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      1. Naturvetenskap och teknik
      2. Teknik och industri
      3. Maskinteknik och material

      Industrial Data Analytics for Diagnosis and Prognosis

      A Random Effects Modelling Approach

      AvShiyu Zhou,Yong Chen

      Inbunden, Engelska, 2021

      1 525 kr

      Beställningsvara. Skickas inom 5-8 vardagar. Fri frakt över 249 kr.

      Beskrivning

      Discover data analytics methodologies for the diagnosis and prognosis of industrial systems under a unified random effects model  In Industrial Data Analytics for Diagnosis and Prognosis - A Random Effects Modelling Approach, distinguished engineers Shiyu Zhou and Yong Chen deliver a rigorous and practical introduction to the random effects modeling approach for industrial system diagnosis and prognosis. In the book’s two parts, general statistical concepts and useful theory are described and explained, as are industrial diagnosis and prognosis methods. The accomplished authors describe and model fixed effects, random effects, and variation in univariate and multivariate datasets and cover the application of the random effects approach to diagnosis of variation sources in industrial processes. They offer a detailed performance comparison of different diagnosis methods before moving on to the application of the random effects approach to failure prognosis in industrial processes and systems. In addition to presenting the joint prognosis model, which integrates the survival regression model with the mixed effects regression model, the book also offers readers:  A thorough introduction to describing variation of industrial data, including univariate and multivariate random variables and probability distributions Rigorous treatments of the diagnosis of variation sources using PCA pattern matching and the random effects modelAn exploration of extended mixed effects model, including mixture prior and Kalman filtering approach, for real time prognosisA detailed presentation of Gaussian process model as a flexible approach for the prediction of temporal degradation signalsIdeal for senior year undergraduate students and postgraduate students in industrial, manufacturing, mechanical, and electrical engineering, Industrial Data Analytics for Diagnosis and Prognosis is also an indispensable guide for researchers and engineers interested in data analytics methods for system diagnosis and prognosis.

      Produktinformation

      • Utgivningsdatum:2021-08-24
      • Mått:10 x 10 x 10 mm
      • Vikt:454 g
      • Format:Inbunden
      • Språk:Engelska
      • Antal sidor:352
      • Förlag:John Wiley & Sons Inc
      • ISBN:9781119666288

      Utforska kategorier

      • Maskinteknik och material inom Naturvetenskap och teknik

      Mer om författaren

      Shiyu Zhou, is a Vilas Distinguished Achievement Professor in the Department of Industrial and Systems Engineering at the University of Wisconsin-Madison. He received his doctorate in Mechanical Engineering from the University of Michigan in 2000.Yong Chen, is Professor in the Department of Industrial and Systems Engineering at the University of Iowa. He obtained his doctorate in Industrial and Operations Engineering from the University of Michigan in 2003.

      Innehållsförteckning

      • Chapter 1 IntroductionPart 1 Statistical Methods and Foundation for Industrial Data AnalyticsChapter 2 Introduction to Data Visualization andChapteraracterizationChapter 3 Random Vectors and the Multivariate Normal DistributionChapter 4 Explaining Covariance Structure: Principal ComponentsChapter 5 Linear Model for Numerical and CategoricalChapter 6 Linear Mixed Effects ModelPart 2 Random Effects Approaches for Diagnosis and PrognosisChapter 7 Diagnosis of Variation Source Using PCAChapter 8 Diagnosis of Variation Sources Through Random Effects EstimationChapter 9 Analysis of System DiagnosabilityChapter 10 Prognosis Through Mixed Effects Models for Longitudinal DataChapter 11 Prognosis Using Gaussian Process ModelChapter 12 Prognosis Through Mixed Effects Models for Time-to-Event DataAppendix: Basics of Vectors, Matrices, and Linear Vector SpaceReferencesIndex
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