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Three Dimensional DNA Structures in Computing
N. Jonoska, S. A. Karl, M. Saito 4th DNAC Summarized by Lee, In-hee
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© 2001, SNU BioIntelligence Lab, http://bi.snu.ac.kr/
Introduction Solution to two NP-complete problems Satisfiability(SAT) problem 3-vertex-colorability problem © 2001, SNU BioIntelligence Lab,
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© 2001, SNU BioIntelligence Lab, http://bi.snu.ac.kr/
SAT problem SAT is equivalent to the “contact network” problem Contact network Source s and target t Each edge is labeled with x or x’ Edge is connected if and only if the value of the variable assigns 1 to the edge © 2001, SNU BioIntelligence Lab,
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© 2001, SNU BioIntelligence Lab, http://bi.snu.ac.kr/
SAT problem © 2001, SNU BioIntelligence Lab,
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© 2001, SNU BioIntelligence Lab, http://bi.snu.ac.kr/
SAT problem Vertex Source Target Edge Contains a restriction enzyme site Different enzyme for each variable and its negation Cap Binds to overhang of each enzyme site © 2001, SNU BioIntelligence Lab,
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© 2001, SNU BioIntelligence Lab, http://bi.snu.ac.kr/
SAT Problem Solution Combine vertex, edge, source, target in a single tube Hybridize and ligate Remove partial graphs by exonuclease For each variable x Divide into two tubes Add x=0 enzyme to first tube, x = 1 enzyme to second one Add cap to both tube, and hybridize and ligate Combine the tubes in single tube Detect solution by PCR © 2001, SNU BioIntelligence Lab,
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© 2001, SNU BioIntelligence Lab, http://bi.snu.ac.kr/
SAT Problem © 2001, SNU BioIntelligence Lab,
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3-vertex-colorability Problem
For given graph, paint each adjacent vertex with different colors, using only 3 colors. Vertex Edge © 2001, SNU BioIntelligence Lab,
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3-vertex-colorability Problem
Solution Combine all vertex, edge in a single tube Hybridize and ligate Remove partial graph by exonuclease Remove larger graph by gel electrophoresis © 2001, SNU BioIntelligence Lab,
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