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- W51196614 abstract "In the paper biomass age dynamic and properties of age dynamic models are studied. A dynamical model for biomass age distribution is formed, and the solution forms of that equation are presented. The model can be presented as a system, governed by the positive feedback and described by a Volterra type integral equation. From the asymptotical properties of the Volterra stability properties of the age distribution can be concluded. It is shown that the original equation can be transferred into a discrete time discrete age presentation which corresponds to Leslie-matrix population model. Applying the Drooerties of Leslie-matrix and harvesting theory basic stability and controllability properties the the age distribution can be concluded in the timeinvariant case. The extension of studies to the timevariant case leads to a bilinear system. The basic control strategies for the bilinear system are formed. Finally application remarks of the age distribution, like estimation of the growth activity of the biomass and final product formation with the help of age distribution, are presented." @default.
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- W51196614 date "1983-08-01" @default.
- W51196614 modified "2023-10-16" @default.
- W51196614 title "Some Properties of Microbial Age Dynamic Models" @default.
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- W51196614 doi "https://doi.org/10.1016/s1474-6670(17)61957-8" @default.
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