LOGISTIC.BISECTION.K | R Documentation |
Method of Butterworth and Punt (1995) where the prior distribution of the
current absolute abundance $N_2005$ and maximum net recruitment rate
r_max
are sampled and then used to determine the unique value of the
population abundance $N$ in start_yr
(assumed to correspond to
carrying capacity $K$). Requires TARGET.K
and subsequent
dependencies.
LOGISTIC.BISECTION.K(K.low, K.high, r_max, z, num_Yrs, start_yr,
target.Pop, catches, MVP, tol = 0.001)
K.low |
Lower bound for $K$ when preforming the bisection method of Punt and Butterworth (1995). Default is 1. |
K.high |
Upper bound for $K$ when preforming the bisection method of Punt and Butterworth (1995). Default is 500,000. |
r_max |
The maximum net recruitment rate ($r_max$). |
z |
The parameter that determines the population size where productivity is maximum (assumed to be 2.39 by the IWC SC). |
num_Yrs |
The number of projection years. Set as the last year in the
catch or abundance series, whichever is most recent, minus the
|
start_yr |
The first year of the projection (assumed to be the first year in the catch series). |
target.Pop |
A sample of the prior on population abundance $N$, in
numbers, set as |
catches |
The time series of catch in numbers or biomass. Currently does not handle NAs and zeros will have to input a priori for years in which there were no catches. |
MVP |
The minimum viable population size in numbers or biomass. Computed
as 3 * |
tol |
The desired accuracy (convergence tolerance) of
|
A numeric scalar of an estimate of carrying capacity $K$.
LOGISTIC.BISECTION.K(K.low = 1, K.high = 100000, r_max = r_max, z = z,
num_Yrs = bisection.Yrs, start_yr = start_yr,
target.Pop = target.Pop, catches = catches, MVP = MVP,
tol = 0.001)
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