2008
DOI: 10.1088/0951-7715/21/6/t02
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Modelling DNA at the mesoscale: a challenge for nonlinear science?

Abstract: When it is viewed at the scale of a base pair, DNA appears as a nonlinear lattice. Modelling its properties is a fascinating goal. The detailed experiments that can be performed on this system impose constraints on the models and can be used as a guide to improve them. There are nevertheless many open problems, particularly to describe DNA at the scale of a few tens of base pairs, which is relevant for many biological phenomena.

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Cited by 64 publications
(47 citation statements)
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“…One could of course introduce base pair dependent parameters in the zipper model, but a fixed set of such parameters does not represent different melting curves well (and the same applies to the nearest-neighbor model) [25]. Other models such as the Peyrard-BishopDauxois model do better in this respect [25,26], but it is not obvious how to couple the elastic energy to them. In the interest of keeping the number of fitting parameters to a minimum, we therefore choose average and in the zipper model.…”
Section: B Modelmentioning
confidence: 99%
“…One could of course introduce base pair dependent parameters in the zipper model, but a fixed set of such parameters does not represent different melting curves well (and the same applies to the nearest-neighbor model) [25]. Other models such as the Peyrard-BishopDauxois model do better in this respect [25,26], but it is not obvious how to couple the elastic energy to them. In the interest of keeping the number of fitting parameters to a minimum, we therefore choose average and in the zipper model.…”
Section: B Modelmentioning
confidence: 99%
“…A remarkable amount of studies published over the last decades [11,12] has shed some light on the dynamics of DNA and the formation of fluctuational openings, the bubbles, which affect the thermal properties of the double helix including eventually its melting at high temperature. To tackle these issues, two classes of theoretical methods have been developed.…”
Section: Introductionmentioning
confidence: 99%
“…We can use the Finite difference methods for obtain the ground state wave function and the mean value of the displacement for the Hybrid potential ("hump Morse") 28 when the temperature is low and high. The results of this method is showed in Fig.…”
Section: Thermodynamics: the Mean Value Of The Displacementsmentioning
confidence: 99%