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Approximate and approximate null-controllability of a class of piecewise linear Markov switch systems

机译:一类分段线性马尔可夫开关系统的近似和近似零可控性

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We propose an explicit, easily-computable algebraic criterion for approximate null-controllability of a class of general piecewise linear switch systems with multiplicative noise. This gives an answer to the general problem left open in Goreac and Martinez (2015). The proof relies on recent results in Confortola et al. (2015) allowing to reduce the dual stochastic backward system to a family of ordinary differential equations. Second, we prove by examples that the notion of approximate controllability is strictly stronger than approximate null-controllability. A sufficient criterion for this stronger notion is also provided. The results are illustrated on a model derived from repressed bacterium operon (given in Krishna et al. (2005) and reduced in Crudu et al. (2009)). (C) 2016 Elsevier B.V. All rights reserved.
机译:我们为一类具有乘性噪声的一般分段线性开关系统的近似零可控制性提出了一个显式,易于计算的代数准则。这为Goreac和Martinez(2015)中遗留的一般问题提供了答案。证明依赖于Confortola等人的最新结果。 (2015年)允许将对偶随机向后系统简化为一类常微分方程。其次,我们通过示例证明近似可控性的概念比近似零可控性严格更强。还提供了针对此更强概念的充分标准。在抑制的细菌操纵子衍生的模型上说明了结果(在Krishna等人(2005)中给出,在Crudu等人(2009)中给出)。 (C)2016 Elsevier B.V.保留所有权利。

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