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This third edition of Applied Transport Economics has been completely revised and updated to cover the latest developments and thinking in transport economics. Professor Stuart Cole examines the application of economics techniques first to commercial transport operations, and second to public policy issues such as investment, integrated transport and competition, and third to the role of transport in its wider economic context. The style and approach, which proved so popular in the first two editions has been retained. This approach provides a transport economics text book for a) managers who are not familiar with economics techniques, b) students preparing for examinations in transport and other areas of business and public policy where an applied approach to economics is required, and c) economists entering the transport field. Fully and extensively updated throughout, this third edition will contain: *new information on SE Asia and Eastern Europe *updated and extended case studies *a new bibliography; *an extended further reading section.
Directly oriented towards real practical application, this book develops both the basic theoretical framework of extreme value models and the statistical inferential techniques for using these models in practice. Intended for statisticians and non-statisticians alike, the theoretical treatment is elementary, with heuristics often replacing detailed mathematical proof. Most aspects of extreme modeling techniques are covered, including historical techniques (still widely used) and contemporary techniques based on point process models. A wide range of worked examples, using genuine datasets, illustrate the various modeling procedures and a concluding chapter provides a brief introduction to a number of more advanced topics, including Bayesian inference and spatial extremes. All the computations are carried out using S-PLUS, and the corresponding datasets and functions are available via the Internet for readers to recreate examples for themselves. An essential reference for students and researchers in statistics and disciplines such as engineering, finance and environmental science, this book will also appeal to practitioners looking for practical help in solving real problems. Stuart Coles is Reader in Statistics at the University of Bristol, UK, having previously lectured at the universities of Nottingham and Lancaster. In 1992 he was the first recipient of the Royal Statistical Society's research prize. He has published widely in the statistical literature, principally in the area of extreme value modeling.
Directly oriented towards real practical application, this book
develops both the basic theoretical framework of extreme value
models and the statistical inferential techniques for using these
models in practice. Intended for statisticians and
non-statisticians alike, the theoretical treatment is elementary,
with heuristics often replacing detailed mathematical proof. Most
aspects of extreme modeling techniques are covered, including
historical techniques (still widely used) and contemporary
techniques based on point process models. A wide range of worked
examples, using genuine datasets, illustrate the various modeling
procedures and a concluding chapter provides a brief introduction
to a number of more advanced topics, including Bayesian inference
and spatial extremes. All the computations are carried out using
S-PLUS, and the corresponding datasets and functions are available
via the Internet for readers to recreate examples for themselves.
An essential reference for students and researchers in statistics
and disciplines such as engineering, finance and environmental
science, this book will also appeal to practitioners looking for
practical help in solving real problems. Stuart Coles is Reader in
Statistics at the University of Bristol, UK, having previously
lectured at the universities of Nottingham and Lancaster. In 1992
he was the first recipient of the Royal Statistical Society's
research prize. He has published widely in the statistical
literature, principally in the area of extreme value
modeling.
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