Description Usage Arguments Details Value Note See Also
Fits two approximate FCS2 sub-models using Integrated Nested Laplace Approximations (INLA).
1 | fcs2RunINLA(fit, run = TRUE, verbose = TRUE)
|
fit |
an object of class |
run |
which approximate FCS2 models to fit with
INLA. If |
verbose |
whether to print progress to screen. |
INLA is used to fit two models that together approximate the full
FCS2 statistical model (see fcs2FitModel
.
Firstly, an approximate presence/absence model is fitted to estimate the
prevalence regression. This assumes the observed presence follows a
Bernoulli distribution with probability of presence ρ (the
prevalence). The logit
regression for ρ takes the
same form as in the full FCS2 model.
After fitting the prevalence sub-model, the presence of the species can be estimated. Data for surveys either observed or predicted to be present are then modelled by the second model that attempts to estimate the abundance regression. This models the total catch T over all passes by the Negative Binomial distribution with shape r and mean given by a μ, where a is the survey area and μ is the abundance. The regression for μ takes the same form as in the full FCS2 model.
This model is exact for the original FCS2 model but only an approximation of the total catch when present in the multiple-pass model since it ignores the dependence upon the catch probability q and the number of runs d. However, since q is constant and if the number of runs does not vary significantly, this discrepancy should be mostly absorbed into an error in the constant parameter β_0. If this is true, the model estimates can still be used to estimate the regression terms so that their significance can be judged.
a list with two components:
rhoFit |
an |
muFit |
an
|
See inla
from the package INLA for a description of the "inla"
object.
The user would not usually call this function directly as it is called
if requested by fcs2FitModel
.
fcs2FitModel
for the preferred way of calling this
function.
inla
from the package INLA for details of
the INLA estimation method and the "inla"
objects it
returns.
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