This work is the first in a series devoted to applying mode coupling diffusion theory to the derivation of local dynamics properties of proteins in solution. The first-order mode-coupling approximation, or optimized Rouse-Zimm local dynamics (ORZLD), is applied here to derive the rotational dynamics
Mode-coupling Smoluchowski dynamics of a double-stranded DNA oligomer
โ Scribed by Simone Fausti; Giovanni La Penna; Carla Cuniberti; Angelo Perico
- Publisher
- Wiley (John Wiley & Sons)
- Year
- 1999
- Tongue
- English
- Weight
- 258 KB
- Volume
- 50
- Category
- Article
- ISSN
- 0006-3525
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โฆ Synopsis
The local dynamics of a double-stranded DNA d (TpCpGpCpG) 2 is obtained to second order in the mode-coupling expansion of the Smoluchowski diffusion theory. The time correlation functions of bond variables are derived and the 13 C-nmr spin-lattice relaxation times T 1 of different 13 C along the chains are calculated and compared to experimental data from the literature at three frequencies. The DNA is considered as a fluctuating three-dimensional structure undergoing rotational diffusion. The fluctuations are evaluated using molecular dynamics simulations, with the ensemble averages approximated by time averages along a trajectory of length 1 ns. Any technique for sampling the configurational space can be used as an alternative. For a fluctuating threedimensional (3D) structure using the three first-order vector modes of lower rates, higher order basis sets of second-rank tensor are built to give the required mode coupling dynamics. Second-and even first-order theories are found to be in close agreement with the experimental results, especially at high frequency, where the differences in T 1 for 13 C in the base pairs, sugar, and backbone are well described. These atomistic calculations are of general application for studying, on a molecular basis, the local dynamics of fluctuating 3D structures such as double-helix DNA fragments, proteins, and protein-DNA complexes.
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