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Within this tactic, assuming a basic scalar from the phase, , the governing equation within an isotropic porous medium normally takes on the following variety:

Assuming isotropic porosity and one phase stream, the volume-averaged mass and momentum conservation equations are as follows:

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   For porous media involving floor reactions, you could Display screen/report the area response charges using the Arrhenius Level of Response-n inside the Reactions... classification in the variable variety drop-down list.

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When modeling laminar flow by way of a packed bed, the next time period in the above equation may be dropped, leading to the Blake-Kozeny equation

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For transient porous media calculations, the outcome of porosity on enough time-spinoff terms is accounted for in all scalar transport equations as well as continuity equation.

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