Literature DB >> 26113115

Incorporating excluded solvent volume and physical dipoles for computing solvation free energy.

Pei-Kun Yang1.   

Abstract

The solvation free energy described using the Born equation depends on the solute charge, solute radius, and solvent dielectric constant. However, the dielectric polarization derived from Gauss's law used in the Born equation differs from that obtained from molecular dynamics simulations. Therefore, the adjustment of Born radii is insufficient for fitting the solvation free energy to various solute conformations. In order to mimic the dielectric polarization surrounding a solute in molecular dynamics simulations, the water molecule in the first coordination shell is modeled as a physical dipole in a van der Waals sphere, and the intermediate water is treated as a bulk solvent. The electric dipole of the first-shell water is modeled as positive and negative surface charge layers with fixed charge magnitudes, but with variable separation distance as derived from the distributions of hydrogen and oxygen atoms of water dictated by their orientational distribution functions. An equation that describes the solvation free energy of ions using this solvent scheme with a TIP3P water model is derived, and the values of the solvation free energies of ions estimated from this derived equation are found to be similar to those obtained from the experimental data.

Entities:  

Year:  2015        PMID: 26113115     DOI: 10.1007/s00894-015-2731-0

Source DB:  PubMed          Journal:  J Mol Model        ISSN: 0948-5023            Impact factor:   1.810


  27 in total

1.  Free energy decomposition of protein-protein interactions.

Authors:  S Y Noskov; C Lim
Journal:  Biophys J       Date:  2001-08       Impact factor: 4.033

2.  Towards molecular dynamics simulation of large proteins with a hydration shell at constant pressure.

Authors:  V Lounnas; S K Lüdemann; R C Wade
Journal:  Biophys Chem       Date:  1999-04-05       Impact factor: 2.352

3.  MC-PHS: a Monte Carlo implementation of the primary hydration shell for protein folding and design.

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Journal:  Biophys J       Date:  2003-02       Impact factor: 4.033

4.  Effective Born radii in the generalized Born approximation: the importance of being perfect.

Authors:  Alexey Onufriev; David A Case; Donald Bashford
Journal:  J Comput Chem       Date:  2002-11-15       Impact factor: 3.376

5.  Implicit solvation based on generalized Born theory in different dielectric environments.

Authors:  Michael Feig; Wonpil Im; Charles L Brooks
Journal:  J Chem Phys       Date:  2004-01-08       Impact factor: 3.488

6.  Enhanced ab initio protein folding simulations in Poisson-Boltzmann molecular dynamics with self-guiding forces.

Authors:  Edward Z Wen; Meng-Juei Hsieh; Peter A Kollman; Ray Luo
Journal:  J Mol Graph Model       Date:  2004-05       Impact factor: 2.518

Review 7.  Coordination numbers of alkali metal ions in aqueous solutions.

Authors:  Sameer Varma; Susan B Rempe
Journal:  Biophys Chem       Date:  2006-07-27       Impact factor: 2.352

8.  Strategies to model the near-solute solvent molecular density/polarization.

Authors:  Pei-Kun Yang; Carmay Lim
Journal:  J Comput Chem       Date:  2009-04-15       Impact factor: 3.376

9.  A continuum model for protein-protein interactions: application to the docking problem.

Authors:  R M Jackson; M J Sternberg
Journal:  J Mol Biol       Date:  1995-07-07       Impact factor: 5.469

10.  Generalized born model with a simple smoothing function.

Authors:  Wonpil Im; Michael S Lee; Charles L Brooks
Journal:  J Comput Chem       Date:  2003-11-15       Impact factor: 3.376

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