![]() |
ИСТИНА |
Войти в систему Регистрация |
ИСТИНА ИНХС РАН |
||
We consider an exploited population distributed in a periodic environment. Its dynamics is described by the Kolmogorov - Piskunov - Petrovsky - Fisher equation, and exploitation is defined by the withdrawal of a distributed share of the population density. We prove the existence of a share that provides the maximum income from exploitation in long run.