Marginalized two-part Joint modeling of longitudinal semi-continuous responses and survival data : with application to medical cost

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Authors

Shahrokhabadi, Mohadeseh Shojaei
Chen, Ding-Geng (Din)
Mirkamali, Sayed Jamal
Kazemnejad, Anoshirvan
Zayeri, Farid

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MDPI

Abstract

Non-negative continuous outcomes with a substantial number of zero values and incomplete longitudinal follow-up are quite common in medical costs data. It is thus critical to incorporate the potential dependence of survival status and longitudinal medical costs in joint modeling, where censorship is death-related. Despite the wide use of conventional two-part joint models (CTJMs) to capture zero-inflation, they are limited to conditional interpretations of the regression coefficients in the model’s continuous part. In this paper, we propose a marginalized two-part joint model (MTJM) to jointly analyze semi-continuous longitudinal costs data and survival data. We compare it to the conventional two-part joint model (CTJM) for handling marginal inferences about covariate effects on average costs. We conducted a series of simulation studies to evaluate the superior performance of the proposed MTJM over the CTJM. To illustrate the applicability of the MTJM, we applied the model to a set of real electronic health record (EHR) data recently collected in Iran. We found that the MTJM yielded a smaller standard error, root-mean-square error of estimates, and AIC value, with unbiased parameter estimates. With this MTJM, we identified a significant positive correlation between costs and survival, which was consistent with the simulation results.

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Keywords

Zero-inflated, Right-skewed, Semi-continuous, Proportional hazards model, Medical costs data, Conventional two-part joint models (CTJMs), Marginalized two-part joint model (MTJM), Electronic health record (EHR)

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Citation

Shahrokhabadi, M.S.; Chen, D.-G.; Mirkamali, S.J.; Kazemnejad, A.; Zayeri, F. Marginalized Two-Part Joint Modeling of Longitudinal Semi-Continuous Responses and Survival Data: With Application to Medical Costs. Mathematics 2021, 9, 2603. https://DOI.org/10.3390/math9202603.