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Fitting software reliability growth curves using nonparametric regression methods

机译:使用非参数回归方法拟合软件可靠性增长曲​​线

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A simple and effective method of assessing the reliability of a piece of software is to plot the cumulative number of failures observed during testing, N(x), against time x. Since no software is ever completely free of errors, be it careless minor oversights or the results of serious design problems, it is therefore expected that with prolonged and systematic testing, N(x) will increase with x. Since the 1970s, there have been many models, aptly named Software Reliability Growth Models (SRGMs) which have been proposed to fit software failure data to the curve m(x) = E(N(x)). Unfortunately, due to the complexity of the software development processes, which include the possibility of imperfect debugging and introduction of new faults into the system, many of these SRGMs are very complex and standard estimation procedures such as Maximum Likelihood estimation (MLE) fails to estimate correctly, if at all, the parameters of these models. In this paper, we investigate the potential benefits of using Nonparametric Regression (NPR) methods to fit SRGMs. In addition, we will also develop methods based on Stein two-stage and modified two-stage sequential procedures to find a fixed-width confidence interval for the estimator of m(x). Finally, numerical examples based on real software failure data will be presented to illustrate the techniques developed and compare the results with some parametric SRGMs.
机译:评估软件可靠性的一种简单有效的方法是绘制在测试过程中观察到的故障累积数量N(x)与时间x的关系。由于没有软件能够完全消除错误,无论是疏忽大意还是由严重的设计问题引起的错误,因此,可以预期,经过长期而系统的测试,N(x)将随着x的增加而增加。自1970年代以来,已经出现了许多模型,恰当地命名为软件可靠性增长模型(SRGM),已提出这些模型以将软件故障数据拟合到曲线m(x)= E(N(x))。不幸的是,由于软件开发过程的复杂性,包括可能进行不完善的调试以及将新错误引入系统中,许多此类SRGM非常复杂,并且标准估计程序(例如最大似然估计(MLE))无法估计正确(如果有的话)这些模型的参数。在本文中,我们研究了使用非参数回归(NPR)方法拟合SRGM的潜在好处。此外,我们还将开发基于Stein两阶段和改进的两阶段顺序过程的方法,以找到m(x)估计量的固定宽度置信区间。最后,将提供基于实际软件故障数据的数值示例,以说明开发的技术并将结果与​​某些参数化SRGM进行比较。

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