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Interface conditions

In addition to the six phasic conservation equations we have three interface or jump conditions which describe the conservation of mass, momentum and energy across the liquid-vapor interface. Since the liquid-vapor interface has vanishing mass, it cannot store momentum or energy. With reference to the conservation equations this means that we have the following conditions

$$\begin{eqnarray*} {\mbox{$\dot{m}$}_{g \ell}' + \mbox{$\dot{m}$}_{\ell g}' = 0}... ...{$<\!{e_g}\!>$}_g + \frac{1}{2} \mbox{$<\!{u_g}\!>$}_g^2 ) = 0 \end{eqnarray*}$$

$\parbox{1.50cm}{\begin{eqnarray} \end{eqnarray}}$

At this stage we discuss the question of assumptions in regard to the postulated conservation equations more thoroughly.

 
 

 
 

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