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Using the mathematical model developed by Williams et al [28] we modelled steady-state (continued transmission without intervention) S. japonicum transmission as well as the removal of S. japonicum transmission due to water buffaloes across six different endemic scenarios, so as to assess the impact of water buffaloes on human S. japonicum transmission.
Optimization of permeability values was accomplished by numerical integrations using the mathematical model implemented in the Berkeley Madonna software (http://www.berkeleymadonna.com/).
Dynamics of the cylinder was described using the mathematical model formulated by E.W. Gerc.
The results of CFD simulations using the mathematical model show a good agreement with experimental results.
Using the mathematical model the entropy generated during the process and the external cooling and heating fluid requirements are obtained.
Then, we analyze effect of the head movement on decrease of motion sickness incidence using the mathematical model.
In the meantime, evaluation of the importance of some key factors by using the mathematical model for designing is discussed.
The measured values of the magnetic flux density are almost identical to the values which are simulated using the mathematical model.
Results showed that the optimum PDPUL and the MAC of the DH piping network could be obtained by using the mathematical model.
Using the mathematical model resulting from the analysis of the D-optimal design the optimal conditions for rutin adsorption onto the styrene divinylbenzene copolymer were determined.
Three different control systems are developed and compared in this paper using the mathematical model and dynamics simulation developed in the companion paper.
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