JSM 2011 Online Program

The views expressed here are those of the individual authors and not necessarily those of the JSM sponsors, their officers, or their staff.

Abstract Details

Activity Number: 131
Type: Contributed
Date/Time: Monday, August 1, 2011 : 8:30 AM to 10:20 AM
Sponsor: Biopharmaceutical Section
Abstract - #301646
Title: A More Powerful Test Based on Ratio Distribution for Retention Noninferiority Hypothesis
Author(s): Ling Deng*+ and Gang Chen
Companies: Johnson & Johnson Pharmaceutical R&D, LLC and Johnson & Johnson Pharmaceutical R&D, LLC
Address: Clinical Biostatistics, Raritan, , NJ, 08869,
Keywords: non-inferiority trial ; fraction retention ; ratio test ; ratio distribution ; synthesis method
Abstract:

Rothmann et al. (Stat. Med. 2003; 22:239-264) proposed a method for the statistical inference of fraction retention non-inferiority (NI) hypothesis. A fraction retention hypothesis is defined as a ratio of the new treatment effect verse the control effect. One of the major concerns using this method is that with a limited sample size, the power of the study is usually very low. To improve power, Wang et al. (J. Biopharma. Stat. 2006; 16:151-164) proposed a ratio test based on asymptotic normality theory with a strong assumption of equal variance of the NI test statistic under null and alternative hypotheses in a sample size calculation. However, in practice, such assumption is generally questionable. This assumption is removed in the ratio test proposed in this paper, which is derived directly from a Cauchy-like ratio distribution. In addition, using this method, the fundamental assumption used in Rothmann's test, that the observed control effect is always positive, is no longer necessary. Without assuming equal variance under null and alternative hypotheses, the sample size can be significantly reduced if using the proposed ratio test for a fraction retention NI hypothesis.


The address information is for the authors that have a + after their name.
Authors who are presenting talks have a * after their name.

Back to the full JSM 2011 program




2011 JSM Online Program Home

For information, contact jsm@amstat.org or phone (888) 231-3473.

If you have questions about the Continuing Education program, please contact the Education Department.