Flame Propagation in a Nonuniform Mixture: Analysis of a Propagating Triple-Flame
- 1 November 1991
- journal article
- research article
- Published by Taylor & Francis in Combustion Science and Technology
- Vol. 80 (1-3) , 23-46
- https://doi.org/10.1080/00102209108951775
Abstract
A situation in which a dilffusion flame reaches an end at some position in a medium of non-premixed reactants is studied. The mixing of reactants that takes place ahead of the diffusion flame leads to the formation of a “triple-flame”, a structure which consists of a fuel-rich premixed flame, a fuel-lean premixed flame, and a diffusion flame that starts where the two premixed flames meet. An important property of such an end-point is its ability to propagate. The limits of low heat release, unit Lewis number and large Zeldovich number are considered. The structure of the triple-flame and the unique relationship between propagation speed and transverse mixture Traction gradient are computed numerically. For the range of values considered here, the end of the diffusion flame is shown to extend itself at a rate that can be substantially reduced, but that remains positive as the gradient of the mixture fraction is increased.Keywords
This publication has 8 references indexed in Scilit:
- Flame propagation in a nonuniform mixture: Analysis of a slowly varying Triple FlameCombustion and Flame, 1989
- On the Quenching of a Diffusion Flame Near a Cold WallCombustion Science and Technology, 1989
- Diffusion Flame Stabilization at the Leading Edge of a Fuel PlateCombustion Science and Technology, 1986
- Stability of lifted laminar round gas-jet flameJournal of Fluid Mechanics, 1986
- Laminar diffusion flamelet models in non-premixed turbulent combustionProgress in Energy and Combustion Science, 1984
- Local Quenching Due to Flame Stretch and Non-Premixed Turbulent CombustionCombustion Science and Technology, 1983
- The asymptotic structure of counterflow diffusion flames for large activation energiesActa Astronautica, 1974
- The diffusion flame as a singular perturbation problemJournal of Engineering Mathematics, 1971