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- Design
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1. An introduction to randomization for clinical trials 1
- Prof. William Rosenberger
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2. An introduction to randomization for clinical trials 2
- Prof. William Rosenberger
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3. Randomisation, blinding and drug supply in interactive voice response trials
- Mr. Damian McEntegart
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4. Randomization in clinical trials: time for fresh consideration?
- Dr. Alex Sverdlov
- Analysis
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5. Design and conduct of non-inferiority trials
- Prof. Valerie Durkalski-Mauldin
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6. Nonparametric covariate adjustment
- Prof. Michael Akritas
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7. The impact of randomization on the evidence of a clinical trial
- Prof. Nicole Heussen
- Theory
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8. Historical and ethical issues in trial design
- Dr. J. Rosser Matthews
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9. Likelihood ratios and the strength of statistical evidence
- Prof. Jeffrey Blume
- Randomization, Masking and Allocation Concealment
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11. Detection of and adjustment for selection bias in randomized controlled clinical trials
- Prof. Lieven Nils Kennes
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12. Innovative and effective subject randomization methods
- Prof. Wenle Zhao
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13. Selection bias in studies with unequal allocation
- Dr. Olga M. Kuznetsova
- Archived Lectures *These may not cover the latest advances in the field
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14. Design and conduct of equivalence trials
- Prof. Valerie Durkalski-Mauldin
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15. Dose-finding trials in oncology
- Prof. Anastasia Ivanova
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16. Allocation concealment, prediction and selection bias
- Prof. David Torgerson
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17. Pseudo cluster randomization
- Dr. George Borm
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18. Introduction to flexible, adaptive trial design
- Dr. Cyrus Mehta
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19. Randomization in clinical trials
- Prof. William Rosenberger
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20. Novel methods for randomizing
- Dr. William Grant
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21. Permutation tests
- Dr. YanYan Zhou
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23. Multiple analyses in clinical trials
- Prof. Lemuel Moye
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24. Handling of missing data in clinical trials
- Dr. Linda Yau
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26. N-of-1 randomized clinical trials
- Prof. Patrick Onghena
Printable Handouts
Navigable Slide Index
- Introduction
- Outline
- Introduction (1)
- Introduction (2)
- Introduction (3)
- Nonparametric ANOVA
- The hypothesis of interest
- The hypothesis of no average treatment effect
- The hypothesis of no simple treatment effect
- Testing the hypotheses
- Nonparametric ACNOVA modeling
- Possible hypotheses (1)
- Possible hypotheses (2)
- Possible hypotheses (3)
- Testing hypothesis of no average treatment effect
- Testing in the nonparametric ACNOVA model
- Describing the test statistic
- The hypothesis corresponds to contrast matrix C
- Results of simulation study
- Data sets: the Penn state YWH study (1)
- Data sets: the Penn state YWH study (2)
- YWHS: data analysis
- Data sets: etiology of crime study (1)
- Data sets: etiology of crime study (2)
- Etiology of crime: data analysis (1)
- Etiology of crime: data analysis (2)
- Etiology of crime :plot of effects (1)
- Etiology of crime: plot of effects (2)
- Standardized relative treatment effects
- References
Topics Covered
- Common parametric and semiparametric approaches for adjusting for covariates, including analysis of variance (ANOVA) and analysis of covariance (ANCOVA)
- The assumptions underlying their validity
- The nonparametric version of the ANOVA model which formulates hypotheses in terms of the cumulative distribution functions as a useful, assumption-free, alternative
- Statistics for testing such hypotheses are extensions of the rank-sum statistic to the ANOVA setting and are implemented with the FANOVA and PROC MIXED procedures in SAS
- An extension of the nonparametric ANOVA methodology to continuous covariates (ANCOVA)
- Simulation results
- Analysis of data examples: the Penn State Young Women's Health Study (YWHS) and the Etiology of Crime Study
Links
Series:
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Talk Citation
Akritas, M. (2017, September 26). Nonparametric covariate adjustment [Video file]. In The Biomedical & Life Sciences Collection, Henry Stewart Talks. Retrieved December 26, 2024, from https://doi.org/10.69645/QSCT6596.Export Citation (RIS)
Publication History
Financial Disclosures
- Prof. Michael Akritas has not informed HSTalks of any commercial/financial relationship that it is appropriate to disclose.