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A differential-algebraic condition for controllability and observability of time varying linear systems

机译:变化线性系统的可控性和可观察性的差分代数条件

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An algebraic rank condition for controllability and observability of time-varying linear systems is given. The time-varying structure matrix is expanded in generated Lie algebra, with respect to a basis. It is proved that under a differential-algebraic condition for the time-dependent coefficients, controllability and observability are equivalent to a multivariable Kalman's condition, independent of the time-dependent terms.
机译:给出了用于可控性和时变线性系统的可控性和可观察性的代数等级条件。 时变结构矩阵在产生的Lie代数中扩展,相对于基础。 事实证明,在时间依赖的系数的差分代数条件下,可控性和可观察性相当于多变量的卡尔曼条件,与时间依赖的术语无关。

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