1992
DOI: 10.1002/bip.360321108
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Monte carlo calculations of ion distributions surrounding the oligonucleotide d(ATATATATAT)2 in the B, A, and wrinkled D conformations

Abstract: We calculated the uni-univalent ion distributions around the oligonucleotide d(AT)5.d(AT)5 in the A, B and wrinkled D conformation using the Metropolis Monte Carlo method. All atoms were included in the oligonucleotide model with partial charges and hard sphere radii assigned to each atom. The univalent counter- and coions were modeled as hard spheres with radius 0.3 nm. The solvent was assigned a dielectric constant of 80, corresponding to a temperature of 298K. The counterion distribution surrounding each of… Show more

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Cited by 30 publications
(27 citation statements)
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“…We attribute this difference to two factors: enhanced counterion association, due to the higher linear charge density of A-form helices, and changes in counterion spatial distribution. In accord with previous studies (16,22), we find that ions penetrate deep inside the major groove of the A-form helix. Since ion size affects the counterion distribution and major groove penetration, we used ion-size corrected Poisson–Boltzmann-based numerical calculations and estimated an ion radius upper bound of 4 Å for effective association of ions.…”
Section: Introductionsupporting
confidence: 93%
See 1 more Smart Citation
“…We attribute this difference to two factors: enhanced counterion association, due to the higher linear charge density of A-form helices, and changes in counterion spatial distribution. In accord with previous studies (16,22), we find that ions penetrate deep inside the major groove of the A-form helix. Since ion size affects the counterion distribution and major groove penetration, we used ion-size corrected Poisson–Boltzmann-based numerical calculations and estimated an ion radius upper bound of 4 Å for effective association of ions.…”
Section: Introductionsupporting
confidence: 93%
“…The A-form conformation results from a larger lateral and angular displacement of the bases from the helical axis and a shorter rise per base pair, ∼2.8 Å for A-RNA and ∼3.4 Å for B-DNA. Although theoretical (7,21) and computational (22) considerations predict that the increased linear charge density of the A-helix will impact the ion distribution, no measurements comparing the counterion atmosphere around A-RNA and B-DNA helices have been reported.…”
Section: Introductionmentioning
confidence: 99%
“…For example with the +5e/ -5e case, increasing the Debye length to 16 and 32 A decreases the net ion accumulation from 9. In previous uses of the PB equation to assess the degree of counterion binding for comparison with counterion condensation theories, the number of ions within a certain distance of the polyelectrolyte 16,40 or the number in the region where the potential energy of the ion is < kT4' has been suggested. However, the thermodynamic definition of bound ions given by An is preferable since it directly provides the salt dependence of the free energy.…”
Section: Resultsmentioning
confidence: 99%
“…In some cases, the DNA is presented with all-atom resolution. [39] A detailed study of different ways to mimic helical grooves on DNA was presented by Montoro and Abascal. [13] These authors observed that specific interactions of ions with DNA (soft repulsion potential), the incorporation of the discrete charge distribution, and the grooved nature of the DNA surface may change the ion density profile around DNA considerably (Fig.…”
Section: Effect Of Specific Distribution Of Chargesmentioning
confidence: 99%
“…An MC study of a DNA model with an all-atom resolution in a continuum solvent was carried out by Mills et al [39] for different forms of DNA. It was found that the grooved structure of both A-DNA and the B-DNA affects the details of the ion distribution in the center region of the polyion dramatically.…”
Section: Effect Of Specific Distribution Of Chargesmentioning
confidence: 99%