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Burr Distributions and Software Reliability Modeling

机译:BURR分布和软件可靠性建模

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摘要

It is well known that software reliability models (SRMs) based on non-homogeneous Poisson process possesses a simple structure having only one parameter called mean value function, but their goodness-of-fit and predictive performances strongly depend on a fault-detection time distribution in the mean value function. In past, the representative absolutely continuous distribution functions with positive support, such as exponential, gamma, Pareto, normal (lognormal and truncated normal), logistic (log logistic, truncated logistic), extreme (Weibull, Gompertz) distributions, are widely used. On one hand, SRMs can be unified by more generalized fault-detection time classes which include several distributions as special cases, where the typical examples are generalized exponential, generalized gamma, generalized Weibull, phase-type, Marshall-Olkin distributions. In this article we introduce the Burr family which consists of 12 probability distributions for the fault-detection time, and investigate the both of goodness-of-fit and predictive performances with actual software fault count data sets.
机译:众所周知,基于非均质泊松过程的软件可靠性模型(SRMS)具有一个只有一个称为均值函数的一个参数的简单结构,但它们的高度和预测性能强烈地取决于故障检测时间分布在平均值函数中。过去,具有积极支持的代表性绝对连续分布函数,如指数,伽玛,帕累托,正常(Lognormal和截断正常),逻辑(日志逻辑,截断的逻辑),极端(Weibull,Gompertz)分布,被广泛地使用。一方面,SRMS可以通过更多的广义故障检测时间类统一,包括几种分布作为特殊情况,其中典型的示例是广义指数,广义伽马,广义威布尔,相位类型,马歇尔-OLKIN分布。在本文中,我们介绍了由5个故障检测时间的12个概率分布组成的Burr系列,并调查具有实际软件故障计数数据集的适合性和预测性能。

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