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Simulation of a Single-Component System Using the Trajectories Method Taking into Account the Scheduling Preventive Maintenance

机译:考虑到调度预防维护的轨迹方法模拟单组件系统

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This article describes the functioning of a single-component system based on scheduling preventive maintenance. Its semi-Markov model using the trajectories method is constructed considering the following assumption: the time of preventive maintenance is much less than the time between failures and the time of system recovery. In addition, as a rule, the preventive maintenance is conducted out of working time fund, which justifies the assumption of its momentary execution. The employed method of trajectories is applicable only for the discrete systems. Thus, while modeling the current system, which is the system with a continuous phase space of states, the algorithm of phase consolidation for the transition to a system with a discrete phase space of states was applied. This method allows to obtain the exact solution of the task of finding the distribution function in the Laplace images, as opposed to the known methods. In order to validate the obtained results there has been a comparison of mathematical expectations of time staying in subset of operational conditions obtained due to the distribution function detected and based on the theorem of the average stationary stay time of the semi-Markov process in the subset of states.
机译:本文介绍了基于调度预防性维护的单组件系统的功能。考虑到以下假设,构造了使用轨迹方法的半马尔可夫模型:预防性维护的时间远低于故障之间的时间和系统恢复的时间。此外,通常,预防性维护是在工作时间基金中进行的,这证明了其瞬间执行的假设。采用的轨迹方法仅适用于离散系统。因此,在对具有状态的连续相空间的系统进行建模时建模当前系统时,应用用于过渡到具有状态的离散相位空间的系统的相位整合算法。该方法允许获得在Laplace图像中找到分布函数的任务的精确解决方案,而不是已知方法。为了验证所获得的结果,已经比较了由于检测到的分布函数而获得的操作条件子集的时间预期的比较,并且基于子集中半马尔可夫过程的平均静止停留时间的定理各国。

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