| Literature DB >> 34095453 |
Sven Brüggemann1, Theodore Chan2, Gabriel Wardi2, Jess Mandel2, John Fontanesi2, Robert R Bitmead1.
Abstract
The SARS-CoV-2 (COVID-19) pandemic has placed unprecedented demands on entire health systems and driven them to their capacity, so that health care professionals have been confronted with the difficult problem of ensuring appropriate staffing and resources to a high number of critically ill patients. In light of such high-demand circumstances, we describe an open web-accessible simulation-based decision support tool for a better use of finite hospital resources. The aim is to explore risk and reward under differing assumptions with a model that diverges from most existing models which focus on epidemic curves and related demand of ward and intensive care beds in general. While maintaining intuitive use, our tool allows randomized "what-if" scenarios which are key for real-time experimentation and analysis of current decisions' down-stream effects on required but finite resources over self-selected time horizons. While the implementation is for COVID-19, the approach generalizes to other diseases and high-demand circumstances.Entities:
Keywords: COVID-19; Contingency planning; Emergency planning; Ensemble simulation; Erlang distribution; In-house patient modeling; Real-time resource planning; Resource allocation; SARS-CoV-2; Scenario simulation; Staffing; Web application
Year: 2021 PMID: 34095453 PMCID: PMC8168305 DOI: 10.1016/j.imu.2021.100618
Source DB: PubMed Journal: Inform Med Unlocked ISSN: 2352-9148
Fig. 1User interface of web application numbat.ucsd.edu/~sven/covid with user-selected input variables on the left-hand side and model outputs on the right-hand side. Changes in input variables re-initialize a new simulation with instantaneous corresponding model outputs.
Fig. 2Simplified flow chart of simulation with green-gradient boxes related to user inputs, blue-gradient boxes as computations and black diamonds as if-conditions. (For interpretation of the references to colour in this figure legend, the reader is referred to the Web version of this article.)
Fig. 4The average number of days in the ICU, on ECMO and dialysis is visualized by their respective probability density functions. Changes in average days such as that from 14 to 24 in ICU (picture on the left/right-hand side) lead to a direct change in the related probability density function.
Fig. 3Set of Erlang distributions for different shape parameters k and scale parameters mu with positive support, mean of and variance of . Long tails are related to a large variance and can be accommodated by appropriately choosing parameters k and .