This section contains 446 words (approx. 2 pages at 300 words per page) |
The shortest superstring problem, often abbreviated SSP, is a computational problem whose answer is the shortest string which contains each string from a given set of strings. In other words it is a problem involved with finding a superstring, a string containing each member of a set of strings in order, of minimum length. The shortest superstring problem has applications in data compression, sparse matrix compression, and computational biology, namely DNA-sequencing. It is a pure classical optimization problem.
An example of the shortest superstring problem is as follows: Given a collection of strings S={s1, s2..., sn} over a finite alphabet find the shortest superstring that contains each si as a substring.
- s1 = babab
- s3 = abcba
- s2 = ababc
- s4 = babca
In this case = abcbababca and is ten characters long.
Undoubtedly two of the most common applications of the shortest superstring problem are...
This section contains 446 words (approx. 2 pages at 300 words per page) |