The Evolution of Dynamic Gaussian Process Model with Applications to Malaria Vaccine Coverage Prediction
Pritam Ranjan, M. Harshvardhan

TL;DR
This paper introduces a dynamic Gaussian process model that efficiently handles time series data and large datasets, and demonstrates its application in predicting global malaria vaccine coverage.
Contribution
The paper develops a novel dynamic GP model using SVD-guided convolution and localized modeling, advancing the state-of-the-art in time series emulation and large dataset analysis.
Findings
Effective prediction of malaria vaccine coverage across 78 countries.
Demonstrated computational efficiency for large-scale time series data.
Validated model accuracy using computer simulators and real-world data.
Abstract
Gaussian process (GP) based statistical surrogates are popular, inexpensive substitutes for emulating the outputs of expensive computer models that simulate real-world phenomena or complex systems. Here, we discuss the evolution of dynamic GP model - a computationally efficient statistical surrogate for a computer simulator with time series outputs. The main idea is to use a convolution of standard GP models, where the weights are guided by a singular value decomposition (SVD) of the response matrix over the time component. The dynamic GP model also adopts a localized modeling approach for building a statistical model for large datasets. In this chapter, we use several popular test function based computer simulators to illustrate the evolution of dynamic GP models. We also use this model for predicting the coverage of Malaria vaccine worldwide. Malaria is still affecting more than…
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Taxonomy
Topicsvaccines and immunoinformatics approaches · COVID-19 epidemiological studies · Influenza Virus Research Studies
