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This equation includes many important physical models in mathematical physics.
Turbidostat model is one of the most important models in mathematical biology.
Logistic equation is one of the most important models in mathematical ecology.
Non-isolated 1 1 resonant fixed points occur as bifurcation points of host parasitoid models in mathematical biology.
Its combination with multivalued analysis opens new horizons in exploring more realistic models in mathematical economics, population dynamics and optimal control theory (see e.g. [1, 2]).
Notice also that the theory of fixed points and strict fixed points for multivalued operators is closely related to some important models in mathematical economics, such as optimal preferences, game theory, and equilibrium of an abstract economy.
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Recent advances by theoretical biologists have demonstrated that molecular regulatory networks can be accurately modeled in mathematical terms.
Keller Segel A model in mathematical biology, first introduced in [56, 57], has received much attention due to its interesting mathematical properties: consider a population (varrho ) of bacteria, which move advected by a potential and subject to diffusion.
Since it is not possible to solve a multi-level model in mathematical terms because of its NP-hardness, we propose an efficient meta-heuristic algorithm to solve this problem.
Some efforts have been made to model in mathematical terms (by graphs, neural networks, etc).
In the following simulation exercises, the developed control schemes are implemented on the system mathematical model identified in "Mathematical modelling" section.
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