Germans Trias i Pujol Research Institute and Hospital (IGTP)
Badalona, Spain
June 5, 2025
Background
Objectives
Methods
Results
Limitations & Future Work
Conclusions
According to WHO estimates, approximately 116.5 million cases of COVID-19 and 3 to 5 million cases of severe influenza were reported globally in 2023.1, 2
Clinical progression in these infections can vary:
Hypothesis
Objectives
Identify clinically relevant prognostic factors associated with mortality in a global cohort of adults infected with respiratory pathogens.
Develop a multistate‐model–based clinical prediction tool to facilitate early identification of high-risk individuals among patients with respiratory infections.
International prospective multicenter observational study (16 different countries).
Adult men and women hospitalized with a respiratory infection (Influenza or COVID-19).
Hospitals affiliated with the Strategies and Treatments for Respiratory Infections and Viral Emergencies (STRIVE) research group.
Cases ranging from 2013 to 2023.
Collected data: demographics, comorbidities, laboratory results and clinical outcomes.
Clinical timeline: Start and end dates of different clinical states.
Estimation of event rates: NIV/HFNC, MV/ECMO, O2 support discharge, death and hospital discharge.
Exploration of the association between baseline characteristics and mortality.
Multistate models:3
\[ h(t \mid X) \;=\; h_{0}(t)\,e^{\beta^{\top} X} \]
\(h(t \mid X)\): hazard at time \(t\) given covariates \(X\).
\(h_{0}(t)\): baseline hazard.
\(\beta^{\top} X = \sum_{i} \beta_{i}x_{i}\): linear predictor.
Appropriate when there is a single event of interest.5
\[ h_{A \to B}(t \mid X) \;=\; h_{0}^{\,A \to B}(t)\,e^{\beta_{A \to B}^{\top} X} \]
For each pair of states \((A \to B)\), there is a cause-specific hazard \(h_{A \to B}(t \mid X)\).
\(h_{0}^{A \to B}(t)\): baseline hazard for the transition.
\(\beta_{A \to B}^{\top} X\): covariate effects specific to the transition.
Captures multiple possible clinical paths over time.
Markov assumption3
\[ P_{ij}(s,t) \;=\; \Pr\bigl\{\,X(t)=j \;\big|\; X(s)=i\,\bigr\}, \qquad 0 \;\le s < t. \]
Examples:
We can predict the probability that a patient is on MV/ECMO two days after admission, given that he was on NIV/HFNC one day after admission.
We can also compute the probability of going from Admission to Death within a fixed interval.
Base profile: 60-year-old female of White race with no chronic kidney disease.
The app is available at https://brui.shinyapps.io/STRIVE/
Some transitions (e.g. admission to MV/ECMO) present low event counts, which can lead to imprecise hazard estimates.
All results are based on the STRIVE dataset. Internal and external validation are still pending.
Markov assumption: violations have been observed in some transitions so we plan to implement a second‐order Markov framework to account for history‐dependent transitions.
Multistate models provide a powerful framework for tracking the progression of respiratory infections.
Estimating transition probabilities provides clinicians with actionable data to support outcome prediction and more efficient resource allocation for infections such as influenza and SARS-CoV-2.
Combining statistical modelling with interactive tools such as Shiny allows for practical, real-time applications in clinical settings.
World Health Organization. Coronavirus (COVID-19) Dashboard. Geneva: WHO; 2024.
World Health Organization. Global Influenza Programme: Influenza Update. Geneva: WHO; 2023.
Putter H, Fiocco M, Geskus RB. Tutorial in biostatistics: competing risks and multi-state models. Stat Med. 2007;26(11):2389–2430.
de Wreede LC, Fiocco M, Putter H. mstate: an R package for the analysis of competing risks and multi-state models. J Stat Softw. 2011;38(7):1–30.
Andersen PK, Keiding N. Multi-state models for event history analysis. Stat Methods Med Res. 2002;11(2):91–115.
Chang W, Cheng J, Allaire JJ, Xie Y, McPherson J. shiny: Web Application Framework for R. R package version 1.7.4; 2025.