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POLYMIN - University of Waterloo

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<strong>POLYMIN</strong> 2005<br />

Table 3.<br />

Summary <strong>of</strong> transport boundary conditions available in <strong>POLYMIN</strong>.<br />

Boundary<br />

Type<br />

Definition<br />

First / Dirichlet c = c 0<br />

Fixed concentration boundary (e.g. a large, wellmixed<br />

source)<br />

Second /<br />

Neumann<br />

∂c = 0<br />

∂n<br />

Zero-concentration gradient (e.g. outflow or<br />

impermeable boundary).<br />

Third / Cauchy q0<br />

0 ∂c<br />

= vc - D<br />

θc<br />

∂ x i<br />

Dispersive flux boundary<br />

(e.g. source with known influx q 0 and<br />

concentration c 0 ).<br />

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