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Mixture models have been around for over 150 years, and they are
found in many branches of statistical modelling, as a versatile and
multifaceted tool. They can be applied to a wide range of data:
univariate or multivariate, continuous or categorical,
cross-sectional, time series, networks, and much more. Mixture
analysis is a very active research topic in statistics and machine
learning, with new developments in methodology and applications
taking place all the time. The Handbook of Mixture Analysis is a
very timely publication, presenting a broad overview of the methods
and applications of this important field of research. It covers a
wide array of topics, including the EM algorithm, Bayesian mixture
models, model-based clustering, high-dimensional data, hidden
Markov models, and applications in finance, genomics, and
astronomy. Features: Provides a comprehensive overview of the
methods and applications of mixture modelling and analysis Divided
into three parts: Foundations and Methods; Mixture Modelling and
Extensions; and Selected Applications Contains many worked examples
using real data, together with computational implementation, to
illustrate the methods described Includes contributions from the
leading researchers in the field The Handbook of Mixture Analysis
is targeted at graduate students and young researchers new to the
field. It will also be an important reference for anyone working in
this field, whether they are developing new methodology, or
applying the models to real scientific problems.
Mixture models have been around for over 150 years, and they are
found in many branches of statistical modelling, as a versatile and
multifaceted tool. They can be applied to a wide range of data:
univariate or multivariate, continuous or categorical,
cross-sectional, time series, networks, and much more. Mixture
analysis is a very active research topic in statistics and machine
learning, with new developments in methodology and applications
taking place all the time. The Handbook of Mixture Analysis is a
very timely publication, presenting a broad overview of the methods
and applications of this important field of research. It covers a
wide array of topics, including the EM algorithm, Bayesian mixture
models, model-based clustering, high-dimensional data, hidden
Markov models, and applications in finance, genomics, and
astronomy. Features: Provides a comprehensive overview of the
methods and applications of mixture modelling and analysis Divided
into three parts: Foundations and Methods; Mixture Modelling and
Extensions; and Selected Applications Contains many worked examples
using real data, together with computational implementation, to
illustrate the methods described Includes contributions from the
leading researchers in the field The Handbook of Mixture Analysis
is targeted at graduate students and young researchers new to the
field. It will also be an important reference for anyone working in
this field, whether they are developing new methodology, or
applying the models to real scientific problems.
Cluster analysis finds groups in data automatically. Most methods
have been heuristic and leave open such central questions as: how
many clusters are there? Which method should I use? How should I
handle outliers? Classification assigns new observations to groups
given previously classified observations, and also has open
questions about parameter tuning, robustness and uncertainty
assessment. This book frames cluster analysis and classification in
terms of statistical models, thus yielding principled estimation,
testing and prediction methods, and sound answers to the central
questions. It builds the basic ideas in an accessible but rigorous
way, with extensive data examples and R code; describes modern
approaches to high-dimensional data and networks; and explains such
recent advances as Bayesian regularization, non-Gaussian
model-based clustering, cluster merging, variable selection,
semi-supervised and robust classification, clustering of functional
data, text and images, and co-clustering. Written for advanced
undergraduates in data science, as well as researchers and
practitioners, it assumes basic knowledge of multivariate calculus,
linear algebra, probability and statistics.
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