[ANSYS, Inc. Logo] return to home search
next up previous contents index

18.4 Pressure-Based Solver

In this section, special practices related to the discretization of the momentum and continuity equations and their solution by means of the pressure-based solver are addressed. These special practices are most easily described by considering the steady-state continuity and momentum equations in integral form:


 \oint \rho \, {\vec v} \cdot d{\vec A} = 0 (18.4-1)


 \oint \rho {\vec v} \, {\vec v} \cdot d{\vec A} = - \oint p ... ...rline{\overline{\tau}} \cdot d{\vec A} + \int_V {\vec F} \, dV (18.4-2)

where ${\mbox{\boldmath$I$}}$ is the identity matrix, $\overline{\overline{\tau}}$ is the stress tensor, and ${\vec F}$ is the force vector.




next up previous contents index Previous: 18.3.4 Gradient Limiters
Up: 18. Solver Theory
Next: 18.4.1 Discretization of the
Release 12.0 © ANSYS, Inc. 2009-01-23