Obtaining efficient acid robust solutions to real reacting how problem
s is a challenging task in numerical simulation due to severe nonlinea
rities in the conservation equations and the wide range of time scales
of chemical reactions. However, there are many important industrial a
pplications for such simulations, e.g., premixed and non-premixed comb
ustion, catalytic combustion, or materials processing. A finite volume
method on unstructured, non-staggered grids is presented for the solu
tion of two-dimensional low Mach number reacting flows. The conservati
on law form of the flow equations are discretized in terms of primitiv
e variables. An artificial compressibility method is employed so that
low Mach number flows can be solved economically. The equations are ma
rched in time using an implicit extrapolation method. Numerical result
s are obtained for three different applications: A reaction-diffusion-
controlled flow in the process chamber of a chemical downstream etch s
ystem, the simulation of a premixed ozone flame, and a methane diffusi
on flame.