1997
DOI: 10.1021/jp971521k
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Monovalent and Divalent Salt Effects on Electrostatic Free Energies Defined by the Nonlinear Poisson−Boltzmann Equation:  Application to DNA Binding Reactions

Abstract: We have extended the finite-difference Poisson-Boltzmann (FDPB) equation method to incorporate the treatment of mixed salts (i.e. NaCl/MgCl 2 ). In this context, we have derived an expression for the total electrostatic free energy for mixed salt systems. We use the theory to study nonspecific mixed salt effects on the binding free energies of the minor groove binding antibiotic DAPI, and λ repressor, with DNA. We find that in a pure salt solution the electrostatic contribution to binding varies linearly with … Show more

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Cited by 63 publications
(66 citation statements)
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“…Details of the finite difference procedure to calculate electrostatic potentials and free energies with the NLPB equation in a mixed salt solution have been reported (2,32). The Na-and Mg-dependent contributions to the chemical potential of each RNA species were calculated by using a 65 3 lattice.…”
Section: Methodsmentioning
confidence: 99%
“…Details of the finite difference procedure to calculate electrostatic potentials and free energies with the NLPB equation in a mixed salt solution have been reported (2,32). The Na-and Mg-dependent contributions to the chemical potential of each RNA species were calculated by using a 65 3 lattice.…”
Section: Methodsmentioning
confidence: 99%
“…Specifically, we use the three-step focusing process. 47 In the first run, PB is solved on a large-scale grid. The size of the (cubic) cell of the first run relies on the salt concentration used.…”
Section: Electrostatic Potential For the Diffusive Ions In The Solmentioning
confidence: 99%
“…More recently, asymptotic solutions of the cylindrical PB equation for both high salt (κa ≥ 1, or more than 0.1 M univalent salt for B-DNA) (Shkel et al, 2000) and low salt (κa < 1, or less than 0.1 M 1:1 salt for B-DNA) (Shkel et al, 2002;Trizac & Téllez, 2007) (Koehl, 2006) for additional details), Poisson-Boltzmann analyses using detailed 3-D models have become widespread in the literature. Not surprisingly, NLPB calculations employing NA models with atomic resolution have come into vogue as well (Chen & Honig, 1997;Koehl, 2006;Misra et al, 1994;Sharp et al, 1995). With these developments, the minimum detail necessary to accurately describe experimentally relevant systems has come under debate.…”
Section: Poisson-boltzmann Equationmentioning
confidence: 99%
“…With these developments, the minimum detail necessary to accurately describe experimentally relevant systems has come under debate. Proponents of highly detailed models have implied that such detail is necessary to predict phenomena accurately (Chen & Honig, 1997;Jayaram & Beveridge, 1996). Advocates of the "stripped down" (e.g., cylindrical) approach claim that simplified polyelectrolyte models capture the essence of thermodynamic phenomena under typical experimental conditions and often predict results with quantitative agreement to experiment.…”
Section: Poisson-boltzmann Equationmentioning
confidence: 99%
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