combination of these characteristics. Further examination
of these polygons may reveal that the error is positional
(data acquisition or data input stage), attribute (data
analysis stage) or no discrimination is possible.
Progression through to the error quantification/spatial
variability stage is then possible to determine overall
class accuracy estimates.
For this particular case study, each polygon in
disagreement is created from an overlay of multiple
independent realisations of the same classified image
using remote sensing analysts. The size, shape,
perimeter and spatial distribution of these polygons
indicates whether the classes are positionally misaligned,
the variations in class specification are due to different
interpretation of pixel values (classification) or the
interpreters are unable to differentiate mixed pixel effects.
Polygons (clumps) in disagreement are those aggregated
pixels that have been assigned different classes by
independent interpreters.
|
ERROR PROPAGATION !
MODELLING
|
ERROR DETECTION & MEASUREMENT
MEASURE POLYGON
CHARACTERISTICS |» ERROR DISCRIMINATION
\ (POSITIONAL / ATTRIBUTE)
SAME PHENOMENA
REALISATIONS ERROR QUANTIFICATION
SPATIAL VARIABILITY
=
/
|
|
|
{
ERROR SOURCE IDENTIFICATION
£ DATA > DATA 5 DATA
: ACQUISITION : | PROCESSING ANALYSIS |
os DATA | ccc o DATAS HC DATAUSAGE &.-
: CONVERSION : | OUTPUT : :INTERPRETATION:
Adapted from Lunetta et al (1991) & Veregin (1989)
Figure 1
International Archives of Photogrammetry and Remote Sensing. Vol. XXXI, Part B3. Vienna 1996
3. CASE STUDY
The study area is situated south west of Melbourne,
Australia on the western shore of Port Phillip Bay. No
public access to the site is allowed which minimises the
degree of disturbance to ground cover vegetation. This is
important when considering the time lag between data
capture, integration and validation (Race 1994).
Landsat TM imagery was used to spatially differentiate
land cover into seven classes. For image rectification
twelve ground control points were established over an
area of 9km by 9km. In the first stage three interpreters
classified the image using the same classification
technique (supervised using maximum likelihood in this
instance). The image was rectified prior to the
classification. These realisations provided the basis for
determining the degree to which the classified areas from
each interpreter were in agreement. Of particular interest
for this study were those areas classified differently
between interpreters to enable some quantitative
measures of these disagreements to be computed. Using
the GIS overlay function the classified pixels not in
agreement were clumped to form polygons and provide
quantitative estimates of error in the respective classes.
Using the ground control points, acquired by field survey
using GPS, the second stage of this study investigates
the accumulation of source errors between the data
processing to data analysis stages. Each image
interpreter rectified and classified the image
independently based upon three conditions: same
classification technique (supervised using maximum
likelihood classifier), resampling (using nearest
neighbour and cubic convolution) and all pixels to be
classified into one of the seven classes. The change in
the geometrical characteristics of the polygons in
disagreement, in some instances, detects the source of
uncertainty either from the rectification (positional) or
from the classification (attribute). Whether the positional
and attribute uncertainties are separable or not,
progression through to the detection and measurement of
local spatial variability can then be undertaken.
4. RESULTS AND DISCUSSION
Using interpreter 1 as control, Table 1 indicates the
disagreement in pixel classification for interpreters 2 and
3. Whilst these differences appear to be significant, any
further analysis requires a knowledge of the spatial
distribution of error for each class. Over 900 polygons in
disagreement were formed for this class with some
polygons as small as one pixel. Based on the polygon
characteristics and visual display, it is then possible to
determine which polygons indicate a significant level of
error. Threshold limits based on area and shape can be
set and the location of uncertainty in the class can be
examined. Allan & Ellis (1996) expand on this approach
with tests for other classes.
Preliminary results from the first stage indicate that, as
expected, the class boundaries are less certain but the
detection of
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Table 2