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This Handbook covers latent variable models, which are a flexible class of models for modeling multivariate data to explore relationships among observed and latent variables.- Covers a wide class of important models- Models and statistical methods described provide tools for analyzing a wide spectrum of complicated data- Includes illustrative examples with real data sets from business, education, medicine, public health and sociology.- Demonstrates the use of a wide variety of statistical, computational, and mathematical techniques.
Latent structure analysis. --- Latent variables. --- Constructs, Hypothetical --- Hypothetical constructs --- Variables, Latent --- Latent structure analysis --- Multivariate analysis --- Variables (Mathematics) --- Correlation (Statistics) --- Latent variables
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Mathematical statistics --- 519.2 --- Probability. Mathematical statistics --- Latent structure analysis. --- Latent variables. --- 519.2 Probability. Mathematical statistics --- Latent structure analysis --- Latent variables --- Constructs, Hypothetical --- Hypothetical constructs --- Variables, Latent --- Multivariate analysis --- Variables (Mathematics) --- Correlation (Statistics) --- Analyse des données
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Applied Latent Class Analysis introduces several innovations in latent class analysis to a wider audience of researchers. Many of the world's leading innovators in the field of latent class analysis contributed essays to this volume, each presenting a key innovation to the basic latent class model and illustrating how it can prove useful in situations typically encountered in actual research.
Latent structure analysis. --- Latent variables. --- Constructs, Hypothetical --- Hypothetical constructs --- Variables, Latent --- Latent structure analysis --- Multivariate analysis --- Variables (Mathematics) --- Correlation (Statistics) --- Latent variables --- #SBIB:022.AANKOOP --- #SBIB:303H520 --- Methoden sociale wetenschappen: techniek van de analyse, algemeen --- Academic collection --- Quantitative methods in social research --- Mathematical statistics --- Social Sciences --- Sociology
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Latent structure analysis. --- Latent variables. --- Mixture distributions (Probability theory) --- Compound distributions (Probability theory) --- Distributions, Mixture (Probability theory) --- Mixed distributions (Probability theory) --- Mixing distributions (Probability theory) --- Mixtures of distributions (Probability theory) --- Distribution (Probability theory) --- Constructs, Hypothetical --- Hypothetical constructs --- Variables, Latent --- Latent structure analysis --- Multivariate analysis --- Variables (Mathematics) --- Correlation (Statistics) --- Latent variables --- Mathematical statistics
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Random effects and latent variable models are broadly used in analyses of multivariate data. These models can accommodate high dimensional data having a variety of measurement scales. Methods for model selection and comparison are needed in conducting hypothesis tests and in building sparse predictive models. However, classical methods for model comparison are not well justified in such settings. This book presents state of the art methods for accommodating model uncertainty in random effects and latent variable models. It will appeal to students, applied data analysts, and experienced researchers. The chapters are based on the contributors’ research, with mathematical details minimized using applications-motivated descriptions. The first part of the book focuses on frequentist likelihood ratio and score tests for zero variance components. Contributors include Xihong Lin, Daowen Zhang and Ciprian Crainiceanu. The second part focuses on Bayesian methods for random effects selection in linear mixed effects and generalized linear mixed models. Contributors include David Dunson and collaborators Bo Cai and Saki Kinney. The final part focuses on structural equation models, with Peter Bentler and Jiajuan Liang presenting a frequentist approach, Sik-Yum Lee and Xin-Yuan Song presenting a Bayesian approach based on path sampling, and Joyee Ghosh and David Dunson proposing a method for default prior specification and efficient posterior computation. David Dunson is Professor in the Department of Statistical Science at Duke University. He is an international authority on Bayesian methods for correlated data, a fellow of the American Statistical Association, and winner of the David Byar and Mortimer Spiegelman Awards.
