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. 2018;113(523):1016-1027.
doi: 10.1080/01621459.2017.1383260. Epub 2018 Jun 28.

A Bayesian Phase I/II Trial Design for Immunotherapy

Affiliations

A Bayesian Phase I/II Trial Design for Immunotherapy

Suyu Liu et al. J Am Stat Assoc. 2018.

Abstract

Immunotherapy is an innovative treatment approach that stimulates a patient's immune system to fight cancer. It demonstrates characteristics distinct from conventional chemotherapy and stands to revolutionize cancer treatment. We propose a Bayesian phase I/II dosefinding design that incorporates the unique features of immunotherapy by simultaneously considering three outcomes: immune response, toxicity and efficacy. The objective is to identify the biologically optimal dose, defined as the dose with the highest desirability in the risk-benefit tradeoff. An Emax model is utilized to describe the marginal distribution of the immune response. Conditional on the immune response, we jointly model toxicity and efficacy using a latent variable approach. Using the accumulating data, we adaptively randomize patients to experimental doses based on the continuously updated model estimates. A simulation study shows that our proposed design has good operating characteristics in terms of selecting the target dose and allocating patients to the target dose.

Keywords: Bayesian adaptive design; Immunotherapy; dose finding; immune response; phase I/II trial; risk-benefit tradeoff.

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Figures

Figure 1:
Figure 1:. Dose-response curves for the 8 scenarios in the simulation study.
The dotted, dashed, and solid lines are the toxicity t), efficacy (πE), and immune response (E(YI)) curves, respectively. Toxicity and efficacy are plotted against the left y-axis, and the immune response is plotted against the right y-axis. Target doses are indicated by circles.
Figure 2:
Figure 2:. Sensitivity analysis with three different prior estimates of α′s in scenarios 1–4.
In each plot, at each dose level, the three bars from left to right correspond to the results with prior estimates (α^0,α^1,α^2,α^3) = ( 1, 5, 0.5, 2), (2, 4, 0.4, 3), and (1.5, 6, 0.6, 2.5), respectively.
Figure 3:
Figure 3:. Sensitivity analysis with two different prior distributions of model parameters under scenarios 1–4.
In each plot, at each dose level, the two bars represent the results under two different prior distributions.

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