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Origins, Properties, and Parameters Estimation of the Hyperbolic Reliability Model

机译:双曲可靠性模型的起源,性质和参数估计

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This paper deals with a new reliability model for nonrepayable systems, the Hyperbolic. A decreasing hazard rate approaching a value greater than zero is its distinctive characteristic. Potentially, many mechanisms of failure can produce mortality laws of Hyperbolic type. The "Deterioration", "Stress-Strength", and "Shocks" failure models discussed here are such models. To make the use of the Hyperbolic model easier, the maximum likelihood estimators of its parameters are given. They can be calculated without any difficulty, and appear to be acceptable for practical technological applications. Finally, two applicative examples are given. These examples exhibit that when the mechanism of failure is one of the types discussed, the Hyperbolic model shows a better fit compared with other alternative reliability models, like Gamma, and Weibull.
机译:本文介绍了一种针对不可偿还系统的新可靠性模型,即双曲线。降低危险率接近零值是其独特的特征。潜在地,许多故障机制都可能产生双曲线型的死亡率定律。这里讨论的“劣化”,“应力强度”和“冲击”故障模型就是这样的模型。为了简化双曲线模型的使用,给出了其参数的最大似然估计器。可以毫不费力地进行计算,对于实际的技术应用来说似乎可以接受。最后,给出两个应用示例。这些示例表明,当故障机制为所讨论的类型之一时,双曲线模型与其他替代可靠性模型(例如Gamma和Weibull)相比,显示出更好的拟合度。

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