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Computer Science Department Seminars
CS Faculty Candidate Talk
Tuesday, March 23rd
10:30am, ST2 Room 430a
Similarity Search and Indexing Techniques for Multidimensional Time-Series
Michalis Vlachos
Computer Science Department
UC Riverside
In this talk we will investigate techniques for estimating the
similarity between multidimensional time-series and, in particular, data
trajectories. Object trajectories are very prevalent nowadays, especially in
environmental applications, animal mobility experiments, video
tracking/surveillance data, motion capture data etc. The discovery of
objects with specific motion patterns is a challenging task, therefore our
similarity model must be robust to noise and support elastic and imprecise
matches. Our primary similarity measure is based on the Longest Common
Subsequence (LCSS) paradigm that offers enhanced robustness. However, the
index that we employ is also able to accommodate other distance measures as
well, including the ubiquitous Euclidean distance and the increasingly
popular Dynamic Time Warping. A major contribution of this work is the
ability to support all these measures into a single index without any need
for reconstruction or adjustment. The proposed framework guarantees no false
dismissals and can also be tailored to provide much faster response time at
the expense of slightly reduced precision/recall.
Finally, we will demonstrate the high applicability of the described
techniques on many real world problems, such as motion-capture (MOCAP)
matching, OCR recognition, image classification etc.
(This work has been published in IEEE ICDE'02, ACM SIGKDD'03, ACM SIGGRAPH'03)
Michalis Vlachos is a PhD candidate and a member of the Database Lab at
University of California, Riverside. His research interests expand on the
areas of data-mining, databases, time-series, clustering & classification of
multimedia data. He has received his BS in Informatics with Highest Honors
from Aristotle University in Greece, and he is a recipient of the Fulbright
Foundation scholarship for graduate studies.
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