TY - JOUR
T1 - A two-phase mixture model of liquid-gas flow and heat transfer in capillary porous media-II. Application to pressure-driven boiling flow adjacent to a vertical heated plate
AU - Chao-Yang, Wang
AU - Beckermann, C.
PY - 1993/7
Y1 - 1993/7
N2 - The two-phase mixture model developed in Part I is applied to investigate a pressure-driven two-phase boiling flow along a heated surface embedded in a porous medium. The general governing equations in Part I for the transport of mass, momentum and liquid (constituent) mass for the two-phase mixture are simplified for the above system. The present formulation, owing to its strong analogy to the classical description of multicomponent convective flows, suggests that a thin capillary layer exists over the solid surface at high Peclet numbers and that the two-phase flow is confined only to this boundary layer. Using approximations analogous to the classical boundary layer theory, a set of boundary layer equations for two-phase flow is derived and solved by a similarity transformation. The resulting ordinary differential equations are numerically integrated using a combination of the Gear stiff method and a shooting procedure. Numerical results for the saturation field and the flow fields of the two-phase mixture and the individual phases are presented and discussed.
AB - The two-phase mixture model developed in Part I is applied to investigate a pressure-driven two-phase boiling flow along a heated surface embedded in a porous medium. The general governing equations in Part I for the transport of mass, momentum and liquid (constituent) mass for the two-phase mixture are simplified for the above system. The present formulation, owing to its strong analogy to the classical description of multicomponent convective flows, suggests that a thin capillary layer exists over the solid surface at high Peclet numbers and that the two-phase flow is confined only to this boundary layer. Using approximations analogous to the classical boundary layer theory, a set of boundary layer equations for two-phase flow is derived and solved by a similarity transformation. The resulting ordinary differential equations are numerically integrated using a combination of the Gear stiff method and a shooting procedure. Numerical results for the saturation field and the flow fields of the two-phase mixture and the individual phases are presented and discussed.
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U2 - 10.1016/0017-9310(93)90095-N
DO - 10.1016/0017-9310(93)90095-N
M3 - Article
AN - SCOPUS:0027626420
SN - 0017-9310
VL - 36
SP - 2759
EP - 2768
JO - International Journal of Heat and Mass Transfer
JF - International Journal of Heat and Mass Transfer
IS - 11
ER -