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A comprehensive poromechanics-based modeling framework that can be used to model transport and deformation in food materials under a variety of processing conditions and states (rubbery or glassy) has been developed.
Forward model transport functions have been calculated.
The model transport equation for k was derived from the exact equation, while the model transport equation for ϵ was obtained using physical reasoning and bears little resemblance to its mathematically exact counterpart.
Concentrated solution theory is used to model transport within the membrane.
Elliot Landaw uses differential equations to model transport across the blood-brain barrier and applies methods of adaptive control to chemotherapy for cancer.
This effect is confirmed by the analysis of two-phase model transport and structural parameters.
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In this chapter, a method for modeling transport phenomena in heat transfer devices is discussed.
It is followed by a description of a method for modeling transport phenomena in microstructures.
This paper gives a review of approaches to modelling transport phenomena in food bulks, packages and stacks.
Therefore, a representative advection dispersion ratio can be used for modeling transport through the whole streamlines in a single fracture.
This study recommends Freundlich isotherm for modelling transport of copper ions in a competitive environment in fly ash.
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