Publication:
Probability-Based Wildfire Risk Measure for Decision-Making

Loading...
Thumbnail Image
Full text at PDC
Publication Date
2020
Advisors (or tutors)
Editors
Journal Title
Journal ISSN
Volume Title
Publisher
https://mdpi.com
Citations
Google Scholar
Research Projects
Organizational Units
Journal Issue
Abstract
Wildfire is a natural element of many ecosystems as well as a natural disaster to be prevented. Climate and land usage changes have increased the number and size of wildfires in the last few decades. In this situation, governments must be able to manage wildfire, and a risk measure can be crucial to evaluate any preventive action and to support decision-making. In this paper, a risk measure based on ignition and spread probabilities is developed modeling a forest landscape as an interconnected system of homogeneous sectors. The measure is defined as the expected value of losses due to fire, based on the probabilities of each sector burning. An efficient method based on Bayesian networks to compute the probability of fire in each sector is provided. The risk measure is suitable to support decision-making to compare preventive actions and to choose the best alternatives reducing the risk of a network. The paper is divided into three parts. First, we present the theoretical framework on which the risk measure is based, outlining some necessary properties of the fire probabilistic model as well as discussing the definition of the event ‘fire’. In the second part, we show how to avoid topological restrictions in the network and produce a computable and comprehensible wildfire risk measure. Finally, an illustrative case example is included.
Description
Unesco subjects
Keywords
Citation
1. Westerling, A.L.; Hidalgo, H.G.; Cayan, D.R.; Swetnam, T.W. Warming and earlier spring increase western US forest wildfire activity. Science 2006, 313, 940–943. 2. Alcubierre, P.C.; Ribau, M.C.; de Egileor, A.L.O.; Bover, M.M.; Kraus, P.D. Prevention of Large Wildfires Using the Fire Types Concept; Generalitat de Catalunya: Barcelona, Spain, 2011. 3. Séro-Guillaume, O.; Margerit, J. Modelling forest fires. Part I: a complete set of equations derived by extended irreversible thermodynamics. Int. J. Heat Mass Transf. 2002, 45, 1705–1722. 4. Belval, E.J.; Wei, Y.; Bevers, M. A stochastic mixed integer program to model spatial wildfire behavior and suppression placement decisions with uncertain weather. Can. J. For. Res. 2016, 46, 234–248. 5. Cova, T.J.; Dennison, P.E.; Kim, T.H.; Moritz, M.A. Setting wildfire evacuation trigger points using fire spread modeling and GIS. Trans. GIS 2005, 9, 603–617. 6. Pultar, E.; Raubal, M.; Cova, T.J.; Goodchild, M.F. Dynamic GIS case studies: Wildfire evacuation and volunteered geographic information. Trans. GIS 2009, 13, 85–104. 7. McCaffrey, S.; Rhodes, A.; Stidham, M. Wildfire evacuation and its alternatives: perspectives from four United States’ communities. Int. J. Wildland Fire 2015, 24, 170–178. 8. Finney, M.A. Design of regular landscape fuel treatment patterns for modifying fire growth and behavior. For. Sci. 2001, 47, 219–228. 9. Price, O.F.; Edwards, A.C.; Russell-Smith, J. Efficacy of permanent firebreaks and aerial prescribed burning in western Arnhem Land, Northern Territory, Australia. Int. J. Wildland Fire 2007, 16, 295–305. 10. Rönnqvist, M.; D’Amours, S.; Weintraub, A.; Jofre, A.; Gunn, E.; Haight, R.G.; Martell, D.; Murray, A.T.; Romero, C. Operations research challenges in forestry: 33 open problems. Ann. Oper. Res. 2015, 232, 11–40. 11. King, K.J.; Bradstock, R.A.; Cary, G.J.; Chapman, J.; Marsden-Smedley, J.B. The relative importance of fine-scale fuel mosaics on reducing fire risk in south-west Tasmania, Australia. Int. J. Wildland Fire 2008, 17, 421–430. 12. Minas, J.P.; Hearne, J.W.; Martell, D.L. A spatial optimisation model for multi-period landscape level fuel management to mitigate wildfire impacts. Eur. J. Oper. Res. 2014, 232, 412–422. 13. León, J.; Reijnders, V.M.; Hearne, J.W.; Ozlen, M.; Reinke, K.J. A Landscape-scale optimisation model to break the hazardous fuel continuum while maintaining habitat quality. Environ. Model. Assess. 2019, 24, 369–379. 14. Penadés-Plà, V.; García-Segura, T.; Yepes, V. Robust Design Optimization for Low-Cost Concrete Box-Girder Bridge. Mathematics 2020, 8, 398. 15. Caballero, J.L. Mathematical Programming with Uncertainty and Multiple Objectives for Sustainable Development and Wildfire Management. Ph.D. Thesis, Universidad Complutense de Madrid, Madrid, Spain, 2020. 16. Suffling, R.; Grant, A.; Feick, R. Modeling prescribed burns to serve as regional firebreaks to allow wildfire activity in protected areas. For. Ecol. Manag. 2008, 256, 1815–1824. 17. Preisler, H.K.; Brillinger, D.R.; Burgan, R.E.; Benoit, J. Probability based models for estimation of wildfire risk. Int. J. Wildland Fire 2004, 13, 133–142. 18. Castellnou, M.; Prat-Guitart, N.; Arilla, E.; Larrañaga, A.; Nebot, E.; Castellarnau, X.; Vendrell, J.; Pallàs, J.; Herrera, J.; Monturiol, M.; et al. Empowering strategic decision-making for wildfire management: Avoiding the fear trap and creating a resilient landscape. Fire Ecol. 2019, 15, 31. 19. Wei, Y.; Rideout, D.; Kirsch, A. An optimization model for locating fuel treatments across a landscape to reduce expected fire losses. Can. J. For. Res. 2008, 38, 868–877. 20. Cheng, H.; Hadjisophocleous, G.V. The modeling of fire spread in buildings by Bayesian network. Fire Saf. J. 2009, 44, 901–908. 21. Andrino, D. Three Ways of Generating Terrain with Erosion Features. 2018. Available online: https://github.com/dandrino/terrain-erosion-3-ways (accessed on 14 February 2020). 22. Minas, J.; Hearne, J.; Martell, D. An integrated optimization model for fuel management and fire suppression preparedness planning. Ann. Oper. Res. 2015, 232, 201–215 23. Levchenkov, V. Solution of equations in Boolean algebra. Comput. Math. Model. 2000, 11, 154–163. 24. Ibarrola, P.; Pardo, L.; Quesada, V. Teoría de la Probabilidad; Síntesis: Madrid, Spain, 2010. 25. Russel, S.; Norvig, P. Artificial Intelligence: A Modern Approach; EUA, Prentice Hall: Upper Saddle River, NJ, USA, 2003. 26. Schreiber, J. Pomegranate: Fast and flexible probabilistic modeling in python. J. Mach. Learn. Res. 2017, 18, 5992–5997.
Collections