Learning from Neighbors with PHIBP: Predicting Infectious Disease Dynamics in Data-Sparse Environments
Edwin Fong, Lancelot F. James, Juho Lee

TL;DR
This paper introduces the PHIBP model, a novel statistical framework that improves infectious disease outbreak predictions in regions with sparse data by leveraging information from related areas.
Contribution
The paper presents the Poisson Hierarchical Indian Buffet Process (PHIBP), a new method for modeling sparse count data in epidemiology that enhances predictive accuracy and robustness.
Findings
PHIBP effectively predicts outbreaks in data-sparse regions.
The approach improves the use of diversity measures in epidemiological modeling.
Experimental results demonstrate robustness and accuracy of PHIBP.
Abstract
Modeling sparse count data, which arise across numerous scientific fields, presents significant statistical challenges. This chapter addresses these challenges in the context of infectious disease prediction, with a focus on predicting outbreaks in geographic regions that have historically reported zero cases. To this end, we present the detailed computational framework and experimental application of the Poisson Hierarchical Indian Buffet Process (PHIBP), with demonstrated success in handling sparse count data in microbiome and ecological studies. The PHIBP's architecture, grounded in the concept of absolute abundance, systematically borrows statistical strength from related regions and circumvents the known sensitivities of relative-rate methods to zero counts. Through a series of experiments on infectious disease data, we show that this principled approach provides a robust…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsCOVID-19 epidemiological studies · Data-Driven Disease Surveillance · Markov Chains and Monte Carlo Methods
