Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Sequence alignment is a central problem in bioinformatics. The classical dynamic programming algorithm aligns two sequences by optimizing over possible insertions, deletions and substitution. Hover, other evolutionary events can be observed, such as inversions, tandem duplications or moves (transpositions). It has been established that the extension of the problem to move operations is NP-complete. Previous work has shown that an extension restricted to non-overlapping inversions can be solved in O(n3) with a restricted scoring scheme. ,  show that the alignment problem extended to non-overlapping moves can be solved in O(n5) for general scoring schemes, O(n4 log n) for concave scoring schemes and O(n4) for restricted scoring schemes. Furthermore,  show that the alignment problem extended to nonoverlapping moves, inversions and tandem duplications can be solved with the same time complexities. Finally, an example of an alignment with non-overlapping moves is provided.
['Christian Ledergerber', 'Christophe Dessimoz']
I am writing a research paper on a idea Alignments with non-overlapping moves, inversions and tandem duplications in O ( n 4 ) time
[{"from": "human", "value": "I am writing a research paper on a idea Alignments with non-overlapping moves, inversions and tandem duplications in O ( n 4 ) time"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Sequence alignment is a central problem in bioinformatics. The classical dynamic programming algorithm aligns two sequences by optimizing over possible insertions, deletions and substitution. Hover, other evolutionary events can be observed, such as inversions, tandem duplications or moves (transpositions). It has been established that the extension of the problem to move operations is NP-complete. Previous work has shown that an extension restricted to non-overlapping inversions can be solved in O(n3) with a restricted scoring scheme. ,  show that the alignment problem extended to non-overlapping moves can be solved in O(n5) for general scoring schemes, O(n4 log n) for concave scoring schemes and O(n4) for restricted scoring schemes. Furthermore,  show that the alignment problem extended to nonoverlapping moves, inversions and tandem duplications can be solved with the same time complexities. Finally, an example of an alignment with non-overlapping moves is provided."}]