Sorting a Permutation by block moves
Miklos Bona, Ryan Flynn

TL;DR
This paper establishes bounds on the number of block moves needed to sort permutations, contrasting with block transpositions, and discusses open questions in the field.
Contribution
It provides new theoretical bounds on block moves for permutation sorting and compares these with existing results on block transpositions.
Findings
Established lower and upper bounds on block moves
Contrasted block moves with block transpositions
Raised open questions for future research
Abstract
We prove a lower and an upper bound on the number of block moves necessary to sort a permutation. We put our results in contrast with existing results on sorting by block transpositions, and raise some open questions.
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Taxonomy
TopicsGenome Rearrangement Algorithms · Algorithms and Data Compression · DNA and Biological Computing
