用Copula修复方法评价具有k个连续退化状态的k / n: G型构型下复杂系统的性能

Pub Date : 2022-02-09 DOI:10.1142/s0218539321500479
V. V. Singh, Abdulkareem Lado Ismail, Umesh Chand, Sudhansu S. Maiti
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引用次数: 2

摘要

本文是对一个复杂的可修系统在[公式:见文]-out-[公式:见文]:[公式:见文]型构型下由一系列子系统组成的随机分析。两个子系统串联布置,当某个单元发生故障时具有自动转换开关。子系统1应该在[公式:见文]-out-[公式:见文]:[公式:见文]方案下工作,子系统2有四个不可区分的单元并行排列,并在1-out- 4:[公式:见文]方案下自动开关工作。灾难性故障的特征是对整个系统造成损害。单元故障率、开关故障率和灾难性故障率均为常数,而修理率则作为变量,具有两种分布类型:一般分布和联结分布。模型分析使用补充变量的方法,与概率措施,如可用性,可靠性,MTSF和利润函数派生。
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Performance Assessment of Complex System Under the k-out-of-n: G Type Configuration with k Consecutive Degraded States through the Copula Repair Approach
This paper is the stochastic analysis of a complex repairable system comprising of subsystems in a series arrangement under the [Formula: see text]-out-of-[Formula: see text]: [Formula: see text] type configuration. Both of the subsystems are in series arrangement and having auto transfer switches when some unit fails. Subsystem 1 is supposed to work under the [Formula: see text]-out-of-[Formula: see text]: [Formula: see text], scheme, and subsystem 2 which has four indistinguishable units in parallel arrangement with an auto switch functioning under the 1-out-of-4: [Formula: see text] scheme. A catastrophic failure is characterized as causing damage to the entire system. Units’ failure, switch failures, and catastrophic failure rates are constant, but repair rates are treated as variables with two types of distributions: general distribution and copula distribution. The model is analyzed using a supplementary variables approach, with probabilistic measures such as availability, reliability, MTSF, and profit functions derived.
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