The role of extinction on the re-ignition potential of wood-based embers in bushfires
Behdad Moghtaderi A B , Tri Poespowati A , Eric M. Kennedy A and Bogdan Z. Dlugogorski AA Industrial Safety and Environment Protection Group, Discipline of Chemical Engineering, School of Engineering, Faculty of Engineering and Built Environment, The University of Newcastle, Callaghan, NSW 2308, Australia.
B Corresponding author. Email: behdad.moghtaderi@newcastle.edu.au
International Journal of Wildland Fire 16(5) 547-555 https://doi.org/10.1071/WF06029
Submitted: 6 March 2006 Accepted: 24 March 2007 Published: 26 October 2007
Abstract
The re-ignition potential of partially burnt wood-based embers was investigated theoretically by studying their extinction characteristics. An adaptation of Semenov’s thermal explosion theory was used in conjunction with a linear stability analysis to determine the critical particle size at which extinction occurs. Particles of various shapes were studied and the analysis was carried out for both thermally thin and thermally thick particles. The results of our analysis indicate that thermally thick embers are less susceptible to extinction than thermally thin ones and, as such, are more prone to re-ignition. The results also show that the extinction of wood embers is strongly affected by the particle temperature, particle shape, and reaction kinetics. The effects of ambient conditions were found to be less pronounced than particle properties.
Additional keywords: flame spread, mathematical modelling.
Acknowledgements
The authors wish to acknowledge the financial support provided to them by the Australian Research Council under the ARC-Discovery scheme and the University of Newcastle, Australia.
Albini FA (1983) Transport of firebrands by line thermals. Combustion Science and Technology 32, 277–288.
| Crossref | GoogleScholarGoogle Scholar |
Beer T (1990) The Australian National Bushfire model project. Mathematical and Computer Modelling 13((12)), 49–56.
| Crossref | GoogleScholarGoogle Scholar |
Cottrell A (2005) Communities and bushfire hazard in Australia: more questions than answers. Environmental Hazards 6, 109–114.
Gill AM (2004) Landscape fires as social disasters: an overview of the bushfire problem. Environmental Hazards 6, 65–80.
Green DG, Tridgell A , Gill AM (1990) Interactive simulation of bushfires in heterogeneous fuels. Mathematical and Computer Modelling 13((12)), 57–66.
| Crossref | GoogleScholarGoogle Scholar |
Handmer J , Tibbits A (2005) Is staying at home the safest option during bushfires? Historical evidence for an Australian approach. Environmental Hazards 6, 81–91.
Moghtaderi B, Novozhilov V, Fletcher DF , Kent JH (1997) An integral model for the transient pyrolysis of solid materials. Fire and Materials 21, 7–16.
| Crossref | GoogleScholarGoogle Scholar |
Peters B (2002) Extinction of burning particles due to unstable combustion modes. Fuel 81, 391–396.
| Crossref | GoogleScholarGoogle Scholar |
Ranz W , Marshall W (1952) Evaporation from drops. Chemical Engineering Progress 48, 141–146.
Spearpoint MJ , Quintiere JG (2000) Predicting the burning of wood using an integral model. Combustion and Flame 123, 308–325.
| Crossref | GoogleScholarGoogle Scholar |
Wang H, Dlugogorski BZ , Kennedy EM (1999) Theoretical analysis of reaction regimes in low-temperature oxidation of coal. Fuel 78, 1073–1081.
| Crossref | GoogleScholarGoogle Scholar |
1 Typically tens of metres and occasionally hundreds of metres ahead of the main front.
2 Bi ≡ Biot number ≡ hL/k where h is the convective heat transfer coefficient and L and k are the characteristic length and thermal conductivity of the particle, respectively.
3 In the absence of flame, oxygen can penetrate into the particle causing a char oxidation reaction on the internal surfaces of the particle. This process, however, is diffusion-limited.