| International Journal of Computer Applications |
| Foundation of Computer Science (FCS), NY, USA |
| Volume 187 - Number 141 |
| Year of Publication: 2026 |
| Authors: Pratik S. Machchar, Purvi N. Ramanuj |
10.5120/ijcab17db3823872
|
Pratik S. Machchar, Purvi N. Ramanuj . Zero-Shot Dengue Forecasting with LLM-based Time Series Foundation Models. International Journal of Computer Applications. 187, 141 ( Sep 2026), 31-38. DOI=10.5120/ijcab17db3823872
Worldwide, approximately 390 million dengue infections occur annually. Health systems in the tropics struggle to prepare for outbreaks, even when there is forewarning of impending surges that threaten to overrun hospitals. This paper explores whether recent large language model (LLM)-based time-series foundation models can address this issue, or whether they exhibit the same limitations as classical models. This study systematically benchmarks four zero-shot foundation models—Chronos-2 (Amazon), Google TimesFM 2.5, Salesforce MOIRAI, and Tsinghua Sundial—against an auto-tuned ARIMA baseline using epidemiological data from San Juan (Puerto Rico) and Iquitos (Peru) with climate covariates (temperature, dew point, precipitation, and vegetation indices). Evaluated over a 12-week forecasting horizon using exact metrics from verified experimental runs, model performance diverged across cities: Chronos-2 Multivariate achieved top accuracy in San Juan (RMSE 3.7604, MAE 3.1203), outperforming ARIMA (RMSE 3.9082), closely followed by Google TimesFM 2.5 (RMSE 4.0705) and Salesforce MOIRAI (RMSE 4.6054, MAE 4.1959). In Iquitos, Tsinghua Sundial flow-matching attained the minimal error (RMSE 2.5039, MAE 2.2139), closely followed by Google TimesFM 2.5 (RMSE 2.5487, MAE 2.2428) and Salesforce MOIRAI (RMSE 2.8459, MAE 2.5089). Beyond providing a model ranking, this study articulates the architectural reasons behind these performance differences. The findings conclude that model selection must be guided by the target city’s epidemic amplitude, the availability of computational resources, and the requirement for calibrated uncertainty estimates.