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Updated: Jun 28, 2025

Establishing a Competing Risk Regression Nomogram Model for Survival Data
Published on: October 23, 2020
Competing risks survival data under middle censoring-An application to COVID-19 pandemic
H Rehman1, N Chandra1, S Rao Jammalamadaka2
1Department of Statistics, Ramanujan School of Mathematical Sciences, Pondicherry University, Puducherry 605 014, India.
This study analyzes survival data using middle censoring and quantile function modeling for competing risks, relevant to the COVID-19 pandemic. Methods include cause-specific quantile inference and Weibull distribution modeling, with both classical and Bayesian approaches evaluated.
Area of Science:
- Biostatistics
- Survival Analysis
- Epidemiology
Background:
- The COVID-19 pandemic highlighted the need for robust survival analysis methods, particularly under middle censoring.
- Competing risks are common in medical studies, necessitating specialized statistical approaches.
Purpose of the Study:
- To develop and evaluate statistical methods for survival data analysis under a middle censoring scheme.
- To apply quantile function modeling within a competing risks framework, suitable for pandemic scenarios.
Main Methods:
- Utilizing cause-specific quantile inference based on the cumulative incidence function.
- Employing a cause-specific proportional hazards model with a Weibull baseline distribution.
- Estimating parameters and cause-specific quantile functions using both classical and Bayesian methods.
Main Results:
- The proposed methods provide reliable estimates for survival data under middle censoring.
- Both classical and Bayesian approaches demonstrate effectiveness in parameter and quantile function estimation.
- Monte Carlo simulations confirm the relative performance of the developed estimators.
Conclusions:
- The middle censoring scheme and quantile function modeling offer a powerful approach for analyzing competing risks survival data.
- The methods are applicable to real-world data, as illustrated by a case study.
- The findings have implications for statistical modeling in epidemiological research, especially during health crises.
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