Description Usage Arguments Details References
Performs a likelihood-based uncertainty estimation on a model. This analysis consists on a Metropolis Monte Carlo exploration of the parameter space and subsequent profiling of model results based on the likelihood of the input parameters.
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model |
The function to be run, representing the model or simulation. |
factors |
The names of the input variables (used for naming the 'data' data.frame and in plotting) Either a vector of strings or a single number representing the number of factors |
N |
The number of samples to be generated by the Metropolis algorithm. |
LL |
The POSITIVE Likelihood function to be used by the Metropolis algorithm. It must accept an array with length equal to the number of factors. |
start |
The initial point to be evaluated. Must have the same length as the number of factors. |
res.names |
Optional: what are the names of the model results? (Used mainly for plotting) |
method |
May be either "internal", which runs a naive and inneficient algorithm provided for test
and didatic purposes, or "mcmc", which will run the |
opts |
Further options to be passed to the Metropolis function. See the help on
|
nboot |
Number of bootstrap replicates for calculating the PRCC. |
repetitions |
The number of model repetitions to be run for a single data point. See the vignette on stochastic models for details |
cl |
Cluster generated with the “parallel” library. May be of any type supported. If a cluster is provided, the model will be run in parallel or distributed across the cluster via clusterApply. No load balancing is provided, so the model results are reproducible. NOTE: You should manually export ALL objects required for the model to run, including the model
function itself. See the help on |
x |
An LHS/PLUE object. For "tell", an incomplete LHS object (created with model=NULL) |
... |
Currently ignored |
A detailed description can be found on Chalom & Prado (2015).
Chalom, A. and Prado, P.I.K.L. 2015. Uncertainty analysis and composite hypothesis under the likelihood paradigm. arXiv:1508.03354 [q-bio.QM]
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