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English
Chapman & Hall/CRC
30 September 2020
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.

Edited by:   , , , , , , ,
Imprint:   Chapman & Hall/CRC
Country of Publication:   United Kingdom
Dimensions:   Height: 254mm,  Width: 178mm, 
Weight:   900g
ISBN:   9780367657574
ISBN 10:   0367657570
Series:   Chapman & Hall/CRC Handbooks of Modern Statistical Methods
Pages:   484
Publication Date:  
Audience:   College/higher education ,  General/trade ,  Primary ,  ELT Advanced
Format:   Paperback
Publisher's Status:   Active

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

Reviews for Handbook of Quantile Regression

"""Given the substantial impact that Quantile Regression (QR) has had in the statistical literature in general (and particularly in econometrics), a handbook that acknowledges this impact and explores its breadth is especially welcome. This volume provides an excellent coverage of the developments in, and applications of, QR over the past 40 years. A brief historical ""memoir"" by Bassett and Koenker is followed by 21 chapters contributed by a broad cross-section of scholars, all of whom are experts in QR. These chapters amply illustrate the versatility of QR, and the wide range of variations on its central theme that can be developed to give us a powerful suite of inferential methods…This Handbook is a wonderful resource for graduate students and researchers alike. As has been noted already, the various contributions provide an excellent coverage of the use of QR in the context of a variety of statistical models and types of data. In addition, the book provides illustrations of the application of QR in finance, ecology and environmental sciences, and in genetic and genomic studies. The editors and contributors are to be congratulated on assembling this valuable handbook, which will serve to update and significantly extend our understanding of the richness of QR methods."" —David E. Giles in Statistical Papers, September 2018 ""Quantile regression was introduced in 1757 but not perfected until Koenker and Bassett made it a modern tool for robust analyses in linear models in 1978. This book is testimony to its continuing vitality and growing relevance in the big data era."" —Stephen M. Stigler, Ernest DeWitt Burton Distinguished Service Professor of Statistics, University of Chicago ""Since its invention by Koenker and Bassett, quantile regression has moved from intriguing statistical curiosity to a central empirical tool in the applied econometrician's toolkit. This volume offers a valuable, accessible, and timely summary of the many m"


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