Linking objects of different spatial data sets by integration and aggregation

被引:37
作者
Sester M. [1 ,2 ,3 ,4 ,5 ]
Anders K.-H. [1 ,5 ,6 ]
Walter V. [1 ,5 ,6 ,7 ]
机构
[1] Institute for Photogrammetry, Stuttgart University
[2] Institute for Photogrammetry, University of Stuttgart
[3] Institute of Photogrammetry, Stuttgart
关键词
Aggregation; Database generalization; Machine learning; Matching; Multiple representations;
D O I
10.1023/A:1009705404707
中图分类号
学科分类号
摘要
In order to solve spatial analysis problems, nowadays a huge amount of digital data sets can be assessed: cadastral, topographic, geologic, and environmental data, in addition to all kinds of other types of thermatic information. In order to fully exploit and combine the advantages of each data set, they have to be integrated. This integration has to be established at an object level leading to a multiple representation scheme. Depending on the type of data sets involved, it can be achieved using different techniques. Such a linking has many benefits. First, it helps to limit redundancies and inconsistencies. Furthermore, it helps to take advantage of the characteristics of more than one data set and therefore greatly supports complex analysis processes. Also, it opens the way to integrated data and knowledge processing using whatever information and processes are available in a comprehensive manner. This is an issue currently addressed under the heading of 'interoperability'. Linking has basically two aspects: on the one hand, the links characterize the correspondence between individual objects in two representations. On the other hand, the links also can carry information about the differences between the data sets and therefore have a procedural component, allowing the generation of a new data set based on given information (i.e., database generalization). In the paper three approaches for the linking of objects in different spatial data sets are described. The first defines the linking as a matching problem and aims at finding a correspondence between two data sets of similar scale. The two other approaches focus on the derivation of one representation from the other one, leading to an automatic generation of new digital data sets of lower resolution. All the approaches rely on methodologies and techniques from artificial intelligence, namely knowledge representation and processing, search procedures, and machine learning.
引用
收藏
页码:335 / 358
页数:23
相关论文
共 45 条
[1]  
(1988) Amtlich Topographisches-Kartographisches Informationssystem (ATKIS), , Arbeitsgemeinschaft der Länder der Vermessungsverwaltungen der Bundesrepublik Deutschland (AdV), Bonn
[2]  
Ackermann, F., Hahn, M., Image pyramids for digital photogrammetry (1991) Digital Photogrammetric Systems, pp. 43-58. , H. Ebner, D. Fritsch, and C. Heipke, editors, München, September Wichmann Verlag
[3]  
Anders, K.-H., Sester, M., Methods of data base interpretation - Applied to model generalization from large to medium scale (1997) SMATI '97: Semantic Modelling for the Acquisition of Topographic Information from Images and Maps, pp. 89-103. , W. Förstner and L. Plumer, editors, Birkhäuser
[4]  
Barrett, R., Ramsay, A., Sloman, A., (1985) POP-11, A Practical Language for Artificial Intelligence, , Ellis Horwood Ltd., Chichester, West Sussex, England
[5]  
Boyer, K.L., Kak, A.C., (1986) Symbolic Stereo from Structural Descriptions, , Technical Report TR-EE 86-12, School of Electrical Engineering, Purdue University, West Lafayette, Indiana, February
[6]  
Boyer, K.L., Kak, A.C., Structural stereopsis for 3-D vision (1988) IEEE Transactions on Pattern Analysis and Machine Intelligence, 10 (2), pp. 144-166
[7]  
Brown, J., Rao, A., Baran, J., Are you Conflated? Integrating TIGER and other data sets through Automated Network Conflation (1995) GIS-T 95, , GIS/Trans Ltd, Cambridge, April
[8]  
Buttenfield, B., Delotto, J.S., (1989) Multiple Representations: Initiative 3 Specialist Meeting Report, , Technical Report 89-3, NCGIA, Santa Barbara
[9]  
Devogele, T., Trevisan, J., Raynal, L., Building a Multi-scale Database with Scale-transition Relationships, pp. 619-633. , Kraak and Molenaar [17]
[10]  
Gabay, Y., Doytsher, Y., Adjustment of line maps (1994) GISILIS '94, pp. 191-199. , Phoenix, Arizona