Description Usage Arguments Value Note See Also
View source: R/GrowthSurvivalKernel.R
Integral projection models (Ellner et al., 2016) have the general structure of:
n(z1,t+1) = \integral{ (P(z1,z) + R(z1,z))*n(z,t) dz}
Here we define 'P' as 'GrowthSurvivalKernel' to be explicit, where it is the product of adult growth transition CDFs, Growth
, with the size-dependent probability of survival, Survival
.
IteroparousGrowthSurvivalKernel(z1,z,bt,pars,date) = Growth(z1,z,bt,pars,date)*Survival(z,pars,date)
1 | GrowthSurvivalKernel(z1, z, bt, pars, date)
|
z1 |
Size at the end of the timestep, the size being transitioned to [float] |
z |
Size at the beginning of the timestep [float] |
bt |
Population biomass at the beginning of the timestep [float] |
pars |
Data.frame containing the date-indexed parameters[data.frame] |
date |
Ordinal day to reference proper 'pars' date-indexed parameters [integer] |
Size-dependent growth and survival kernel for adults
This function is provided as a standard to pass to SimulateModel
for the 'growthSurvivalComponent' argument
The 'SemelparousGrowthSurvivalKernel' is distinguished from the 'IteroparousSurvivalKernel' by in the inclusion of a (1-Spawning(z)) factor in the product for 'SemelparousGrowthSurvivalKernel' to account for post-spawning mortality.
Other Kernel Components:
ReproductionKernel()
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