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Algebraic observability of nonlinear differential algebraic systems with geometric index one

机译:几何指数为一的非线性微分代数系统的代数可观性

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Electro mechanical systems are naturally expressed as differential and algebraic equations because the systems are constrained by the Kirchhoff's law. In order to examine local observability of such systems, this paper introduces concepts called algebraic observability and regular trajectory. Algebraic observability can be examined by elementary matrix operations of a certain polynomial matrix derived from a given system. Hence in order to check algebraic observability of a given system, it is possible to apply computer algebra such as Mathematica and Maple. Through a simple circuit model, it is shown that one can easily examine local observability by using the concepts of algebraic observability and regular trajectory, even if a conventional method for checking local observability is not applicable.
机译:机电系统自然表达为微分方程和代数方程,因为该系统受基尔霍夫定律的约束。为了检查此类系统的局部可观性,本文介绍了称为代数可观性和规则轨迹的概念。代数可观察性可以通过从给定系统派生的某个多项式矩阵的基本矩阵运算来检查。因此,为了检查给定系统的代数可观察性,可以应用计算机代数,例如Mathematica和Maple。通过一个简单的电路模型,可以看出,即使不使用传统的检查局部可观察性的方法,也可以通过使用代数可观察性和规则轨迹的概念轻松检查局部可观察性。

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