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Machine Learning Approach for Analyzing Mixed Case Interval Censored Data with a Cured Subgroup
Wisdom Aselisewine1, Suvra Pal1,2
1Department of Mathematics, University of Texas at Arlington, Arlington, TX 76019, United States.
This study presents a new two-component model for analyzing interval censored survival data with a cured subgroup. The framework improves cure probability estimation and survival prediction accuracy for uncured individuals.
Area of Science:
- Biostatistics
- Survival Analysis
- Machine Learning
Background:
- Mixed case interval censored (MCIC) data presents unique challenges in survival analysis.
- Identifying a 'cured' subgroup, where subjects never experience the event, is crucial for accurate modeling.
- Existing methods may struggle with complex covariate effects or non-linear relationships.
Purpose of the Study:
- To introduce a novel two-component framework for analyzing MCIC data with a cured subgroup.
- To improve the estimation of cure probability (incidence) using a more flexible approach.
- To enhance the survival analysis of uncured individuals (latency) while maintaining interpretability.
Main Methods:
- A two-component model combining Support Vector Machines (SVM) for incidence and Cox proportional hazards for latency.
- Development of an expectation maximization algorithm with Platt scaling for cure probability estimation.
- Application to NASA's Hypobaric Decompression Sickness Data for validation.
Main Results:
- The proposed SVM-based incidence component effectively captures complex classification boundaries.
- The framework demonstrates superior performance compared to logit-based and spline-based models in simulations.
- Improved incidence estimation leads to enhanced latency estimation and predictive accuracy for cure.
Conclusions:
- The novel two-component framework offers a robust and accurate method for analyzing MCIC data with cure.
- The SVM approach provides flexibility in modeling incidence, outperforming traditional methods.
- Accurate incidence estimation is key to improving overall survival analysis outcomes in cured populations.
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