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研究生:涂瑞銓
研究生(外文):TU,JUI-CHUAN
論文名稱:加入短期反應訊息於多組治療存活時間比較之適應性隨機指派設計
論文名稱(外文):Adaptive Randomization for Multiarm Survival Clinical Trials Using Short-Term Response Information
指導教授:張玉媚張玉媚引用關係
指導教授(外文):CHANG,YU-MEI
口試委員:沈葆聖、陳春樹
口試委員(外文):SHEN,PAO-SHENG、CHEN,CHUN-SHU
口試日期:2019-07-04
學位類別:碩士
校院名稱:東海大學
系所名稱:統計學系
學門:數學及統計學門
學類:統計學類
論文種類:學術論文
論文出版年:2019
畢業學年度:107
語文別:中文
論文頁數:32
中文關鍵詞:適應性隨機指派、白血病、反應率、馬可夫鏈蒙地卡羅、替代終點
外文關鍵詞:adaptively randomization、leukemia、response rate、Markov chain Monte Carlo、surrogate endpoint
相關次數:
  • 被引用被引用:1
  • 點閱點閱:263
  • 評分評分:
  • 下載下載:3
  • 收藏至我的研究室書目清單書目收藏:0
在第二期臨床試驗時,我們不希望花費太多的時間和資源,因此我們需要有效率的隨機指派方法,挑出可能有療效的治療方法,趕緊進到第三期試驗做藥效的確認。傳統上使用存活時間當作主要終點(primary endpoint),將花費太長的時間,無法有效地在試驗期間適應性地隨機指派不同治療給病人,然而使用短期的療效(例如腫瘤反應率)當作隨機指派的依據,可能病人短期療效好,但存活時間卻不長。由於主要的目的是希望新的治療可以使病人存活時間延長,因此Huang等人(2009)等人使用短期反應率的訊息來加速存活時間適應性隨機指派臨床試驗。本論文將推廣Huang等人(2009)的方法由兩組治療的比較推廣至多組比較,並將存活時間為指數分配的假設推廣至韋伯分配。由於Huang等人(2009)提出的模型是每一個世代(cohort)一位病人進案時都進行期中分析,下一個進到試驗的病人則是根據修正的隨機指派之機率進行隨機指派,為節省時間,我們考慮使用每一個世代為五個人進到試驗後再進行期中分析,並比較每一個病人和每五個病人的模擬結果。
We usually don’t want to waste substantial amount of time and resources in phase two clinical trials, therefore we need effective methods of randomization, so that we can chose a potential treatment on survival, and confirm its benefit in phase three trial quickly. Traditionally, using survival time as a primary endpoint, takes a long period of time to assign patients to different groups ineffectively during the adaptive-randomization trails. However, using short-term efficacy (e.g. tumor response rate) as a primary endpoint, may show that patients have good efficacy shortly, but do not have long period of survival time. Owing to prolonging survival time is a common goal of a better treatment, Huang et al. (2009) proposed a model which used short-term response information to facility adaptive randomization for survival clinical trials. In this article, we extend the method which Huang et al. (2009) proposed to multi-arms clinical trials. Moreover, we assume that the survival time of patients is following the mixture Weibull distribution. In addition, since the model of Huang et al. (2009) proposed conduct interim analyses each cohort of one patient, and following patient randomize into the trial is based on the revised probability of adaptive randomization. In order to save time, we consider to conduct interim analyses each cohort of five patients, then compare the respective simulation results.
一、研究背景和目的...1
二、文獻回顧...4
三、統計方法...8
四、模擬研究...12
五、結論與討論...26


葉嘉新、林志六編,林志六等著(2008)。《新藥開發與臨床試驗》。台灣:秀威代理

Agarwal, S. K., Mangal, N., Menon, R. M., Freise, K. J. and Salem, A. H. (2017). Response Rates as Predictors of Overall Survival: A Meta-Analysis of Acute Myeloid Leukemia Trials. J Cancer 8(9): 1562-1567

Aronson, J. K.. (2005). Biomarkers and surrogate endpoints. Br J Clin Pharmacol, 59(5): 491-494

Chen, C. S. and Yang, H. D. (2011) A joint modeling approach for spatial earthquake risk variations. Journal of Applied Statistics, 38(8): 1733-1741

Hastings, W. K. (1970) Monte Carlo Sampling Methods Using Markov Chains and Their Applications. Biometrika, 57(1): 97-109.

Huang, X., Ning, J., Li, Y., Estey, E., Issa, Jean‐Pierre and Berry, A. D. (2009). Using short‐term response information to facilitate adaptive randomization for survival clinical trials. Statistics in Medicine, 28(12): 1680-1689

Korn, E. L. and Freidlin, B. (2011). Outcome-Adaptive Randomization: Is It Useful? J Clin Oncol. 29(6): 771–776.

Lin, J., Lin, L. A. and Sankoh, S. (2016). A General Overview of Adaptive Randomization Design for Clinical Trials. Journal of Biometrics & Biostatistics, 7(2):294

Nowacki, A. S., Zhao, W., Palesch, Y. Y. (2017) A surrogate-primary replacement algorithm for response-adaptive randomization in stroke clinical trials. Stat Methods Med Res. 26(3):1078-1092.

Ning, J. and Huang, X. (2010). Response-adaptive Randomization for Clinical Trials with Adjustment for Covariate Imbalance. Stat Med. 29(17): 1761-1768.

Nicholas Metropolis, Arianna W. Rosenbluth, Marshall N. Rosenbluth, and Augusta H. Teller. (1953) Equation of State Calculations by Fast Computing Machines. J. Chem. Phys. 21: 1087.

Pallmann, P., Bedding, A. W., Choodari-Oskooei, B. et al. (2018) Adaptive designs in clinical trials: why use them, and how to run and report them BMC Med. 16: 29.

Roberts, G. O., Gelman, A., and Gilks, W. R. (1997) weak convergence and optimal scaling of random walk metropolis algorithms. The Annals of Applied probability, 7: 110-120

Stallard, N., Whitehead, J., Todd, S., and Anne W. (2001) Stopping rules for phase II studies. Br J Clin Pharmacol, 51(6): 523–529.

Yildirim, I. (2012). Bayesian Inference: Metropolis-Hastings Sampling.

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