DocumentCode
595151
Title
Robust multiple model estimation with Jensen-Shannon Divergence
Author
Kai Zhou ; Varadarajan, Karthik Mahesh ; Zillich, M. ; Vincze, Markus
Author_Institution
Autom. & Control Inst., Vienna Univ. of Technol., Vienna, Austria
fYear
2012
fDate
11-15 Nov. 2012
Firstpage
2136
Lastpage
2139
Abstract
In order to estimate multiple structures without prior knowledge of the noise scale, this paper utilizes Jensen-Shannon Divergence (JSD), which is a similarity measurement method, to represent the relations between pairwise data conceptually. This conceptual representation encompasses the geometrical relations between pairwise data as well as the information about whether pairwise data coexist in one model´s inlier set or not. Tests on datasets comprised of noisy inlier and a large percentage of outliers demonstrate that the proposed solution can efficiently estimate multiple models without prior information. Superior performance in terms of synthetic experiments and pragmatic tests is also demonstrated to validate the proposed approach.
Keywords
computational geometry; data structures; estimation theory; JSD; Jensen-Shannon divergence; conceptual representation; geometrical relations; noisy inlier; outliers; pairwise data; robust multiple model estimation; similarity measurement method; Analytical models; Computational modeling; Data models; Estimation; Kernel; Robustness; Vectors;
fLanguage
English
Publisher
ieee
Conference_Titel
Pattern Recognition (ICPR), 2012 21st International Conference on
Conference_Location
Tsukuba
ISSN
1051-4651
Print_ISBN
978-1-4673-2216-4
Type
conf
Filename
6460584
Link To Document