Title
The Expected Number Of Runs In A Word
Abstract
A word is a sequence of symbols taken from a (usually finite) alphabet. A run of period p in a word x is a factor x[m..n] such that n - m >= p and x[i] = x[i + p] for all i satisfying m <= i < i + p = n, and such that this does not hold if m is replaced by a smaller integer or n by a larger one. The number of runs in words has been a subject of interest in recent years, particularly because of connections with data compression. In this paper we investigate the expected number of runs per unit length in words of given alphabet size, and compare our results with DNA, amino acid and other sequences.
Year
Venue
Keywords
2008
AUSTRALASIAN JOURNAL OF COMBINATORICS
amino acid,data compression,satisfiability
Field
DocType
Volume
Integer,Combinatorics,Expected value,Data compression,Mathematics,Alphabet
Journal
42
ISSN
Citations 
PageRank 
2202-3518
12
0.76
References 
Authors
5
2
Name
Order
Citations
PageRank
Simon J. Puglisi1113275.14
Jamie Simpson216421.41