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Enhancing Reliability Predictions by Considering Learning Effects Based on One-Parameter Lindley Distribution

机译:通过考虑基于一个参数Lindley分布的学习效果来提高可靠性预测

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The development of non-homogenous Poisson process (NHPP) models has attracted many researchers during recent decades. Incorporating learning effects with NHPP models may improve the predictive capability of these models and leads to more accurate predictions. In this paper, a NHPP model [1] based on one-parameter Lindley distribution is integrating with learning effects. More specifically, the new model is built by considering two influential factors: the autonomous errors-detected factor and the learning factor. Then, its performance is validated and compared to the classical NHPP model both objectively and subjectively based on five real reliability datasets and using three different criteria. The application results show that: in term of influential factors when the autonomous errors-detected factor is lowest and the learning factor is highest, the improved NHPP L model is efficient. Also, the optimized model by incorporating learning effects is more accurate and better predicted than the classical NHPP model.
机译:近几十年来,非同质泊松过程(NHPP)模型的发展吸引了许多研究人员。使用NHPP模型的学习效果可以提高这些模型的预测能力,并导致更准确的预测。在本文中,基于一个参数Lindley分配的NHPP模型[1]与学习效果集成。更具体地,通过考虑两个有影响力的因素来构建新模型:自主错误检测因子和学习因素。然后,其性能被验证并基于五个实际可靠性数据集和使用三种不同的标准,与经典NHPP模型进行客观和主观的。申请结果表明:在自主误差检测因子最低且学习因子最高时,在影响因素的期限中,改进的NHPP L模型是有效的。此外,通过结合学习效果的优化模型更准确,更好地预测到经典的NHPP模型。

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