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ABC
ABC Approximation
Age Group_Uncategorized
Age Group_Uncategorized
Asymptotic Dependence
Asymptotically Independent
automatic-update
B01=Dipak K. Dey
B01=Jun Yan
Block Maxima
Block Maxima Method
Category1=Non-Fiction
Category=JHB
Category=KCH
Category=KCHS
Category=PBT
Composite Likelihood Approach
Composite Likelihoods
Conditional Quantile
COP=United Kingdom
Copula Model
Delivery_Pre-order
dependence
distribution
Distribution Function
eq_business-finance-law
eq_isMigrated=2
eq_non-fiction
eq_society-politics
Extremal Coefficient
Extremal Index
generalised
generalized
GEV Distribution
GEV Model
GP Distribution
Gpd Parameter
Language_English
max
Max Stable Distribution
Max Stable Processes
Modeling Tail Dependence
multivariate
Multivariate Extremes
Negative Log Return
PA=Temporarily unavailable
pareto
Poisson Point Process
Price_€50 to €100
processes
PS=Active
Quantile Regression
softlaunch
stable
tail
Tail Dependence

Extreme Value Modeling and Risk Analysis

English

Extreme Value Modeling and Risk Analysis: Methods and Applications presents a broad overview of statistical modeling of extreme events along with the most recent methodologies and various applications. The book brings together background material and advanced topics, eliminating the need to sort through the massive amount of literature on the subject.

After reviewing univariate extreme value analysis and multivariate extremes, the book explains univariate extreme value mixture modeling, threshold selection in extreme value analysis, and threshold modeling of non-stationary extremes. It presents new results for block-maxima of vine copulas, develops time series of extremes with applications from climatology, describes max-autoregressive and moving maxima models for extremes, and discusses spatial extremes and max-stable processes. The book then covers simulation and conditional simulation of max-stable processes; inference methodologies, such as composite likelihood, Bayesian inference, and approximate Bayesian computation; and inferences about extreme quantiles and extreme dependence. It also explores novel applications of extreme value modeling, including financial investments, insurance and financial risk management, weather and climate disasters, clinical trials, and sports statistics.

Risk analyses related to extreme events require the combined expertise of statisticians and domain experts in climatology, hydrology, finance, insurance, sports, and other fields. This book connects statistical/mathematical research with critical decision and risk assessment/management applications to stimulate more collaboration between these statisticians and specialists.

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€56.99
ABCABC ApproximationAge Group_UncategorizedAsymptotic DependenceAsymptotically Independentautomatic-updateB01=Dipak K. DeyB01=Jun YanBlock MaximaBlock Maxima MethodCategory1=Non-FictionCategory=JHBCategory=KCHCategory=KCHSCategory=PBTComposite Likelihood ApproachComposite LikelihoodsConditional QuantileCOP=United KingdomCopula ModelDelivery_Pre-orderdependencedistributionDistribution Functioneq_business-finance-laweq_isMigrated=2eq_non-fictioneq_society-politicsExtremal CoefficientExtremal IndexgeneralisedgeneralizedGEV DistributionGEV ModelGP DistributionGpd ParameterLanguage_EnglishmaxMax Stable DistributionMax Stable ProcessesModeling Tail DependencemultivariateMultivariate ExtremesNegative Log ReturnPA=Temporarily unavailableparetoPoisson Point ProcessPrice_€50 to €100processesPS=ActiveQuantile RegressionsoftlaunchstabletailTail Dependence

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Product Details
  • Weight: 1000g
  • Dimensions: 156 x 234mm
  • Publication Date: 18 Dec 2020
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Language: English
  • ISBN13: 9780367737399

About

Jun Yan is a professor in the Department of Statistics at the University of Connecticut. He was previously an assistant professor at the University of Iowa. He received a Ph.D. in statistics from the University of Wisconsin–Madison. His research interests include spatial extremes, copulas, survival analysis, estimating equations, clustered data analysis, statistical computing, and applications in public health and environment.

Dipak K. Dey is a Board of Trustees Distinguished Professor in the Department of Statistics and associate dean of the College of Liberal Arts and Sciences at the University of Connecticut. He is an elected fellow of the International Society for Bayesian Analysis and American Association for the Advancement of Science, an elected member of the Connecticut Academy of Arts and Sciences and International Statistical Institute, and a fellow of the American Statistical Association and Institute of Mathematical Statistics. Dr. Dey is a co-editor and co-author of several books, including the Chapman & Hall/CRC Bayesian Modeling in Bioinformatics and A First Course in Linear Model Theory. His research interests include Bayesian analysis, bioinformatics, biostatistics, computational statistics, decision theory, environmental statistics, multivariate analysis, optics, reliability and survival analysis, statistical shape analysis, and statistical genetics.

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