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Matched Sampling for Causal Effects [Pehme köide]

(Harvard University, Massachusetts)
  • Formaat: Paperback / softback, 502 pages, kõrgus x laius x paksus: 235x155x26 mm, kaal: 676 g, 108 Tables, unspecified
  • Ilmumisaeg: 04-Sep-2006
  • Kirjastus: Cambridge University Press
  • ISBN-10: 0521674360
  • ISBN-13: 9780521674362
Teised raamatud teemal:
  • Formaat: Paperback / softback, 502 pages, kõrgus x laius x paksus: 235x155x26 mm, kaal: 676 g, 108 Tables, unspecified
  • Ilmumisaeg: 04-Sep-2006
  • Kirjastus: Cambridge University Press
  • ISBN-10: 0521674360
  • ISBN-13: 9780521674362
Teised raamatud teemal:
Matched sampling is often used to help assess the causal effect of some exposure or intervention, typically when randomized experiments are not available or cannot be conducted. This book presents a selection of Donald B. Rubin's research articles on matched sampling, from the early 1970s, when the author was one of the major researchers involved in establishing the field, to recent contributions to this now extremely active area. The articles include fundamental theoretical studies that have become classics, important extensions, and real applications that range from breast cancer treatments to tobacco litigation to studies of criminal tendencies. They are organized into seven parts, each with an introduction by the author that provides historical and personal context and discusses the relevance of the work today. A concluding essay offers advice to investigators designing observational studies. The book provides an accessible introduction to the study of matched sampling and will be an indispensable reference for students and researchers in statistics, epidemiology, medicine, economics, education, sociology, political science, and anyone else doing empirical research to evaluate the causal effects of interventions.

This selection of Donald B. Rubin's contributions to matched sampling includes classic theoretical studies and real applications.

Arvustused

'The book provides an accessible introduction to the study of matched sampling and as such it is well addressed to students and researchers in statistics, epidemiology, medicine, economics, education, sociology, political science, and anyone doing empirical research to evaluate the causal effects of interventions.' Zentralblatt MATH

Muu info

This selection of Donald B. Rubin's contributions to matched sampling includes classic theoretical studies and real applications.
Part I. The Early Years and the Influence of William G. Cochran:
1. William G. Cochran's Contributions to the Design, Analysis, and Evaluation of Observational Studies
2. Controlling Bias in Observational Studies: A Review, William G. Cochran
Part II. Univariate Matching Methods and the Dangers of Regression Adjustment:
3. Matching to Remove Bias in Observational Studies
4. The Use of Matched Sampling and Regression Adjustment to Remove Bias in Observational Studies
5. Assignment to Treatment Group on the Basis of a Covariate
Part III. Basic Theory of Multivariate Matching:
6. Multivariate Matching Methods that are Equal Percent Bias Reducing, I: Some Examples
7. Multivariate Matching Methods that are Equal Percent Bias Reducing, II: Maximums on Bias Reduction for Fixed Sample Sizes
8. Using Multivariate Matched Sampling and Regression Adjustment to Control Bias in Observational Studies
9. Bias Reducation Using Mahalanobis-Metric Matching
Part IV. Fundamentals of Propensity Score Matching:
10. The Central Role of the Propensity Score in Observational Studies for Causal Effects, Paul Rosenbaum
11. Assessing Sensitivity to an Unobserved Binary Covariate in an Observational Study with Binary Outcome, Paul Rosenbaum
12. Reducing Bias in Observational Studies Using Subclassification on the Propensity Score, Paul Rosenbaum
13. Construction a Control Group Using Multivariate Matched Sampling Methods That Incorporate the Propensity Score, Paul Rosenbaum
14. The Bias Due to Incomplete Matching, Paul Rosenbaum
Part V: Affinely Invariant Matching Methods with Ellipsoidally Symmetric Distributions, Theory and Methodology:
15. Affinely Invariant Matching Methods with Ellipsoidal Distributions, Neal Thomas
16. Characterizing the Effect of Matching Using Linear Propensity Score Methods with Normal Distributions, Neal Thomas
17. Matching Using Estimated Propensity Scores: Relating Theory to Practice, Neal Thomas
18. Combining Propensity Score Matching with Additional Adjustments for Prognostic Covariates
Part VI. Some Applied Contributions:
19. Causal Inference in Retrospectice Studies, Paul Holland
20. The Design of the New York School Choice Scholarships Program Evaluation, Jennifer Hill, Neal Thomas
21. Estimating and Using Propensity Scores with Partially Missing Data, Ralph D'Agostino Jr.
22. Using Propensity Scores to Help Design Observational Studies: Application to the Tobacco Litigation
Part VII. Some Focused Applications:
23. Criminality, Aggression and Intelligence in XYY and XXY men, Witkin et al
24. Practical Implications of Modes of Statistical Inference for Causal Effects and the Critical Role of the Assignment Mechanism
25. In Utero Exposure to Phenobarbital and Intelligence Deficits in Adult Men, June Reinisch, Stephanie Sanders, Erik Mortensen
26. Estimating Causal Effects from Large Data Sets Using Propensity Scores
27. On Estimating the Causal Effects of DNR Orders, Martin McIntosh.


Professor Donald B. Rubin is the John L. Loeb Professor of Statistics in the Department of Statistics at Harvard University. Professor Rubin is a fellow of the American Statistical Association, the Institute for Mathematical Statistics, the International Statistical Institute, the Woodrow Wilson Society, the John Simon Guggenheim Society, the New York Academy of Sciences, the American Association for the Advancement of Sciences, and the American Academy of Arts and Sciences. He is also the recipient of the Samuel S. Wilks Medal of the American Statistical Association, the Parzen Prize for Statistical Innovation, and the Fisher Lectureship. Professor Rubin has lectured extensively throughout the United States, Europe, and Asia. He has over 300 publications (including several books) on a variety of statistical topics and is one of the top ten highly cited writers in mathematics in the world, according to ISI Science Watch.