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| Abstract |
Using real options, we formulate an optimal stopping model for applying pest control measures when the density of a pest population fluctuates randomly. This model is applied to the control of a foliar pest of apples (the European Red Mite) via a pesticide, and solved numerically by a boundary-tracking algorithm. We find that the pest density above which the pesticide should be applied increases with the pest density volatility. A sensitivity analysis highlights the importance of several biological parameters. Incorporating pest randomness into simple decision rules may thus help reduce the overall amount of chemicals applied to soils and crops.
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