Handbook of Quantile Regression

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Accelerated Failure Time Model
advanced regression techniques
Age Group_Uncategorized
Age Group_Uncategorized
Alexandre Belloni
Antonio F. Galvao
automatic-update
B01=Limin Peng
B01=Roger Koenker
B01=Victor Chernozhukov
B01=Xuming He
Bayesian Quantile Regression
Blaise Melly
Brian S. Cade
Category1=Non-Fiction
Category=KCH
Category=KCHS
Category=PBT
Christian Hansen
conditional distribution analysis
Conditional Quantile
Conditional Quantile Function
COP=United States
Delivery_Delivery within 10-20 working days
econometrics
empirical data analysis
Empirical Likelihood
eq_bestseller
eq_business-finance-law
eq_isMigrated=2
eq_nobargain
eq_non-fiction
Extremal Quantile
extremes
Gilbert W. Bassett
Gilles Durrieu
Halfspace Depth
high dimensional inference
high-dimensional quantile regression applications
Huixia Judy Wang
Interior Point Methods
Ivan Mizera
IvFernez-Val
Joydeep Chowdhury
Kaplan Meier Estimator
Kaspar Wuthrich
Kengo Kato
Lan Wang
Language_English
Laurent Briollais
Left Truncation
Limin Peng
Linear Quantile Model
Linear Quantile Regression
Linear Quantile Regression Model
longitudinal data
Manuel Arellano
Marc Hallin
Marginal Quantiles
Miroslav Siman
nonparametric inference
Oliver Linton
PA=Available
Price_€100 and above
Probal Chaudhuri
PS=Active
QR
QTE
Quantile Function
Quantile Level
Quantile Model
Quantile Region
Quantile Regression Estimates
Quantile Regression Estimator
Quantile Regression Methods
Quantile Regression Model
Ruosha Li
softlaunch
statistical modeling
Stephane Bonhomme
survival analysis
survival data methods
Tetsuya Kaji
time series
Tony Sit
Victor Chernozhukov
Weighted Quantile Regression
Xuming He
Ying Wei
Yunwen Yang
Zhijie Xiao
Zhiliang Ying

Product details

  • ISBN 9781498725286
  • Weight: 1068g
  • Dimensions: 178 x 254mm
  • Publication Date: 25 Oct 2017
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
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Quantile regression constitutes an ensemble of statistical techniques intended to estimate and draw inferences about conditional quantile functions. Median regression, as introduced in the 18th century by Boscovich and Laplace, is a special case. In contrast to conventional mean regression that minimizes sums of squared residuals, median regression minimizes sums of absolute residuals; quantile regression simply replaces symmetric absolute loss by asymmetric linear loss.

Since its introduction in the 1970's by Koenker and Bassett, quantile regression has been gradually extended to a wide variety of data analytic settings including time series, survival analysis, and longitudinal data. By focusing attention on local slices of the conditional distribution of response variables it is capable of providing a more complete, more nuanced view of heterogeneous covariate effects. Applications of quantile regression can now be found throughout the sciences, including astrophysics, chemistry, ecology, economics, finance, genomics, medicine, and meteorology. Software for quantile regression is now widely available in all the major statistical computing environments.

The objective of this volume is to provide a comprehensive review of recent developments of quantile regression methodology illustrating its applicability in a wide range of scientific settings.

The intended audience of the volume is researchers and graduate students across a diverse set of disciplines.

Roger Koenker, University of Illinois Victor Chernozhukov, MIT Xuming He, University of Michigan Limin Peng, Emory University