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KERNEL DENSITY ESTIMATION AND METROPOLIS-HASTINGS SAMPLING IN PROCESS CAPABILITY ANALYSIS OF UNKNOWN DISTRIBUTIONS

机译:内核密度估计和Metropolis-Hastings在未知分布过程中的过程能力分析中的采样

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Strong normality assumption is associated with widely used process capability indices such as c_p, c_(pk). Violation of the assumption will mislead the interpretation in applications. A nonparametric method is proposed for density estimation of any unknown distribution. Kernels are used for density estimation and metropolis-hastings (M-H) algorithm is adopted to generate samples from the density. M-H sampling provides a tool to accommodate different kernel functions and flexibility of future extension to multivariate cases. Conformity (yield) based indices (y_p, y) are adopted to replace c_p, c_(pk). These indices can be conveniently assessed by the proposed kernel density based M-H algorithm (K-M-H). The method is validated by several simulation case studies.
机译:强的正常假设与广泛使用的过程能力指数(如C_P,C_(PK)相关联。违反假设将误导申请的解释。提出了非参数方法,用于任何未知分布的密度估计。内核用于密度估计,采用Metropolis-Hastings(M-H)算法来生成密度的样本。 M-H采样提供了一种工具,可容纳不同的内核功能和未来扩展的灵活性到多变量案例。采用符合性(产量)基于索引(Y_P,Y)替换C_P,C_(PK)。可以通过所提出的基于核密度的M-H算法(K-M-H)方便地评估这些索引。该方法由几种模拟案例研究验证。

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