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391.
屈田兴 《国防科技大学学报》2008,30(4):133-136
建立了半鞅向量随机积分的一个结果,能方便处理可料过程在向量随机积分意义下对半鞅的分解随可料过程不同而不同的问题.作为其应用,给出了有关文献中定理的简洁证明.并利用其思想,得到了半鞅向量随机积分的一个重要性质. 相似文献
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舰船机电系统在使用维修过程中所记录的故障数据通常质量不高,信息记录不完整、不准确。针对这类不完备数据,利用图示法给出故障趋势的判定。在此基础上,分别利用齐次泊松过程、非齐次泊松过程和几何过程,对装备的历史故障数据进行分析。结果表明,几何过程产生的拟合误差最小,可预测装备的未来故障强度。 相似文献
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Sunkyo Kim 《海军后勤学研究》2016,63(7):549-561
A Markovian arrival process of order n, MAP(n), is typically described by two n × n transition rate matrices in terms of rate parameters. While it is straightforward and intuitive, the Markovian representation is redundant since the minimal number of parameters is n2 for non‐redundant MAP(n). It is well known that the redundancy complicates exact moment fittings. In this article, we present a minimal and unique Laplace‐Stieltjes transform (LST) representations for MAP(n)s. Even though the LST coefficients vector itself is not a minimal representation, we show that the joint LST of stationary intervals can be represented with the minimum number of parameters. We also propose another minimal representation for MAP(3)s based on coefficients of the characteristic polynomial equations of the two transition rate matrices. An exact moment fitting procedure is presented for MAP(3)s based on two proposed minimal representations. We also discuss how MAP(3)/G/1 departure process can be approximated as a MAP(3). A simple tandem queueing network example is presented to show that the MAP(3) performs better than the MAP(2) in queueing approximations especially under moderate traffic intensities. © 2016 Wiley Periodicals, Inc. Naval Research Logistics 63: 549–561, 2016 相似文献
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作为混合动力汽车增程系统的一种新型动力源,球形发动机有着功率密度高,结构紧凑等优点。在介绍球形发动机工作原理及基本结构的基础之上,研究了发动机气缸容积变化规律,分析发动机燃烧过程,建立了发动机热力学理论模型。利用FLUENT开展了仿真研究,验证了模型的正确性,进而对于发动机燃油喷射过程进行了分析。结果表明:计算得到的气缸内部温度与压力曲线与仿真得到的结果基本一致,验证了理论模型的正确性。在燃油喷射的过程中,可能会出现涡团状的燃油喷射轨迹,使得局部富油发生,燃烧性能变差。 相似文献
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In this article, an optimal replacement policy for a cold standby repairable system consisting of two dissimilar components with repair priority is studied. Assume that both Components 1 and 2, after repair, are not as good as new, and the main component (Component 1) has repair priority. Both the sequence of working times and that of the components'repair times are generated by geometric processes. We consider a bivariate replacement policy (T,N) in which the system is replaced when either cumulative working time of Component 1 reaches T, or the number of failures of Component 1 reaches N, whichever occurs first. The problem is to determine the optimal replacement policy (T,N)* such that the long run average loss per unit time (or simply the average loss rate) of the system is minimized. An explicit expression of this rate is derived, and then optimal policy (T,N)* can be numerically determined through a two‐dimensional‐search procedure. A numerical example is given to illustrate the model's applicability and procedure, and to illustrate some properties of the optimal solution. We also show that if replacements are made solely on the basis of the number of failures N, or solely on the basis of the cumulative working time T, the former class of policies performs better than the latter, albeit only under some mild conditions. © 2010 Wiley Periodicals, Inc. Naval Research Logistics, 2010 相似文献