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Applications of statistical mechanics to nucleic acids

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2011, Doctor of Philosophy, Ohio State University, Physics.

We investigate the use of physical modeling to extract mechanistic details from quantitative biological data, with a focus on the physical properties of nucleic acids. It is well understood that DNA stores genetic information, RNA acts as a carrier of this information, and that both must interact with a wide array of protein complexes in order to perform these functions. However, the physical mechanisms by which these interactions occur are much less clear.

For example, Protein-bound duplex DNA is often bent or kinked. Yet, quantification of intrinsic DNA bending that might lead to such protein interactions remains enigmatic. DNA cyclization experiments have indicated that DNA may form sharp bends more easily than predicted by the established worm-like chain (WLC) model. One proposed explanation suggests that local melting of a few base pairs introduces flexible hinges. We test this model for three sequences at temperatures from 23C to 65C. We find that small melted bubbles are significantly more flexible than double-stranded DNA and can alter DNA flexibility at physiological temperatures.

There are also many important proteins which bind single-stranded nucleic acids, such as the nucleocapsid protein in HIV and the RecA DNA repair protein in bacteria. The presence of such proteins can strongly alter the secondary structure of the nucleic acid molecules. Therefore, accurate modeling of the interaction between single-stranded nucleic acids and such proteins is essential to fully understanding many biological processes. We develop a model for predicting nucleic acid secondary structure in the presence of single stranded binding proteins, and implement it as an extension of the Vienna RNA Package. Using this model we are able to predict the probability of the protein binding at any position in the nucleic acid sequence, the impact of the protein on nucleic acid base pairing, the end-to-end distance distribution for the nucleic acid, and FRET distributions for fluorophores attached to the nucleic acid.

Eukaryotic DNA also interacts strongly with nucleosome protein complexes, which wrap and compact this DNA. The expression, replication and repair of DNA requires nucleosomes to be unwrapped and disassembled. We have developed a quantitative model of nucleosome dynamics and calibrated this model using results from high precision single molecule nucleosome unzipping experiments. We then tested its predictions for experiments in which nucleosomes are disassembled by the DNA mismatch recognition complex hMSH2-hMSH6. We found that this calibrated model quantitatively describes hMSH2-hMSH6 induced disassembly rates of nucleosomes with two separate DNA sequences and four distinct histone modification states. In addition, this model provides mechanistic insight into nucleosome disassembly by hMSH2-hMSH6 and the influence of histone modifications on this disassembly reaction. We also found that this model accurately predicts the rate at which lexA is able to trap nucleosome unwrapping fluctuations. This model's precise agreement with current experiments suggests that it can be applied more generally to provide important mechanistic understanding of the numerous nucleosome alterations that occur during DNA processing.

Ralf Bundschuh (Advisor)
Michael Poirier (Advisor)
Mohit Randeria (Committee Member)
Samir Mathur (Committee Member)
David Symer (Committee Member)
109 p.

Recommended Citations

Citations

  • Forties, R. A. (2011). Applications of statistical mechanics to nucleic acids [Doctoral dissertation, Ohio State University]. OhioLINK Electronic Theses and Dissertations Center. http://rave.ohiolink.edu/etdc/view?acc_num=osu1311022751

    APA Style (7th edition)

  • Forties, Robert. Applications of statistical mechanics to nucleic acids. 2011. Ohio State University, Doctoral dissertation. OhioLINK Electronic Theses and Dissertations Center, http://rave.ohiolink.edu/etdc/view?acc_num=osu1311022751.

    MLA Style (8th edition)

  • Forties, Robert. "Applications of statistical mechanics to nucleic acids." Doctoral dissertation, Ohio State University, 2011. http://rave.ohiolink.edu/etdc/view?acc_num=osu1311022751

    Chicago Manual of Style (17th edition)