4.6 Article

Stable DNA Sequence Over Close-Ending and Pairing Sequences Constraint

Journal

FRONTIERS IN GENETICS
Volume 12, Issue -, Pages -

Publisher

FRONTIERS MEDIA SA
DOI: 10.3389/fgene.2021.644484

Keywords

DNA computing; DNA sequence design; constraint; WOA; ICW

Funding

  1. National Key Technology R&D Program of China [2018YFC0910500]
  2. National Natural Science Foundation of China [61425002, 61751203, 61772100, 61972266, 61802040, 61672121]
  3. High-level Talent Innovation Support Program of Dalian City [2017RQ060, 2018RQ75]
  4. Innovation and Entrepreneurship Team of Dalian University [XQN202008]

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DNA computing is a new method based on molecular biotechnology for solving complex problems, involving the design of DNA sequences that satisfy multiple constraints to obtain optimized sequences. The ICW optimization algorithm, incorporating a new predator-prey strategy and chaos-induced sine and cosine functions, outperforms other algorithms in obtaining minimum values for benchmark functions.
DNA computing is a new method based on molecular biotechnology to solve complex problems. The design of DNA sequences is a multi-objective optimization problem in DNA computing, whose objective is to obtain optimized sequences that satisfy multiple constraints to improve the quality of the sequences. However, the previous optimized DNA sequences reacted with each other, which reduced the number of DNA sequences that could be used for molecular hybridization in the solution and thus reduced the accuracy of DNA computing. In addition, a DNA sequence and its complement follow the principle of complementary pairing, and the sequence of base GC at both ends is more stable. To optimize the above problems, the constraints of Pairing Sequences Constraint (PSC) and Close-ending along with the Improved Chaos Whale (ICW) optimization algorithm were proposed to construct a DNA sequence set that satisfies the combination of constraints. The ICW optimization algorithm is added to a new predator-prey strategy and sine and cosine functions under the action of chaos. Compared with other algorithms, among the 23 benchmark functions, the new algorithm obtained the minimum value for one-third of the functions and two-thirds of the current minimum value. The DNA sequences satisfying the constraint combination obtained the minimum of fitness values and had stable and usable structures.

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