X. Tong et Ja. Khan, INFILTRATION AND SOLIDIFICATION REMELTING OF A PURE METAL IN A 2-DIMENSIONAL POROUS PREFORM, Journal of heat transfer, 118(1), 1996, pp. 173-180
Infiltration and solidification/remelting of a pure metal in a two-dim
ensional porous preform are modeled numerically. It is assumed that un
der the action of constant applied pressure, the flow of liquid metal
through the preform is within the range of the validity of Darcy's Law
. The distinguishing feature of this flow and hear transfer problem is
the existence of two moving fronts: the infiltration front and the re
melting front. The governing momentum and energy equations are nondime
nsionalized and cast into a Body-Fitted Coordinates (BFC) system to de
al with the transient and irregular physical domains. The dimensionles
s groups that govern the infiltration and remelting processes are: the
dimensionless pressure difference, the dimensionless melting temperat
ure, the preform permeability ratio, porosity, and the geometric param
eters (inlet gate size, and the preform aspect ratio). A computational
code has been developed to solve the problem and is verified by using
the available published results. The key parameters describing the ph
ysical phenomena, i.e., the infiltration front and remelting front evo
lution, the total infiltration rime, and the remelting region size, ar
e presented as a function of the operating variables for two different
aspect ratios. The results can be used to optimize the infiltration p
rocessing of Metal-Matrix Composites and other related manufacturing p
rocesses.