Dekel Tsur

Senior Academic

Efficient one-dimensional real scaled matching

Amihood Amir, Ayelet Butman, Moshe Lewenstein, Ely Porat, Dekel Tsur

Real Scaled Matching is the problem of finding all locations in the text where the pattern, proportionally enlarged according to an arbitrary real-sized scale, appears. Real scaled matching is an important problem that was originally inspired by Computer Vision. In this paper, we present a new, more precise and realistic, definition for one-dimensional real scaled matching, and an efficient algorithm for solving this problem. For a text of length n and a pattern of length m, the algorithm runs in time O (n log m + sqrt(n) m3 / 2 sqrt(log m)).

Publication language English
Pages 205-211
Journal Journal of Discrete Algorithms
Volume 5
Issue number 2 SPEC. ISS.
Publication status Published - 01.01.2007

Keywords

Combinatorial computer vision
Pattern matching
Real scales
Scaled matching

ASJC Scopus subject areas

Theoretical Computer Science
Discrete Mathematics and Combinatorics
Computational Theory and Mathematics
Access to Document
10.1016/j.jda.2006.03.017
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Link to publication in Scopus