,这允许使用斜率的微分几何概念进行分析。我们尝试比较两种不同类型的斜率,即具有带偏斜的表面的斜率和带无偏斜的表面的斜率,并观察这些值以了解在理解或测量稳健性过程中可以交替使用哪种斜率。在此过程中,我们研究了两个不同的示例,并从许多点上进行了读数,以发现两个斜率之间是否存在一致性。

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