Fast availability simulation

D.B. Parkinson
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引用次数: 4

Abstract

The Availability of a system, device or component in an operational cycle, defined by normal operation—malfunction (failure) — wait — repair, is considered and defined in the form of a random variable. By the use of the fast convolution techniques originally developed for structural reliability applications, the cumulative distribution function of this random variable is obtained together with its mean (equivalent to the long run Average Availability) and standard deviation. The technique described includes preventive maintenance, may be used with any assumed probability distributions of failure, waiting, repair and preventive maintenance times, and may take account of correlation between these parameters. The results are equivalent to those which may be obtained by conventional numerical simulation of repair cycles, but the procedure described is likely to be faster and more economical of computing time and amenable to use on microcomputers.

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快速可用性仿真
系统、设备或部件在运行周期中的可用性,由正常运行-故障(故障)-等待-修复定义,以随机变量的形式考虑和定义。通过使用最初为结构可靠性应用而开发的快速卷积技术,获得了该随机变量的累积分布函数及其平均值(相当于长期平均可用性)和标准差。所描述的技术包括预防性维修,可用于任何假定的故障、等待、维修和预防性维修时间的概率分布,并可考虑这些参数之间的相关性。结果与传统的修理周期数值模拟结果相当,但所描述的程序可能更快,更节省计算时间,并且适合在微型计算机上使用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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APPENDIX C: OPTIMUM ARRANGEMENT OF COMPONENTS IN CONSECUTIVE‐2‐OUT‐OF‐ N : F SYSTEMS APPENDIX A: GAMMA TABLE APPENDIX H: COMPUTER LISTING OF THE NEWTON–RAPHSON METHOD APPENDIX B: COMPUTER PROGRAM TO CALCULATE THE RELIABILITY OF A CONSECUTIVE‐ k ‐OUT‐OF‐ n : F SYSTEM SYSTEM RELIABILITY EVALUATION
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