Full text: Proceedings, XXth congress (Part 4)

  
International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, Vol XXXV, Part B4. Istanbul 2004 
  
I. INTRODUCTION 
It is widely acknowledged that classification of remotely sensed 
imagery has variable and often poor quality. The cause and 
nature of these errors has been the subject of extensive research 
in order to improve the accuracy of remotely sensed products. 
Error in this context can be defined as some discrepancy 
between the situations depicted on the generated image (map) 
and reality (Arbia et al., 1998). Performing spatial data analysis 
operations on data of unknown accuracy will result in a product 
with low reliability and restricted use in the decision-making 
process, while errors deriving from one source can propagate 
through the database via derived products (Lunetta et al., 1991). 
The quality of data is a function both of the inherent properties 
of those data and the use to which they are to be put. Hence, 
knowledge of error levels is necessary if data quality is to be 
estimated. 
There are two different components of accuracy in the context 
of remote sensing: positional and thematic accuracy (Janssen 
and Van der Wel, 1994). Positional accuracy determines how 
closely the position of discrete objects shown on a rectified 
image (map) or in a spatial database agree with the true position 
on the ground, while thematic accuracy refers to the non- 
positional characteristic of a spatial data entity, the so-called 
attributes (which are derived from radiometric information). 
Quality control of cartographic products is usually 
accomplished by computing the discrepancy between cach 
member of a set of well defined points present in one 
cartographic document with the corresponding points observed 
in the field, using a technique that guarantees sufficient 
accuracy for the analysis. In spatial databases generated from 
remotely sensed data, it is equally necessary to have knowledge 
of the discrepancies (errors). However, in some imagery where 
the number of control points is not sufficient, or where their 
spatial distribution is suboptimal, the use of generic features 
(such as roads, edges, polygons, ctc) to provide a means of 
relating two spatial data sets is an important alternative. 
The aim of this paper is to review standard methods for 
assessing the quality of cartographic products in the context of 
remote sensing. A further aim is to present a methodology to 
assess the positional accuracy of spatial databases using generic 
features (and their spatial distribution) within the image in the 
validation phase, and also present the user with an indication of 
the thematc reliability of the remote sensing products. 
2. STUDY AREA AND DATA 
Two separatet datasets were used in order to assess the 
positional and thematc accuracy of remote sensing products. 
2.1 Positional Accuracy 
The study area is located near the town of Uberaba-MG, in 
southeastern Brazil. This area is located at approximately 700m 
above sea level, and possesses an undulating topography. The 
economic activities of the region are based on dairy farming, as 
most of the area is covered by grassland. 
Two remotely sensed multi-band images were used in this 
study, one acquired by the Landsat Thematic Mapper (at 30m 
resolution) and the other by the High Resolution CCD Camera 
(HRCCC) carried by the China-Brazil Earth Resources Satellite 
(CBERS). This camera has a spatial resolution of 20 m. For the 
purposes of this study, a single waveband of each of the two 
multi-band images (TM and HRCCC) were used. A 1:25,000 
scale map of the study region was used to provide ground 
reference data. 
980 
The two single-band images were geometrically registered to 
the UTM reference system (zone -23 S) using the Córrego 
Alegre horizontal datum (Brazil). Image to map registration 
used 14 and 12 ground control points respectively for the 
Landsat TM and CBERS HRCCC images, with nearest 
neighbour resampling, since this technique maintains the 
original pixel values (Jensen, 1986). In each case, the root- 
mean-square (RMS) error associated with registration was less 
than 0.5 pixels (i.e., the RMS for Landsat TM was 0.4721 pixel 
and the RMS error for the CBERS image was 0.479 pixel). 
Atmospheric correction was not performed since comparisons 
are not being made directly between images. 
2.2 Thematic Accuracy 
A SPOT High Resolution Visible (HRV) multispectral (XS) 
image (14 June 1994) of a region of flat agricultural land 
located near the village of Littleport (E. England) is used in this 
study, together with Field Data Printouts for summer 1994, 
These printouts are derived from survey data supplied by 
individual farms, and provide details of the crop or crops 
growing in each field in the study area. On the basis of 
examination of the areas covered by each crop, the geographical 
scale of the study, and the spectral separability of the crops, 
seven crop categories were selected: potatoes, sugar beet, 
wheat, fallow, onions, peas and bulbs. 
Image processing operations were performed using ERDAS 
[Imagine (version 8.0) and the IDRISI GIS. Neural network 
application used the SNNS software. Some in-house programs 
were written to carry out specific procedures. Registration of 
the image to the Ordnance Survey (GB) 1:25,000 map was 
performed using 17 ground control points and nearest neighbour 
interpolation. The RMS error was 0.462 pixels. 
3. TECHNIQUES FOR ESTIMATING POSITIONAL 
AND THEMATIC ACCURACY 
3.1 Positional Accuracy 
A standard method of assessing the positional accuracy of 
cartographic products is based on comparison of deviations 
between homologous control points that can be accurately 
located on both the reference map and the geometrically 
corrected image. The deviations at these homologous points are 
used to compute statistics that are used to perform specific tests 
to evaluate the accuracy of the geometric corrected image. 
An alternative approach to assess the positional accuracy of 
cartographic products is based on the use of geometric features 
(Galo et al., 2001). Examples of geometric features are roads, 
edges, and other boundaries. They should be easily located and 
represented as a set of sequential coordinates in both documents 
(i.e., the image to be corrected and the reference map). Three 
feature-based methods were used by Vieira et al. (2002) to 
measure the correspondence between features shown on à 
reference map and a remotely sensed image. These are the 
Generated Point Method, the Areal Method and the Equivalent 
Rectangle Method. As these alternatives methods work with the 
relative distances between homologous points, there is no need 
to apply trend analysis to check the presence of systematic 
errors on the directions E and N (E and N are the directions X 
and Y respectively on the Universal Transverse Mercator 
coordinate system). One of these methods is presented in the 
following sections. 
Internatio: 
Le 
3l: V 
An impor 
maps is th 
2001), wh 
homologo 
(Xm: Yn) 
homologo 
compute : 
evaluate | 
corrected 
reference 
assess the 
According 
check for 
sample me 
applied, u 
estimating 
hypothesis 
conclusior 
error in the 
The Stude 
test. The 
tables (wh 
confidence 
for the de 
than f lc 
east-west 
then the ge 
errors on 
values of 
equations: 
where o; a 
À; and An 
Accuracy . 
deviations 
defined (t 
hypothesis 
for each o! 
employed 
geometrica 
the directi 
involving | 
the tabled 
The value 
following « 
Where 6x 
function 
formulae: ( 
Error (SE 
Instance, i 
classifies ¢ 
quality (sec
	        
Waiting...

Note to user

Dear user,

In response to current developments in the web technology used by the Goobi viewer, the software no longer supports your browser.

Please use one of the following browsers to display this page correctly.

Thank you.