The goal of 'readsdr' is to bridge the design capabilities from
specialised System Dynamics software with the powerful numerical tools
offered by 'R' libraries. The package accomplishes this goal by parsing
'XMILE' files ('Vensim' and 'Stella') models into 'R' objects to construct
networks (graph theory); 'ODE' functions for 'Stan'; and inputs to simulate
via 'deSolve' as described in Duggan (2016)
The goal of readsdr is to bridge the design capabilities from specialised System Dynamics software with the powerful numerical tools offered by R libraries. The package accomplishes this goal by parsing .xmile files (Vensim and Stella models) into R objects to construct networks (graph theory), ODE functions for deSolve and Stan.
You can install the released version of readsdr from CRAN with:
install.packages("readsdr")
And the development version from GitHub with:
# install.packages("devtools")
devtools::install_github("jandraor/readsdr")
library(readsdr)
filepath <- system.file("models/", "SIR.stmx", package = "readsdr")
mdl <- read_xmile(filepath)
For reading Vensim models, they must be exported as .xmile.
For information on how to use this package, please check:
=, <>)AND, OR, NOT)If Else Then<, >)Pulse 1Step 1SMTH1, SMTH3, SMTHNDELAYNABS, SQRTNORMAL3=, <>):AND:, :OR:, :NOT:)IF_THEN_ELSE<, >)Pulse 1Pulse Train 1Step 1SMOOTH, SMOOTH3, SMOOTH3I,
SMOOTHIDELAY NABS, SQRTRANDOM NORMAL31 Restricted to Euler integration.
2 These functions cannot be part of more complex mathematical expressions. That is, the auxiliary variable must only contain one smoothing function and nothing else.
3 Seed is ignored.
uniflow and non-negative stock features from Stella are not supported.
No built-in is supported for translations to Stan code.
Modules from Stella are not supported.
This package has been instrumental in the following works:
Andrade & Duggan (2023). Anchoring the mean generation time in the SEIR to mitigate biases in $\Re_0$ estimates due to uncertainty in the distribution of the epidemiological delays. Royal Society Open Science.
Andrade & Duggan (2022). Inferring the effective reproductive number from deterministic and semi-deterministic compartmental models using incidence and mobility data. PLOS Computational Biology.
Andrade & Duggan (2021). A Bayesian approach to calibrate system dynamics models using Hamiltonian Monte Carlo. System Dynamics Review.
Andrade & Duggan (2020). An evaluation of Hamiltonian Monte Carlo performance to calibrate age-structured compartmental SEIR models to incidence data. Epidemics.
Thanks to:
Duggan, J. (2016). System Dynamics Modeling with R. Springer.