Optimising fuel treatments over time and space
Woodam Chung A E , Greg Jones B , Kurt Krueger B , Jody Bramel C and Marco Contreras DA The University of Montana, College of Forestry and Conservation, 32 Campus Drive Missoula, MT 59812, USA.
B USDA Forest Service, Rocky Mountain Research Station, 200 East Broadway, Missoula, MT 59807, USA.
C Axiom IT Solutions, Inc., 1701 South Avenue West, Missoula, MT 59801, USA.
D University of Kentucky, Department of Forestry, 214 Thomas Poe Cooper Building, Lexington, KY 40546, USA.
E Corresponding author. Email: woodam.chung@umontana.edu
International Journal of Wildland Fire 22(8) 1118-1133 https://doi.org/10.1071/WF12138
Submitted: 20 August 2012 Accepted: 29 April 2013 Published: 25 July 2013
Abstract
Fuel treatments have been widely used as a tool to reduce catastrophic wildland fire risks in many forests around the world. However, it is a challenging task for forest managers to prioritise where, when and how to implement fuel treatments across a large forest landscape. In this study, an optimisation model was developed for long-term fuel management decisions at a landscape scale. Using a simulated annealing algorithm, the model optimises locations and timing of fuel treatments, while considering changes in forest dynamics over time, fire behaviour and spread, values at risk, and operational feasibility. The model employs the Minimum Travel Time algorithm in FlamMap and the Fire and Fuels Extension to the Forest Vegetation Simulator to assess spatial and temporal effects with and without fuel treatments. The objective function is set to minimise total expected loss from a landscape due to wildfires throughout the planning horizon. The model was applied to a 14 000-ha study landscape located on the west side of the Bitterroot Valley in Montana. Comparisons between the optimised and random solutions show that the model was able to strategically locate and schedule fuel treatments to efficiently reduce expected loss from the landscape.
Additional keywords: fire behaviour, fuels reduction, heuristic optimisation, minimising expected loss, minimum travel time.
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