View source: R/predict_stochastic_growth.R
predict_growth_uncertainty | R Documentation |
Simulation of microbial growth considering uncertianty in the model parameters. Calculations are based on Monte Carlo simulations, considering the parameters follow a multivariate normal distribution.
predict_growth_uncertainty(
model_name,
times,
n_sims,
pars,
corr_matrix = diag(nrow(pars)),
check = TRUE,
logbase_mu = logbase_logN,
logbase_logN = 10
)
model_name |
Character describing the primary growth model. |
times |
Numeric vector of storage times for the simulations. |
n_sims |
Number of simulations. |
pars |
A tibble describing the parameter uncertainty (see details). |
corr_matrix |
Correlation matrix of the model parameters. Defined in the
same order as in |
check |
Whether to do some tests. |
logbase_mu |
Base of the logarithm the growth rate is referred to. By default, the same as logbase_logN. See vignette about units for details. |
logbase_logN |
Base of the logarithm for the population size. By default, 10 (i.e. log10). See vignette about units for details. |
The distributions of the model parameters are
defined in the pars
argument using a tibble with 4 columns:
par: identifier of the model parameter (according to primary_model_data()
),
mean: mean value of the model parameter.,
sd: standard deviation of the model parameter.,
scale: scale at which the model parameter is defined. Valid values are 'original' (no transformation), 'sqrt' square root or 'log' log-scale. The parameter sample is generated considering the parameter follows a marginal normal distribution at this scale, and is later converted to the original scale for calculations.
An instance of GrowthUncertainty()
.
## Definition of the simulation settings
my_model <- "Baranyi"
my_times <- seq(0, 30, length = 100)
n_sims <- 3000
library(tibble)
pars <- tribble(
~par, ~mean, ~sd, ~scale,
"logN0", 0, .2, "original",
"mu", 2, .3, "sqrt",
"lambda", 4, .4, "sqrt",
"logNmax", 6, .5, "original"
)
## Calling the function
stoc_growth <- predict_growth_uncertainty(my_model, my_times, n_sims, pars)
## We can plot the results
plot(stoc_growth)
## Adding parameter correlation
my_cor <- matrix(c(1, 0, 0, 0,
0, 1, 0.7, 0,
0, 0.7, 1, 0,
0, 0, 0, 1),
nrow = 4)
stoc_growth2 <- predict_growth_uncertainty(my_model, my_times, n_sims, pars, my_cor)
plot(stoc_growth2)
## The time_to_size function can calculate the median growth curve to reach a size
time_to_size(stoc_growth, 4)
## Or the distribution of times
dist <- time_to_size(stoc_growth, 4, type = "distribution")
plot(dist)
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