used are at a
i.6 km by 12.6
and are based
i by British
The attribute
eparately in a
CCRS as label
.c information
in Figure 4.
.es are loaded
1 is extracted
ation database
maps graphi-
d the forest
. The maps
Therefore,
based on less
leen a limita-
ason, LDIAS is
ler number of
forest classes
epresentation.
s used subse-
forested and
Ls done with
com the MSS or
a summary of
-date, multi-
i processed on
errors and
Mercator (UTM)
i by acquiring
ad calibrating
aduced by the
at of Energy,
! the standard
The map scale
ed to a pixel
st information
agery.
ally based on
ground infor-
» are used to
asequent clas-
asified within
forest - non-
Eiltered using
Joldberg and
;e is assessed
he procedure
:ied image is
a grid file is
with smooth
DMRS database
:es are placed
Ltal map file,
valuation. In
i one of our
as an example
le experiment
;e of an area
the Kootenay
s obtained on
Lie on a river
surrounded by
sted areas are
am with ages
Ion-coniferous
in any of the
.ear-cut areas
vary from 12 hectares to 71 hectares. The ratios of
the boundary pixels to their total areas vary from
18% to 43%.
The preprocessing methods used for this experiment
are:
A) reflective bands - 6 TM bands used; IR band
not used;
B) normalized differences:
The classification of the ratioed image was
regrouped to bring out the separation of pine and
mixed spruce/fir. The confusion matrix for this
case with the maximum likelihood algorithm is given
in Table 4. The clear-cuts, both new and old, are
well identified, as is pine. However, the mixed
spruce and fir class has a classification accuracy
of only 67%. The average classification accuracy
for the four classes was 76%.
band i
-
band
band i
+
band
* 128 + 128
where i, j are adjacent spectral bands.
Only four bands of normalized differences ratios
were used as TM bands 2 and 3 are too highly
correlated to give useful ratios.
Two methods of training were used. The first
training method was the traditional one of selecting
training areas with a variable cursor on the image.
The user judged whether the cursored area was homo
geneous, perhaps using histogramming inside the
training area to confirm the selection. The selec
ted training areas were grouped into classes defined
by the user. The classes used for the first train
ing method were: old clear-cuts (cut areas which
were 5 to 40 years old ); new clear-cuts (cut areas
less than 5 years); and forest cover (uncut forest
greater than 40 years in age). Two classifications
were performed with preprocessing methods A and B
given previously.
The second method of training involved user
selection of polygons from the GIS for all classes
except new clear-cuts, for which we used the first
training method since these cuts were more recent
than the data used to make the inventory map.
Because of the existence of polygons with complex,
multi-modal classes, the automatic selection of
polygons for training, without user intervention,
failed to produce training sets which gave
acceptable classification accuracies.
3.3 Results
Over 1800 polygons can exist in the digital forest
map, but we are limited to classifying 256 classes
or less. Hence, polygons were grouped from the
database before classification. The polygons
grouped into the same classes were identical in all
of the following important attributes: 1) major
forest species - all species which constitute 15% or
more of the polygon; 2) age class - the weighted
average age of the major species listed in 20-year
stratifications; 3) site condition - the predicted
productivity of the area at the time of surveying;
the site condition was stratified into 4 subjective
categories. The polygons were grouped into 63 clas
ses, and then later grouped into the classes given
in Section 3.2.
Table 3 lists the average classification accura
cies obtained for the selected classes for the two
preprocessing methods.
Table 3. Average Classification Accuracy
DATA
SET
METHOD
6 BANDS
4 RATIOS
Cursor Selection
of Training Areas
98.8%
±1.2%
97.7%
±1.2%
Point Selection
of GIS Polygons
97.4%
±3.7%
93.6%
±3.8%
This classification experiment was repeated using
a hierarchical Logit classifier. For this
classifier, the classification decision was broken
down to a series of binary decisions. At each
decision point, a binary choice probability (p) was
computed using the following equation:
N
log(p/(l-p)) = a 0 + E
i=i
where the a^ coefficients are derived from the
training data and X£ represents the intensities in
feature "i". Our Logit implementation accepts up to
256 classes and 16 channels. The confusion matrix
for the ratioed image with the hierarchical logistic
classifier is given in Table 5. The weighted (by
the number of pixels in a class) average classi
fication accuracy achieved was 87.5%. This is
better than the maximum likelihood result, but there
is still significant overlap between the pine and
spruce-fir class, and the pine and new clear-cut
class. The introduction of spatial features should
improve this classification result. In all cases,
the results with Thematic Mapper data were much
better than those for MSS data.
Table 4. Confusion matrix for the ratioed image
classified with the maximum likelihood algorithm
True
Choseh\Class
Class
OLD
CLEAR
CUTS
MIXED
SPRUCE,
FIR
PINE
NEW
CLEAR
CUTS
OLD CLEAR
CUTS
93.0%
8.2%
4.1%
0.8%
MIXED
SPRUCE, FIR
4.9%
67.2%
14.9%
1.2%
PINE
1.5%
18.1%
80.3%
0.0%
NEW CLEAR
CUTS
0.2%
2.2%
0.0 %
98.1%
Weighted mean classification accuracy = 75.9%±0.5%
Table 5. Confusion matrix for the ratioed image
classified with the hierarchical logistic
classifier
True
Choseit-vClass
Class
OLD
CLEAR
CUTS
MIXED
SPRUCE,
FIR
PINE
NEW
CLEAR
CUTS
OLD CLEAR
CUTS
90.6%
5.9%
3.6%
2.7%
MIXED
SPRUCE, FIR
9.2%
91.7%
29.2%
32.1%
PINE
0.2%
1.7%
67.2%
0.0%
NEW CLEAR
CUTS
0.0%
0.6%
0.0%
65.3%
Weighted mean classification accuracy = 87.5%±0.4%