This paper investigated in covariate adaptive randomization designs, which are used to reduce covariate variables imbalance between treatments in clinical trials. Critical percentage and imbalance minimization methods are compared each one to another, and both are compared with pure randomization method in term of imbalance. The comparison is intended to show which method has minimum imbalance at three covariate variables with twelve single layers and three sample sizes 10, 20 and 100. The results which carried out from the simulation experiment clearly shown that the performance of critical percentage approach is closely similar to imbalance minimization method in full balance case as well as maximum imbalance at all sample sizes. And pure randomization method has the maximum imbalance compared to others at each sample size.
Published in | International Journal of Statistical Distributions and Applications (Volume 2, Issue 4) |
DOI | 10.11648/j.ijsd.20160204.15 |
Page(s) | 72-75 |
Creative Commons |
This is an Open Access article, distributed under the terms of the Creative Commons Attribution 4.0 International License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution and reproduction in any medium or format, provided the original work is properly cited. |
Copyright |
Copyright © The Author(s), 2016. Published by Science Publishing Group |
Clinical Trials, Imbalance, Minimization, Randomization
[1] | Chow, S. C., Chang, M., and Pong, A. (2005). Statistical consideration of adaptive methods in clinical development. Journal of Biopharmaceutical Statistics, 15, 575–591. |
[2] | Liu, Q., Proschan, M. A., and Pledger, G. W. (2002). A unified theory of two stage adaptive designs. Journal of American Statistical Association, 97, 1034–1041. |
[3] | Chow, Shein-Chung and Chang, Mark (2007). Adaptive design methods in clinical trials. Taylor & Francis Group, Boca Raton. |
[4] | FDA (2010). Guidance for industry. Adaptive design clinical trials for drugs and biologics (draft guidance). The United States Food and Drug Administration, Rockville. |
[5] | Pocock, S. J. and Simon R. (1975). “Sequential treatment assignment with balancing for prognostic factors in the controlled clinical trials,” Biometrics 31, 103–115. |
[6] | Zelen, M. (1974). “The randomization and stratification of patients to clinical trials,” Journal of Chronic Diseases 28, 365–375. |
[7] | Wei, L. J. and Durham, S. (1978). “The randomized play-the-winner rule in medical trials,” Journal of American Statistical Association 73, 840–843. |
[8] | Atkinson, A. C. (1982). “Optimum biased coin designs for sequential clinical trials with prognostic factors,” Biometrika 69, 61–67. |
[9] | Birkett, N. J. (1985). “Adaptive allocation in randomized controlled trials,” Controlled Clinical Trials 6, 146–155. |
[10] | Osman, Montasir Ahmed (2015). “A Contribution to Adaptive Randomization,” Journal of Natural and Medical Sciences 16,124-129. |
APA Style
Montasir Ahmed Osman. (2016). Covariates Adaptive Randomization Designs in Clinical Trials: A Comparative Study. International Journal of Statistical Distributions and Applications, 2(4), 72-75. https://doi.org/10.11648/j.ijsd.20160204.15
ACS Style
Montasir Ahmed Osman. Covariates Adaptive Randomization Designs in Clinical Trials: A Comparative Study. Int. J. Stat. Distrib. Appl. 2016, 2(4), 72-75. doi: 10.11648/j.ijsd.20160204.15
@article{10.11648/j.ijsd.20160204.15, author = {Montasir Ahmed Osman}, title = {Covariates Adaptive Randomization Designs in Clinical Trials: A Comparative Study}, journal = {International Journal of Statistical Distributions and Applications}, volume = {2}, number = {4}, pages = {72-75}, doi = {10.11648/j.ijsd.20160204.15}, url = {https://doi.org/10.11648/j.ijsd.20160204.15}, eprint = {https://article.sciencepublishinggroup.com/pdf/10.11648.j.ijsd.20160204.15}, abstract = {This paper investigated in covariate adaptive randomization designs, which are used to reduce covariate variables imbalance between treatments in clinical trials. Critical percentage and imbalance minimization methods are compared each one to another, and both are compared with pure randomization method in term of imbalance. The comparison is intended to show which method has minimum imbalance at three covariate variables with twelve single layers and three sample sizes 10, 20 and 100. The results which carried out from the simulation experiment clearly shown that the performance of critical percentage approach is closely similar to imbalance minimization method in full balance case as well as maximum imbalance at all sample sizes. And pure randomization method has the maximum imbalance compared to others at each sample size.}, year = {2016} }
TY - JOUR T1 - Covariates Adaptive Randomization Designs in Clinical Trials: A Comparative Study AU - Montasir Ahmed Osman Y1 - 2016/12/30 PY - 2016 N1 - https://doi.org/10.11648/j.ijsd.20160204.15 DO - 10.11648/j.ijsd.20160204.15 T2 - International Journal of Statistical Distributions and Applications JF - International Journal of Statistical Distributions and Applications JO - International Journal of Statistical Distributions and Applications SP - 72 EP - 75 PB - Science Publishing Group SN - 2472-3509 UR - https://doi.org/10.11648/j.ijsd.20160204.15 AB - This paper investigated in covariate adaptive randomization designs, which are used to reduce covariate variables imbalance between treatments in clinical trials. Critical percentage and imbalance minimization methods are compared each one to another, and both are compared with pure randomization method in term of imbalance. The comparison is intended to show which method has minimum imbalance at three covariate variables with twelve single layers and three sample sizes 10, 20 and 100. The results which carried out from the simulation experiment clearly shown that the performance of critical percentage approach is closely similar to imbalance minimization method in full balance case as well as maximum imbalance at all sample sizes. And pure randomization method has the maximum imbalance compared to others at each sample size. VL - 2 IS - 4 ER -