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Published on: September 16, 2022
Cumulative disease progression models for cross-sectional data: a review and comparison
Katrin Hainke1, Jörg Rahnenführer, Roland Fried
1Department of Statistics, TU Dortmund University, 44221 Dortmund, Germany. katrin.hainke@tu-dortmund.de
Understanding disease progression models is crucial for early diagnosis and personalized treatment. This study compares various statistical models, finding that flexible Bayesian networks often outperform simpler or more complex ones in real-world scenarios.
Area of Science:
- Biostatistics
- Computational Biology
- Medical Informatics
Background:
- Accurate disease progression modeling aids early diagnosis and tailored therapies.
- Statistical models, from path models to Bayesian networks, are used for cumulative disease progression.
- Applications include modeling cancer (tumorigenesis) and HIV (drug resistance).
Purpose of the Study:
- To provide an overview of different statistical disease progression models.
- To analyze the advantages and disadvantages of various modeling approaches.
- To compare model performance, especially when assumptions are violated, using simulations.
Main Methods:
- Review of existing statistical models for disease progression.
- Simulation studies to evaluate model performance under violated assumptions.
- Comparison of model fitting for induced multivariate probability distributions and topological relationships.
Main Results:
- Model performance evaluation revealed that less or more complex models than the true data-generating class often performed better.
- Conjunctive Bayesian networks demonstrated flexibility in fitting oncogenetic trees.
- Mixture models with two components effectively fitted mixtures of oncogenetic trees with three components.
Conclusions:
- The choice of statistical model for disease progression is critical and may not always be the most complex or simplest.
- Flexible models like conjunctive Bayesian networks offer advantages for specific applications like oncogenetic tree fitting.
- Simulation studies are valuable for understanding model robustness and identifying optimal modeling strategies.
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