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An algorithm for the determination of a longest increasing subsequence in a sequence

โœ Scribed by M. Orlowski; M. Pachter


Publisher
Elsevier Science
Year
1989
Tongue
English
Weight
171 KB
Volume
17
Category
Article
ISSN
0898-1221

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โœฆ Synopsis


We present a simple, novel and efficient algorithm for the determination of a longest increasing subsequence in a given sequence of ,, numbers. Our algorithm performs in O(,~ log r) time in the worst case, where r is the size of the output, i.e. r is the length of the longest increasing subsequence (s). The algorithm is motivated by the idea of a Young tableau that is associated with a given sequence.


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## Abstract **Summary:** In the first step to model Crystafยฎ curves, a mathematical expression __ฯˆ__ has been derived to describe the longest ethylene sequence (LES) distribution of random binary (e.g., ethylene/__ฮฑ__โ€olefin) copolymer chains. Based on this expression, a method ฮจ~polymer~ has been