Coupled Flow Solver

With the coupled flow solver, the conservation equations for continuity and momentum are solved in a coupled manner, that is, they are solved simultaneously as a vector of equations. The velocity field is obtained from the momentum equations. From the continuity equation, the pressure is calculated and the density is evaluated from the equation of state.

The Coupled Flow model solves the coupled system of equations using a (Pseudo-) Time-Marching Approach. One advantage of this formulation is its robustness for solving flows with dominant source terms, such as rotation. Another advantage of the coupled solver is that CPU time scales linearly with cell count; in other words, the convergence rate does not deteriorate as the mesh is refined.

This model can also Evaluate Inviscid Fluxes with the optional AUSM+ scheme, which offers advantages for various cases.

The Coupled Energy model is an extension of the Coupled Flow model. Together they solve the conservation equations for mass, momentum, and energy simultaneously. This formulation is robust for solving compressible flows and flows with dominant source terms, such as buoyancy.

Due to the preconditioned form of the governing equations that the Coupled Flow and Coupled Energy models use, convergence rate is effectively independent of Mach number, ranging from incompressible through to supersonic regimes.