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A nonparametric Bayesian basket trial design
Yanxun Xu1, Peter Müller2, Apostolia M Tsimberidou3
1Department of Applied Mathematics and Statistics, Johns Hopkins University, Baltimore, MD, 21218, USA.
Abstract:
Targeted therapies on the basis of genomic aberrations analysis of the tumor have shown promising results in cancer prognosis and treatment. Regardless of tumor type, trials that match patients to targeted therapies for their particular genomic aberrations have become a mainstream direction of therapeutic management of patients with cancer. Therefore, finding the subpopulation of patients who can most benefit from an aberration-specific targeted therapy across multiple cancer types is important. We propose an adaptive Bayesian clinical trial design for patient allocation and subpopulation identification. We start with a decision theoretic approach, including a utility function and a probability model across all possible subpopulation models. The main features of the proposed design and population finding methods are the use of a flexible nonparametric Bayesian survival regression based on a random covariate-dependent partition of patients, and decisions based on a flexible utility function that reflects the requirement of the clinicians appropriately and realistically, and the adaptive allocation of patients to their superior treatments. Through extensive simulation studies, the new method is demonstrated to achieve desirable operating characteristics and compares favorably against the alternatives.
Insights
Identifying patient subpopulations for targeted cancer therapies is crucial. This study introduces an adaptive Bayesian clinical trial design for precise patient allocation and subpopulation identification, improving treatment efficacy.
Area of Science:
- Oncology
- Biostatistics
- Genomics
Background:
- Genomic aberration analysis guides targeted cancer therapies, improving prognosis and treatment outcomes.
- Matching patients to therapies based on specific genomic alterations is a key strategy in cancer management.
- Identifying patient subpopulations who benefit most from targeted therapies across diverse cancer types is essential.
Purpose of the Study:
- To propose an adaptive Bayesian clinical trial design for effective patient allocation and subpopulation identification.
- To develop a decision-theoretic framework incorporating utility functions and probability models for subpopulation analysis.
- To enable adaptive allocation of patients to superior treatments based on identified subpopulations.
Main Methods:
- Utilizing a flexible nonparametric Bayesian survival regression with random covariate-dependent patient partitioning.
- Employing a decision-theoretic approach with a flexible utility function reflecting clinical requirements.
- Implementing adaptive patient allocation to optimize treatment assignment within identified subpopulations.
Main Results:
- The proposed adaptive Bayesian design demonstrates desirable operating characteristics through extensive simulations.
- The method effectively identifies patient subpopulations likely to benefit from specific targeted therapies.
- Simulation studies show favorable comparisons against alternative clinical trial designs.
Conclusions:
- The developed adaptive Bayesian clinical trial design offers a robust method for patient allocation and subpopulation identification in targeted cancer therapy.
- This approach facilitates personalized medicine by matching patients to the most effective aberration-specific treatments.
- The findings support the advancement of precision oncology through optimized clinical trial strategies.
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