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The mass conservation equations for different components are expressed as.
To guarantee the numerical stability, upstream schemes are mainly used to solve mass conservation equations.
Additional mass conservation equations are introduced for chemical species associated with the gas and liquid phases.
The dynamic model of the system is performed using transient energy, species, and mass conservation equations.
The unsteady energy and mass conservation equations are solved in the granules.
The model locally describes transport and reaction phenomena within the cell components through mass conservation equations.
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Using Ew, the mass conservation equation of the gas (Eq. (2)) is rewritten by (A.2).
The most common methods are based on a single mass conservation equation with average parameters.
Mass conservation equation plays an important role in checking the accuracy of simulations.
Following governing equations were solved on FLUENT 6.3.26 for the present model: Mass conservation equation The equation for mass conservation/continuity equation can be written as: frac{partial rho }{partial t} + nabla (rho overrightarrow {v} ) = S!_{m} (1).
Equation (3a) is the continuity equation or mass conservation equation, and Equation (3b) is the momentum equation; both of them are the fundamental equations in the flood modelling.
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