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Information Processing Letters
Volume 99, Issue 5, 15 September 2006, Pages 203-207
 
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doi:10.1016/j.ipl.2006.05.005    How to Cite or Link Using DOI (Opens New Window)
Copyright © 2006 Elsevier B.V. All rights reserved.

A linear space algorithm for computing a longest common increasing subsequence

Yoshifumi Sakaia, E-mail The Corresponding Author

aGraduate School of Agricultural Science, Tohoku University, Tsutsumidori-amamiyamachi, Aoba-ku, Sendai-shi, 981-8555 Japan

Received 21 September 2005; 
revised 6 January 2006. 
Communicated by M. Yamashita. 
Available online 9 June 2006.

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Abstract

Let X and Y be sequences of integers. A common increasing subsequence of X and Y is an increasing subsequence common to X and Y. In this note, we propose an O(|X|dot operator|Y|)-time and O(|X|+|Y|)-space algorithm for finding one of the longest common increasing subsequences of X and Y, which improves the space complexity of Yang et al. [I.H. Yang, C.P. Huang, K.M. Chao, A fast algorithm for computing a longest common increasing subsequence, Inform. Process. Lett. 93 (2005) 249–253] O(|X|dot operator|Y|)-time and O(|X|dot operator|Y|)-space algorithm, where |X| and |Y| denote the lengths of X and Y, respectively.

Keywords: Algorithms; Longest common subsequence; Longest increasing subsequence


Information Processing Letters
Volume 99, Issue 5, 15 September 2006, Pages 203-207
 
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