Significance of Mathematical Modelling and Control in Real-World Problems
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Mathematical modeling and system control are employed in many research problems, ranging from physical and chemical processes to biomathematics and life sciences. Their theoretical description is closely connected with various areas of pure and applied mathematics, including nonlinear modeling, integro-differential equations, nonlinear dynamics, pattern formation, non-Markovian processes, nonlinear and anomalous transport, time-delay equations, and so on. Thus, the further research and development of modeling in different research areas is still a hot research topic.

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Mathematical modeling and system control are employed in many research problems, ranging from physical and chemical processes to biomathematics and life sciences. Their theoretical description is closely connected with various areas of pure and applied mathematics, including nonlinear modeling, integro-differential equations, nonlinear dynamics, pattern formation, non-Markovian processes, nonlinear and anomalous transport, time-delay equations, and so on. Thus, the further research and development of modeling in different research areas is still a hot research topic.
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