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Algebraic theory for time variant linear systems: modes, minimality and reachability and observability of interconnected systems

机译:时变线性系统的代数理论:互联系统的模式,极小性和可达性与可观测性

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Realization theory for time-invariant systems is extended, via the algebraic framework of skew polynomial rings. We emphasize the notions of greatest common divisors, the least common (left and right) multiples, the Bezout identity, and the use of these in resolving the modes for a time-varying system. Different canonical representations of the noncommutative polynomials lead directly to the canonical realizations for time varying systems. The PBH test is extended to time-varying systems, and its application for testing reachability and observability of interconnected systems is given.
机译:通过时滞多项式环的代数框架,扩展了时不变系统的实现理论。我们强调最大公约数,最小公倍数(左和右),Bezout身份以及在解决时变系统的模式中使用这些概念。非交换多项式的不同规范表示直接导致时变系统的规范实现。 PBH测试扩展到时变系统,并给出了其在测试互连系统的可达性和可观察性方面的应用。

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