Statistics. --- Statistical Theory and Methods. --- Mathematical statistics. --- Statistique --- Statistique mathématique --- Electronic books. -- local. --- Latent variables. --- Random data (Statistics). --- Latent variables --- Random data (Statistics) --- Mathematics --- Mathematical Statistics --- Physical Sciences & Mathematics --- Data, Random (Statistics) --- Constructs, Hypothetical --- Hypothetical constructs --- Variables, Latent --- Mathematics. --- Probabilities. --- Probability Theory and Stochastic Processes. --- Statistics --- Stochastic processes --- Latent structure analysis --- Multivariate analysis --- Variables (Mathematics) --- Distribution (Probability theory. --- Statistical inference --- Statistics, Mathematical --- Probabilities --- Sampling (Statistics) --- Distribution functions --- Frequency distribution --- Characteristic functions --- Statistical methods --- Statistics . --- Statistical analysis --- Statistical data --- Statistical science --- Econometrics --- Probability --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk
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#SBIB:303H520 --- dataverwerking --- waarschijnlijkheidsleer --- wiskundige functies --- wiskundige statistiek --- Methoden sociale wetenschappen: techniek van de analyse, algemeen --- Latent structure analysis --- Latent variables --- Statistics --- Statistical analysis --- Statistical data --- Statistical methods --- Statistical science --- Mathematics --- Econometrics --- Constructs, Hypothetical --- Hypothetical constructs --- Variables, Latent --- Multivariate analysis --- Variables (Mathematics) --- Correlation (Statistics)
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Latent structure analysis. --- Multivariate analysis. --- Festschriften. --- Anniversary volumes --- Commemorative volumes --- Homage volumes --- Jubilee volumes --- Wedding publications --- Essays --- Multivariate distributions --- Multivariate statistical analysis --- Statistical analysis, Multivariate --- Analysis of variance --- Mathematical statistics --- Matrices --- Correlation (Statistics) --- Latent variables --- Multivariate analysis --- Dayton, C. Mitchell --- Dayton, Chauncey Mitchell
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The "Handbook of Partial Least Squares (PLS) and Marketing: Concepts, Methods and Applications" is the second volume in the series of the Handbooks of Computational Statistics. This Handbook represents a comprehensive overview of PLS methods with specific reference to their use in Marketing and with a discussion of the directions of current research and perspectives. The Handbook covers the broad area of PLS Methods from Regression to Structural Equation Modeling, from methods to applications, from software to interpretation of results. The Handbook features papers on the use and the analysis of latent variables and indicators by means of the PLS Path Modeling approach from the design of the causal network to the model assessment and improvement. Moreover, within the PLS framework, the Handbook addresses, among others, special and advanced topics such as the analysis of multi-block, multi-group and multi-structured data, the use of categorical indicators, the study of interaction effects, the integration of classification issues, the validation aspects and the comparison between the component-based PLS approach and the covariance-based Structural Equation Modeling. Most chapters comprise a thorough discussion of applications to problems from Marketing and related areas. Furthermore, a few tutorials focus on some key aspects of PLS analysis with a didactic approach. This Handbook serves as both an introduction for those without prior knowledge of PLS as well as a comprehensive reference for researchers and practitioners interested in the most recent advances in PLS methodology.
Latent variables. --- Least squares. --- Marketing -- Statistical methods. --- Path analysis (Statistics) -- Data processing. --- Regression analysis -- Data processing. --- Structural equation modeling -- Data processing. --- Least squares --- Regression analysis --- Structural equation modeling --- Path analysis (Statistics) --- Latent variables --- Marketing --- Mathematics --- Physical Sciences & Mathematics --- Mathematical Statistics --- Data processing --- Statistical methods --- Data processing. --- Method of least squares --- Squares, Least --- Mathematics. --- Marketing. --- Mathematical models. --- Probabilities. --- Statistics. --- Probability Theory and Stochastic Processes. --- Mathematical Modeling and Industrial Mathematics. --- Statistics and Computing/Statistics Programs. --- Statistical Theory and Methods. --- Curve fitting --- Geodesy --- Mathematical statistics --- Probabilities --- Triangulation --- Distribution (Probability theory. --- Mathematical statistics. --- Consumer goods --- Domestic marketing --- Retail marketing --- Retail trade --- Industrial management --- Aftermarkets --- Selling --- Statistical inference --- Statistics, Mathematical --- Statistics --- Sampling (Statistics) --- Distribution functions --- Frequency distribution --- Characteristic functions --- Statistics . --- Statistical analysis --- Statistical data --- Statistical science --- Econometrics --- Models, Mathematical --- Simulation methods --- Probability --- Combinations --- Chance --- Risk --- Probability Theory. --- Statistics and Computing.
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The book, belonging to the series “Studies in Theoretical and Applied Statistics – Selected Papers from the Statistical Societies”, presents a peer-reviewed selection of contributions on relevant topics organized by the editors on the occasion of the SIS 2013 Statistical Conference "Advances in Latent Variables. Methods, Models and Applications", held at the Department of Economics and Management of the University of Brescia from June 19 to 21, 2013. The focus of the book is on advances in statistical methods for analyses with latent variables. In fact, in recent years, there has been increasing interest in this broad research area from both a theoretical and an applied point of view, as the statistical latent variable approach allows the effective modeling of complex real-life phenomena in a wide range of research fields. A major goal of the volume is to bring together articles written by statisticians from different research fields, which present different approaches and experiences related to the analysis of unobservable variables and the study of the relationships between them.
Statistics. --- Statistics, general. --- Statistical Theory and Methods. --- Statistics for Business/Economics/Mathematical Finance/Insurance. --- Statistics for Life Sciences, Medicine, Health Sciences. --- Mathematical statistics. --- Economics --- Statistique --- Statistique mathématique --- Latent variables. --- Mathematics --- Physical Sciences & Mathematics --- Mathematical Statistics --- Constructs, Hypothetical --- Hypothetical constructs --- Variables, Latent --- Latent structure analysis --- Multivariate analysis --- Variables (Mathematics) --- Statistics for Business, Management, Economics, Finance, Insurance. --- Statistical inference --- Statistics, Mathematical --- Statistics --- Probabilities --- Sampling (Statistics) --- Statistical analysis --- Statistical data --- Statistical methods --- Statistical science --- Econometrics --- Statistics .
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