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Structural Characterization of Controllability in Timed Continuous Petri Nets using Invariant Subspaces *

机译:使用不变子空间的定时连续Petri网的可控性的结构表征 * / ce:cross-ref>

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This work deals with thecontrollabilityanalysis in Timed Continuous Petri Nets(TCPNs)under infinite server semantics, a fluid relaxation that can model highly populated Discrete Event Systems. Here, thefull rank-controllabilityproperty is defined, ensuring that theTCPNis controllable over the equilibrium markings in each of theregionsof its reachability space. This allows forcing theTCPNsystems to work at interesting operation points such as maximum production states, safety regions, to mention a few. Herein two structural conditions for full rank-controllability, one necessary and the other sufficient, are introduced, avoiding the enumeration of all theconfigurationsrequired in other approaches. Finally, based on this, a polynomial algorithm to test the full rank-controllability is provided.
机译:这项工作在无限服务器语义下的定时连续Petri网(TCPNS)中的Thecontrollabalys分析,一种可以模拟高度填充的离散事件系统的流体放松。这里,定义了秩序秩控制性的,确保其在其可达空间中的每一个中的平衡标记上可控制QoTCPN。这使得迫使Thetcpnsystems在有趣的操作点工作,例如最大的生产状态,安全区域,提及几个。这里,引入了两个完整秩可控性的结构条件,介绍了一个必要的,另一个是足够的,避免了其他方法中的所有Thecfigurationsreculation。最后,基于此,提供了一种测试完整秩可控性的多项式算法。

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