1,721,025 research outputs found

    Nonparametric Permutation-Based Control Charts for Ordinal Data

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    In the literature of statistical process control (SPC), design and implementation of traditional Shewart-based control charts requires the assumption that the process response distribution follows a parametric form (e.g., normal). However, since in practice, ordinal observations may not follow the pre-specified parametric distribution these charts may not be reliable. In this connection, this work aims at providing a contribution to the nonparametric SPC literature, proposing univariate and multivariate nonparametric permutation-based control charts for ordinal response variables which are not only interesting as methodological solution but they have a very practical value particularly within the context of monitoring some measure of user’s satisfaction, loyalty, etc. related to use of a given service. As confirmed by the simulation study and by the application to a real case study in the field of monitoring of customer satisfaction in services, we can state that the proposed NPC chart for ordered categorical response variables is certainly a good alternative with respect to the literature counterparts

    Semiparametric Bayesian Small Area Estimation Based on Dirichlet Process Priors

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    Small area estimation concerns the problem of releasing estimates for domains that are not planned by design in statistical surveys. For such domains the observed sample size may often be too small to allow for accurate estimation of aggregates of interest. To borrow strength from related domains, the vast majority of small area models relies on mixed effects regression models. Whereas inference on the fixed effects is shown to be robust to deviations from normality, estimation of the random effects is crucial for predicting small area quantities. The potential impact of distributional assumptions on the random effects is shown to be important; missing covariates can lead to multimodal distributions for the random effects; the latter may also be skewed. Any parametric assumption, applying to nonobservable quantities, is difficult to check. This contribution examines a Bayesian semiparametric version of the Fay-Herriot model in which the default normality assumption for the random effects is replaced by a nonparametric specification, based on the Dirichlet process. Viability of the approach and the effect of introducing a flexible specification of the random effects are investigated through an application to simulated data

    A cost based reweighted scheme of principal support vector machine

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    In this work, a reweighted scheme is used to improve the performance of the algorithm. We present basic theoretical results and demonstrate the effectiveness of the reweighted algorithm through simulations and real data application
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