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Unknown input observability of decomposed systems consisting ofalgebraic and integrating parts

机译:由代数和积分部分组成的分解系统的未知输入可观察性

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Observability of decomposed systems consisting of algebraic and integrating parts is investigated in the presence of unknown inputs. Conditions for the existence and construction of integrating subsystems which, when connected to the algebraic system, give rise to an unknown-input, unknown-state observable and unknown-input, zero-state observable composite system are established. Application of the results to fault detection and identification in algebraic systems is discussed
机译:在存在未知输入的情况下,研究了由代数和积分部分组成的分解系统的可观性。建立了集成子系统的存在和构造条件,当连接到代数系统时,将产生一个未知输入,未知状态可观测和未知输入,零状态可观测复合系统。讨论了结果在代数系统故障检测和识别中的应用

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