
doi: 10.1007/bf02346168
handle: 11311/664165
The rate at which a population should grow is determined by finding the best trade-off between the loss due to the deviation from a target population size and the loss associated to the growing effort. It is also shown that, in the case of infinite-time horizon and quadratic loss functions, the optimal growth is logistic.
optimal control, Population dynamics (general), Applications of mathematical programming, infinite-time horizon, population growth, quadratic loss, logistic equation, optimal growth
optimal control, Population dynamics (general), Applications of mathematical programming, infinite-time horizon, population growth, quadratic loss, logistic equation, optimal growth
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