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基于块截断二项式设计的加权对数秩检验的鞍点逼近。

Saddlepoint approximation for weighted log-rank tests based on block truncated binomial design.

机构信息

Department of Mathematics, Faculty of Education, Ain-Shams University, Cairo, Egypt.

出版信息

J Biopharm Stat. 2023 Mar;33(2):210-219. doi: 10.1080/10543406.2022.2108825. Epub 2022 Aug 18.

Abstract

Clustered data frequently occur in biomedical research fields and clinical trials. The log-rank tests are widely used for two-independent samples of clustered data tests. The randomized block design and truncated binomial design are used for forcing balance in clinical trials and reducing selection bias. In this paper, survival clustered data are randomized by generalized randomized block, and subsequently clustered data in each block are randomized by truncated binomial design. Consequently, the p-values of the null permutation distribution of log-rank tests for clustered data are approximated via the double saddlepoint approximation method. Comprehensive numerical studies are carried out to assess the accuracy of the saddlepoint approximation. This approximation has a great accuracy over the asymptotic normal approximation.

摘要

聚类数据在生物医学研究和临床试验中经常出现。对数秩检验广泛用于两独立样本聚类数据检验。随机区组设计和截断二项式设计用于临床试验中的均衡处理和减少选择偏差。本文通过广义随机区组对生存聚类数据进行随机化,然后通过截断二项式设计对每个区组中的聚类数据进行随机化。因此,通过双鞍点逼近法来近似对数秩检验的零假设置换分布的 p 值。通过综合数值研究来评估鞍点逼近的准确性。该逼近方法在渐近正态逼近方法中具有很高的准确性。

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