Algorithmic Combinatorics on Partial Words, Paperback by Blanchet-sadri, Fran...

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Format: Trade Paperback width: 6.1 in Publication Year: 2019 Publisher: CRC Press LLC Number of Pages: 392 Pages Item Width: 6.1 in Language: English Subject: Programming / Algorithms, Operating Systems / General, General, Combinatorics, Discrete Mathematics ISBN: 9780367388256 Item Weight: 16 Oz Publication Name: Algorithmic Combinatorics on Partial Words Book Title: Algorithmic Combinatorics on Partial Words Author: Francine Blanchet-Sadri Type: Textbook Subject Area: Mathematics, Computers Item Length: 9.2 in

Description

Algorithmic Combinatorics on Partial Words, Paperback by Blanchet-sadri, Fran.... The discrete mathematics and theoretical computer science communities have recently witnessed explosive growth in the area of algorithmic combinatorics on words. The next generation of research on combinatorics of partial words promises to have a substantial impact on molecular biology, nanotechnology, data communication, and DNA computing. Algorithmic Combinatorics on Partial Words, Paperback by Blanchet-sadri, Francine, ISBN 0367388251, ISBN-13 9780367388256, Brand New, Free shipping in the US The discrete mathematics and theoretical computer science communities have recently witnessed explosive growth in the area of algorithmic combinatorics on words. The next generation of research on combinatorics of partial words promises to have a substantial impact on molecular biology, nanotechnology, data communication, and DNA computing. Delving into this emerging research area, Algorithmic Combinatorics on Partial Words presents a mathematical treatment of combinatorics on partial words designed around algorithms and explores up-and-coming techniques for solving partial word problems as well as the future direction of research. This five-part book begins with a section on basics that covers terminology, the compatibility of partial words, and combinatorial properties of words. Th then focuses on three important concepts of periodicity on partial words: period, weak period, and local period. The next part describes a linear time algorithm to test primitivity on partial words and extends the results on unbordered words to unbordered partial words while the following section introduces some important properties of pcodes, details a variety of ways of defining and analyzing pcodes, and shows that the pcode property is decidable using two different techniques. In the final part, the author solves various equations on partial words, presents binary and ternary correlations, and covers unavoidable sets of partial words. Setting the tone for future research in this field, this book lucidly develops the central ideas and results of combinatorics on partial words.