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The proposed method consists of three steps: 1) Establish the mathematical model for duct network; 2) Take pressure and flow rate measurements in the duct system to identify model parameters; 3) Calculate the balancing damper positions to achieve desired flow rates.
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Errors between the measured data and the model are taken into account in constructing an uncertain system model for the duct.
To address this issue, we used WB-F344 rat epithelial stem-like cells as model for bile duct formation.
Due to the typical periodic nature of this class of materials, the numerical prediction of the stop band behavior is modeled using unit cell models for the duct; both a one dimensional (1D) waveguide as well as a two dimensional (2D) infinite periodic structure.
The present mathematical problems can be considered as models for a duct with splitter plates.
First, an animal model for ascending pancreatic duct infections has not been established.
A simple realistic model for the in-duct desulfurization process has been developed.
When the USC duct material has a low thermal conductivity, the heat transfer course of events adopts a 1D heat flow that reassembles the conditions of the 1D simple model (for the assessed USC duct geometry); 1D heat flow through the top and bottom fins/sheets as the duct wall reassembles a state of adiabatic condition.
This cell line has been used in several studies as a model for the induction of duct-to-beta cell differentiation [35], [36].
A mathematical model for laminar flow through a duct of an isothermally maintained dehumidifier and for simultaneous diffusion and absorption of water vapor into a desiccant was formulated as an integral equation.
The establishment of a thoracic duct cannulation model for collecting in vivo, in situ efferent lymph, including pulmonary lymph, in pigs without entering the thoracic cavity would be invaluable for many immunological studies, studies on pulmonary immune responses in particular.
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