Statistical thermodynamic analysis and designof DNA-based computers
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[1] C. Cantor,et al. Biophysical chemistry. Part III, The behavior of biologicalmacromolecules , 1980 .
[2] L. Gold,et al. Let's get specific: the relationship between specificity and affinity. , 1995, Chemistry & biology.
[3] R. Deaton,et al. A statistical mechanical treatment of error in the annealing biostep of DNA computation , 1999 .
[4] D. Gifford,et al. Automated constraint-based nucleotide sequence selection for DNA computation. , 1999, Bio Systems.
[5] R. Wartell,et al. The effect of base sequence on the stability of RNA and DNA single base bulges. , 1999, Biochemistry.
[6] J. SantaLucia,et al. The thermodynamics of DNA structural motifs. , 2004, Annual review of biophysics and biomolecular structure.
[7] L M Adleman,et al. Molecular computation of solutions to combinatorial problems. , 1994, Science.
[8] James G. Wetmur. Physical chemistry of nucleic acid hybridization , 1997, DNA Based Computers.
[9] Amit Marathe,et al. On combinatorial DNA word design , 1999, DNA Based Computers.
[10] Albert S. Benight,et al. Theory agrees with experimental thermal denaturation of short DNA restriction fragments , 1981, Nature.
[11] Akira Suyama,et al. Physical modeling of biomolecular computers: Models, limitations, and experimental validation , 2004, Natural Computing.
[12] J. McCaskill. The equilibrium partition function and base pair binding probabilities for RNA secondary structure , 1990, Biopolymers.
[13] B R Amirikyan,et al. The ionic strength dependence of the cooperativity factor for DNA melting. , 1987, Journal of biomolecular structure & dynamics.
[14] A. Louisa,et al. コロイド混合体における有効力 空乏引力から集積斥力へ | 文献情報 | J-GLOBAL 科学技術総合リンクセンター , 2002 .
[15] Masami Hagiya,et al. Equilibrium analysis of the efficiency of an autonomous molecular computer. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[16] A. Mirzabekov,et al. Parallel thermodynamic analysis of duplexes on oligodeoxyribonucleotide microchips. , 1998, Nucleic acids research.
[17] D E Wemmer,et al. Melting of a self-complementary DNA minicircle. Comparison of optical melting theory with exchange broadening of the nuclear magnetic resonance spectrum. , 1988, Journal of molecular biology.
[18] Masami Hagiya,et al. The fidelity of the tag-antitag system II: reconciliation with the stringency picture , 2003, The 2003 Congress on Evolutionary Computation, 2003. CEC '03..
[19] Max H. Garzon,et al. Reliability and Efficiency of a DNA-Based Computation , 1998 .
[20] Russell J. Deaton,et al. The Fidelity of Annealing-Ligation: A Theoretical Analysis , 2000, DNA Computing.
[21] Masami Hagiya,et al. The Fidelity of the Tag-Antitag System , 2001, DNA.
[22] J. SantaLucia,et al. A unified view of polymer, dumbbell, and oligonucleotide DNA nearest-neighbor thermodynamics. , 1998, Proceedings of the National Academy of Sciences of the United States of America.
[23] Albert S. Benight,et al. Thermal denaturation of DNA molecules: A comparison of theory with experiment , 1985 .
[24] David K. Gifford,et al. Thermodynamic simulation of deoxyoligonucleotide hybridization for DNA computation , 1997, DNA Based Computers.
[25] G. Steger,et al. Thermal denaturation of double-stranded nucleic acids: prediction of temperatures critical for gradient gel electrophoresis and polymerase chain reaction. , 1994, Nucleic acids research.
[26] Mitsunori Takano,et al. On the model granularity to simulate protein dynamics: A biological physics view on biomolecular computing , 2004, Natural Computing.
[27] J. Ackermann,et al. Word Design for Biomolecular Information Processing , 2003 .
[28] Kenneth A. Marx,et al. Statistical mechanical simulation of polymeric DNA melting with MELTSIM , 1999, Bioinform..
[29] Richard M. Karp,et al. Universal DNA Tag Systems: A Combinatorial Design Scheme , 2000, J. Comput. Biol..