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随机过程在临床试验受试者招募中的应用。

Application of stochastic processes to participant recruitment in clinical trials.

作者信息

Carter Rickey Edward

机构信息

Department of Biometry and Epidemiology, Medical University of South Carolina, 135 Cannon Street, Ste 303, P.O. Box 250835, Charleston, SC 29425, USA.

出版信息

Control Clin Trials. 2004 Oct;25(5):429-36. doi: 10.1016/j.cct.2004.07.002.

Abstract

The allocation of sufficient time for participant recruitment is one of the fundamental aspects in planning a clinical trial. This paper illustrates how a Poisson process can be used to determine an optimal period of time for participant recruitment by simulating Poisson arrival into a clinical trial. The simulation study provides the means to generate of an empirical probability density function for the recruitment time based on time-dependent changes in the accrual rate. From this empirical distribution, a clinical trial recruitment period can be planned to provide a high level of confidence (e.g., 90% probability) of enrolling the sample size within the planned amount of time given the simulation assumptions.

摘要

为参与者招募分配足够的时间是规划临床试验的基本要素之一。本文阐述了如何通过模拟泊松过程进入临床试验,利用泊松过程来确定参与者招募的最佳时间段。该模拟研究提供了一种方法,可根据入组率随时间的变化生成招募时间的经验概率密度函数。基于这一经验分布,在模拟假设的前提下,可以规划一个临床试验招募期,以便在计划的时间内以较高的置信水平(例如90%的概率)招募到规定的样本量。

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