2015
DOI: 10.3390/ijms160510354
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Optimal Decision Rules for Biomarker-Based Subgroup Selection for a Targeted Therapy in Oncology

Abstract: Throughout recent years, there has been a rapidly increasing interest regarding the evaluation of so-called targeted therapies. These therapies are assumed to show a greater benefit in a pre-specified subgroup of patients—commonly identified by a predictive biomarker—as compared to the total patient population of interest. This situation has led to the necessity to develop biostatistical methods allowing an efficient evaluation of such treatments. Among others, adaptive enrichment designs have been proposed as… Show more

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Cited by 10 publications
(10 citation statements)
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“…Especially, the framework allows us to assess when it is favourable to investigate the biomarker in a clinical trial and when it is actually more efficient to disregard the biomarker and to proceed with a classical trial design. This extends earlier decision theoretic methods that focused on the selection of the population for clinical trials incorporating a biomarker (Beckman et al, 2011;Krisam and Kieser, 2014;Götte et al, 2015;Kirchner et al, 2016;Krisam and Kieser, 2015;Graf et al, 2015).…”
Section: Introductionsupporting
confidence: 52%
“…Especially, the framework allows us to assess when it is favourable to investigate the biomarker in a clinical trial and when it is actually more efficient to disregard the biomarker and to proceed with a classical trial design. This extends earlier decision theoretic methods that focused on the selection of the population for clinical trials incorporating a biomarker (Beckman et al, 2011;Krisam and Kieser, 2014;Götte et al, 2015;Kirchner et al, 2016;Krisam and Kieser, 2015;Graf et al, 2015).…”
Section: Introductionsupporting
confidence: 52%
“…If the AED cannot be stopped for compelling efficacy after stage 1, a decision must be made whether to stop for futility or to continue to stage 2 with one or both populations. Decision criteria may be based on the observed treatment effect in S and C (and/or F ) after stage 1 (eg, 11 and our case study), conditional or predictive power (eg, 18 ), or Bayesian decision theory (eg, 19‐21 ). While type I error control is guaranteed regardless of how these choices are made, the decision criteria affect the probability of correct decisions after stage 1 and study power.…”
Section: Adaptive Enrichment Designs With Binary Endpointsmentioning
confidence: 99%
“…Recently, Song [77] demonstrated application of the adaptive enrichment design of Wang et al [41] and a Bayesian extension utilizing the prediction methods of Huang et al [78] to second and first line trials in hepatocellular carcinoma, respectively, where the latter study utilized an earlier endpoint to predict longer-term responses. Krisam and Kieser [79] extended the adaptive enrichment approach of Jenkins et al [49] to the setting of a binary endpoint, deriving optimal decision rules by considering Bayes’ risk.…”
Section: A Movement Toward Adaptive Designsmentioning
confidence: 99%