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Numerical simulation of three phase porous flow under shock conditions

✍ Scribed by E.J. Kansa


Publisher
Elsevier Science
Year
1988
Tongue
English
Weight
420 KB
Volume
11
Category
Article
ISSN
0895-7177

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✦ Synopsis


In the context of an existing Lagranglan code, we have developed a stable second order accurate scheme for Integrating the time-dependent, mixed Eulerlan-Lagranglan, strong conservative form of the governing equations for a 20, 3 phase (gas, liquid, and solid) multifluid flow. Some of these features are: an explicit-impliclt scheme to circumvent the stiffness problem, an exact time integration scheme for the gas and liquid masses. truncation error reduction by splitting the operations of differencing and Interpolation. and a robust method of solving systems of highly nonllnear equatlons.

Our results yield correct shock speeds and profiles.

We were successful in treating problems with seven orders of magnitude in permeability and three orders of magnitude In the driving velocity. We also show that the gas phase, because of its very low interla. is readily transported as compared to a denser fluid such as water.

In hlghly permeable media, the liquid phase shock can outrun the solid, thereby lowering the effective stress ahead of a lagging solid shock.


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The development of a numerical method for modelling two-phase flows and solute transport, particularly with interphase exchange in porous media, is presented. The governing equations are derived to describe two immiscible and compressible fluids flows such as water-air and two-phase solute transport