Literature DB >> 8142591

Monte Carlo and Poisson-Boltzmann calculations of the fraction of counterions bound to DNA.

G Lamm1, L Wong, G R Pack.   

Abstract

The counterion density and the condensation region around DNA have been examined as functions of both ion size and added-salt concentration using Metropolis Monte Carlo (MC) and Poisson-Boltzmann (PB) methods. Two different definitions of the "bound" and "free" components of the electrolyte ion atmosphere were used to compare these approaches. First, calculation of the ion density in different spatial regions around the polyelectrolyte molecule indicates, in agreement with previous work, that the PB equation does not predict an invariance of the surface concentration of counterions as electrolyte is added to the system. Further, the PB equation underestimates the counterion concentration at the DNA surface, compared to the MC results, the difference being greatest in the grooves, where ionic concentrations are highest. If counterions within a fixed radius of the helical axis are considered to be bound, then the fraction of polyelectrolyte charge neutralized by counterions would be predicted to increase as the bulk electrolyte concentration increases. A second categorization--one in which monovalent cations in regions where the average electrostatic potential is less than -kT are considered to be bound--provides an informative basis for comparison of MC and PB with each other and with counterion-condensation theory. By this criterion, PB calculations on the B form of DNA indicate that the amount of bound counterion charge per phosphate group is about .67 and is independent of salt concentration. A particularly provocative observation is that when this binding criterion is used, MC calculations quantitatively reproduce the bound fraction predicted by counterion-condensation theory for all-atom models of B-DNA and A-DNA as well as for charged cylinders of varying linear charge densities. For example, for B-DNA and A-DNA, the fractions of phosphate groups neutralized by 2 A hard sphere counterions are 0.768 and .817, respectively. For theoretical studies, the radius enclosing the region in which the electrostatic potential is calculated to be less than -kT is advocated as a more suitable binding or condensation radius than that enclosing the fraction of counterions given by (1 - epsilon-1). A comparison of radii calculated using both of these definitions is presented.

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Year:  1994        PMID: 8142591     DOI: 10.1002/bip.360340209

Source DB:  PubMed          Journal:  Biopolymers        ISSN: 0006-3525            Impact factor:   2.505


  13 in total

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2.  Direct observation of counterion organization in F-actin polyelectrolyte bundles.

Authors:  T E Angelini; H Liang; W Wriggers; G C L Wong
Journal:  Eur Phys J E Soft Matter       Date:  2005-04       Impact factor: 1.890

3.  Dressed polyions, counterion condensation, and adsorption excess in polyelectrolyte solutions.

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4.  Electrostatic potential of B-DNA: effect of interionic correlations.

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Journal:  Biophys J       Date:  1998-12       Impact factor: 4.033

5.  Electrostatic effects on the stability of condensed DNA in the presence of divalent cations.

Authors:  J G Duguid; V A Bloomfield
Journal:  Biophys J       Date:  1996-06       Impact factor: 4.033

6.  Cation-Anion Interactions within the Nucleic Acid Ion Atmosphere Revealed by Ion Counting.

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7.  Interactions of spermidine and methylspermidine with DNA studied by nuclear magnetic resonance self-diffusion measurements.

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Journal:  Biophys J       Date:  1996-06       Impact factor: 4.033

8.  Phosphate backbone neutralization increases duplex DNA flexibility: a model for protein binding.

Authors:  Tamara M Okonogi; Stephen C Alley; Eric A Harwood; Paul B Hopkins; Bruce H Robinson
Journal:  Proc Natl Acad Sci U S A       Date:  2002-04-02       Impact factor: 11.205

9.  Quantitative and comprehensive decomposition of the ion atmosphere around nucleic acids.

Authors:  Yu Bai; Max Greenfeld; Kevin J Travers; Vincent B Chu; Jan Lipfert; Sebastian Doniach; Daniel Herschlag
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