Physics of base-pairing dynamics in DNA

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• 作者：Manoel Manghi ; ^{manghi@irsamc.ups-tlse.fr" class="auth_mail" title="E-mail the corresponding author} ; Nicolas Destainville ^{destain@irsamc.ups-tlse.fr" class="auth_mail" title="E-mail the corresponding author}
• 关键词：DNA ; Denaturation bubble ; Polymer dynamics ; Zipping ; Unwinding ; Free-energy barrier
• 刊名：Physics Reports
• 出版年：2016
• 出版时间：9 May 2016
• 年：2016
• 卷：631
• 期：Complete
• 页码：1-41
• 全文大小：2193 K

文摘

As a key molecule of life, Deoxyribo-Nucleic Acid (DNA) is the focus of numbers of investigations with the help of biological, chemical and physical techniques. From a physical point of view, both experimental and theoretical works have brought quantitative insights into DNA base-pairing dynamics that we review in this Report, putting emphasis on theoretical developments. We discuss the dynamics at the base-pair scale and its pivotal coupling with the polymer one, with a polymerization index running from a few nucleotides to tens of kilo-bases. This includes opening and closure of short hairpins and oligomers as well as zipping and unwinding of long macromolecules. We review how different physical mechanisms are either used by Nature or utilized in biotechnological processes to separate the two intertwined DNA strands, by insisting on quantitative results. They go from thermally-assisted denaturation bubble nucleation to force- or torque-driven mechanisms. We show that the helical character of the molecule, possibly supercoiled, can play a key role in many denaturation and renaturation processes. We categorize the mechanisms according to the relative timescales associated with base-pairing and chain orientational degrees of freedom such as bending and torsional elastic ones. In some specific situations, these chain orientational degrees of freedom can be integrated out, and the quasi-static approximation is valid. The complex dynamics then reduces to the diffusion in a low-dimensional free-energy landscape. In contrast, some important cases of experimental interest necessarily appeal to far-from-equilibrium statistical mechanics and hydrodynamics.