ArticlePharmaceutical statistics2018
Subgroup-specific dose finding in phase I clinical trials based on time to toxicity allowing adaptive subgroup combination.
Article in Pharmaceutical statistics, 2018. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 18 papers.
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Who cites it
18 citing papers in PubMed.
- Challenges, opportunities, and innovative statistical designs for precision oncology trials.Annals of translational medicine · 2022Trial
- Phase I design for partially ordered groups with late-onset toxicity.Clinical trials (London, England) · 2026Article
- On Inclusion of Covariates in Model Based Dose Finding Clinical Trial Designs.Statistics in medicine · 2025Article
- Phase I/II Design for Selecting Subgroup-Specific Optimal Biological Doses for Prespecified Subgroups.Statistics in medicine · 2024Article
- An adaptive enrichment design using Bayesian model averaging for selection and threshold-identification of predictive variables.Biometrics · 2024Article
- Adaptive phase I-II clinical trial designs identifying optimal biological doses for targeted agents and immunotherapies.Clinical trials (London, England) · 2024Review
- Adaptive Bayesian information borrowing methods for finding and optimizing subgroup-specific doses.Clinical trials (London, England) · 2024Review
- Bayesian treatment screening and selection using subgroup-specific utilities of response and toxicity.Biometrics · 2023Article
- A Road Map for Designing Phase I Clinical Trials of Radiotherapy-Novel Agent Combinations.Clinical cancer research : an official journal of the American Association for Cancer Research · 2022Review
- Innovative trial design in precision oncology.Seminars in cancer biology · 2022Review
- Subgroup-specific dose finding for phase I-II trials using Bayesian clustering.Statistics in medicine · 2022Article
- BIPSE: A biomarker-based phase I/II design for immunotherapy trials with progression-free survival endpoint.Statistics in medicine · 2022Article
- Precision Bayesian phase I-II dose-finding based on utilities tailored to prognostic subgroups.Statistics in medicine · 2021Article
- Adaptive Enrichment Designs in Clinical Trials.Annual review of statistics and its application · 2021Article
- A Phase I-II Basket Trial Design to Optimize Dose-Schedule Regimes Based on Delayed Outcomes.Bayesian analysis · 2021Article
- BAGS: A Bayesian Adaptive Group Sequential Trial Design With Subgroup-Specific Survival Comparisons.Journal of the American Statistical Association · 2021Article
- Comparison of Phase I-II designs with parametric or semi-parametric models using two different risk-benefit trade-off criteria.Contemporary clinical trials · 2020Article
- A Personalized Dose-Finding Algorithm Based on Adaptive Gaussian Process Regression.Pharmaceutical statisticsArticle
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2 authors.
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Abstract
A Bayesian design is presented that does precision dose finding based on time to toxicity in a phase I clinical trial with two or more patient subgroups. The design, called Sub-TITE, makes sequentially adaptive subgroup-specific decisions while possibly combining subgroups that have similar estimated dose-toxicity curves. Decisions are based on posterior quantities computed under a logistic regression model for the probability of toxicity within a fixed follow-up period, as a function of dose and subgroup. Similarly to the time-to-event continual reassessment method (TITE-CRM, Cheung and Chappell), the Sub-TITE design downweights each patient's likelihood contribution using a function of follow-up time. Spike-and-slab priors are assumed for subgroup parameters, with latent subgroup combination variables included in the logistic model to allow different subgroups to be combined for dose finding if they are homogeneous. This framework can be used in trials where clinicians have identified patient subgroups but are not certain whether they will have different dose-toxicity curves. A simulation study shows that, when the dose-toxicity curves differ between all subgroups, Sub-TITE has superior performance compared with applying the TITE-CRM while ignoring subgroups and has slightly better performance than applying the TITE-CRM separately within subgroups or using the two-group maximum likelihood approach of Salter et al that borrows strength among the two groups. When two or more subgroups are truly homogeneous but differ from other subgroups, the Sub-TITE design is substantially superior to either ignoring subgroups, running separate trials within all subgroups, or the maximum likelihood approach of Salter et al. Practical guidelines and computer software are provided to facilitate application.
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