Electrostatic interactions in protein solution—a comparison between poisson–boltzmann and Monte Carlo calculations
- 1 September 1991
- journal article
- research article
- Published by Wiley in Biopolymers
- Vol. 31 (10) , 1149-1158
- https://doi.org/10.1002/bip.360311003
Abstract
The accuracy of the Poisson–Boltzmann (PB) approximation and its linearized version is investigated by comparison to results obtained from Monte Carlo simulations. The dependence of the calcium binding constant of the protein calbindin as a function of salt concentration and mutation is used as a test case. The protein is modeled as a collection of charged and neutral spheres immersed in the electrolyte solution. The PB equation is solved using a finite difference technique on a grid in a spherical polar coordinate system, which is the preferred choice for a globular protein like calbindin. Both MC and PB give quantitative agreement with experimental results. The linearized PB equation is almost as accurate, but it becomes less reliable in systems with divalent ions. However, the linearized PB equation fails to describe the concentration profiles for cations and anions outside the protein even in a 1 : 1 salt solution.Keywords
This publication has 21 references indexed in Scilit:
- Efficiency in statistical mechanical simulations of biomolecules — computer programs for molecular and continuum modellingComputer Physics Communications, 1991
- Electrostatic contributions to the binding of calcium in calbindin D9kBiochemistry, 1991
- The influence of the ionic strength on enzyme solubilization in water-in-oil microemulsionsBioelectrochemistry and Bioenergetics, 1988
- Widom's method for uniform and non-uniform electrolyte solutionsMolecular Physics, 1988
- The Calcium Messenger SystemNew England Journal of Medicine, 1986
- The Calcium Messenger SystemNew England Journal of Medicine, 1986
- On the calculation of electrostatic interactions in proteinsJournal of Molecular Biology, 1985
- Calculation of the electric potential in the active site cleft due to α-helix dipolesJournal of Molecular Biology, 1982
- Some Topics in the Theory of FluidsThe Journal of Chemical Physics, 1963
- Theory of Protein Titration Curves. I. General Equations for Impenetrable SpheresJournal of the American Chemical Society, 1957