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7th Workshop on Forest Fire Management - EARSeL, European ...

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266<br />

IV - BURNED LAND MAPPING, FIRE SEVERITY DETERMINATION, AND VEGETATION RECOVERY ASSESSMENT<br />

Chuvieco et al. (2008) LAC burned area record resampled to 5 km using<br />

nearest neighbor to match LTDR. The year 1989 was used for training due<br />

to the largest burned area (~12,000 km 2 ). A total of 895 unburned pixels<br />

were selected in between those pixels that had a Global Envir<strong>on</strong>ment<br />

M<strong>on</strong>itoring Index (GEMI) (Pinty and Verstraete, 1992) > 0.36. Out of 814<br />

burned pixels, we selected for training 298 under boreal forest vegetati<strong>on</strong><br />

type, with the following relaxed fix thresholds <strong>on</strong> reflectance channel 2<br />

(0.83 µm, r 2 ) < 0.125, brightness temperature (~3.75 µm, T 3 ) > 300 K and<br />

Vi3T (Barbosa et al., 1999) < -0.45.<br />

We c<strong>on</strong>sidered from April to September, when wildfires are likely to occur,<br />

the year before, during and after the fire. Median, mean, maximum (Max)<br />

and minimum (Min) were computed for: reflectance channel 1 (0.63 µm,<br />

r 1 ), r 2 and T 3 and several spectral indexes: Vi3T, GEMI and a new Burned<br />

Boreal <strong>Forest</strong> Index (BBFI) (1/ρ 2 + T 3 /2).<br />

Bayes Net (naive Bayes) classifier in the machine learning package WEKA<br />

(http://www.cs.waikato.ac.nz/~ml/index.html) was applied to determine<br />

the probability of a pixel to be burned and the probability to be unburned.<br />

In the Bayesian Network modeling a gain ranking filter determined which<br />

variables had the highest significance. The following <strong>on</strong>es, ranked in order<br />

of significance, were selected: Median_BBFI__after, Max_BBFI__after,<br />

Median_GEMI_after, Max_BBFI_during, Min_Vi3t_after, Min_Vi3t_during,<br />

Min_ρ 2 _after, Min_ρ 2 _during, Max_T 3 _after.<br />

After the training process, the classifier outputs probability density functi<strong>on</strong>s<br />

for the selected variables for both classes, burned and unburned.<br />

Following Bayes´s theorem (Bayes 1763), the joint probability density functi<strong>on</strong><br />

for a given class was written as a product of the individual density<br />

functi<strong>on</strong>s.<br />

Before running each pixel through the Bayesian Network model, we applied<br />

the following relaxed thresholds to avoid false burned detecti<strong>on</strong>s:<br />

(Max_T 3 _during > 300) and (Min_ρ 2 _during < 0.1) and (Max_BBFI_during<br />

> 160) and (Max_BBFI_during <br />

Median_BBFI_before) and (Median_BBFI_after >= 158) and<br />

(Median_GEMI_after < Median_GEMI_before) and (Median_GEMI_before >=<br />

0.36).<br />

The Bayesian model provided the probability of a pixel to be burned and<br />

the probability to be unburned. One opti<strong>on</strong> was assigning the class to each<br />

pixel with higher probability, but in order to handle data uncertainty and<br />

avoid false detecti<strong>on</strong>s, we computed the normalized probability ([0, 1]) for<br />

each class (burned/unburned) and calculated the difference between both,<br />

resulting a value in the range [-1, 1]. Pixels with final probabilities lower<br />

than 0 were flagged as unburned. Based <strong>on</strong> the training dataset, we used<br />

a classificati<strong>on</strong> tree J48 in WEKA to determine that a pixel should always<br />

be flagged burned, if the final probability was >0.997. Pixels within the<br />

range [0, 0.997] were flagged as potentially burned and assigned to burned<br />

or unburned based <strong>on</strong> the neighboring pixels. The results were finally<br />

smoothed by comparing it to the 4 neighbors to avoid false burned detec-

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