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Annual Report 2009/2010 - JUWEL - Forschungszentrum Jülich

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The third and most complex segment removal algorithm is called local segment removal<br />

strategy. It is developed due to the fact that the global segment removal strategy affects<br />

parts of the segment tree which do not necessarily change between different acquisition<br />

times. Consider for example a big object in image I 1 which is segmented correctly. If only a<br />

small part of this object changes from one acquisition time to another, it may be a better to<br />

extract this small part instead of splitting up the whole object.<br />

Fig. 120: Global segment removal strategy.<br />

Therefore we propose an additional method for removing inconsistent segments: Assume I to<br />

be an inconsistent node. Then remove I and its parent P from the segment tree. Set I's<br />

children C 1 and C 2 as top-level segments and put I's sibling S as child of I's grandparent G.<br />

This method is illustrated in Fig. 121. It has been turned out that the local segment removal<br />

strategy cannot be applied directly in all possible constellations. See [9] for a detailed<br />

discussion of this issue.<br />

Fig. 121: Local segment removal strategy.<br />

Experiments<br />

The proposed methods were implemented using the C++ programming language including<br />

STL [10] and GDAL [11], and tested based on simulated data. The simulated data were<br />

produced by adding artificial changes to an aerial photography. In particular a polygon<br />

representing a house was copied and pasted to another position in the image. Furthermore,<br />

some Gaussian noise with <br />

show a part of this scene in this section.<br />

Fig. 122 shows the results of the independent multiresolution segmentation of the images.<br />

The results indicate the main problem of multiresolution segmentation algorithm’s stability as<br />

167

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