Abstract
In this article, we propose an efficient algorithm for solving six-dimensional molecular Ornstein-Zernike (MOZ) equation. In this algorithm, the modified direct inversion in iterative subspace, which is known as the fast convergent method for solving the integral equation theory of liquids, is adopted. This method is found to be effective for the convergence of the MOZ equation with a simple initial guess. For the accurate averaging of the correlation functions over the molecular orientations, we use the Lebedev-Laikov quadrature. The appropriate number of grid points for the quadrature is decided by the analysis of the dielectric constant. We also analyze the excess chemical potential of aqueous ions and compare the results of the MOZ with those of the reference interaction site model.
| Original language | English |
|---|---|
| Article number | 114106 |
| Journal | Journal of Chemical Physics |
| Volume | 136 |
| Issue number | 11 |
| DOIs | |
| Publication status | Published - Mar 21 2012 |
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All Science Journal Classification (ASJC) codes
- Physics and Astronomy(all)
- Physical and Theoretical Chemistry
Cite this
Application of efficient algorithm for solving six-dimensional molecular Ornstein-Zernike equation. / Ishizuka, R.; Yoshida, N.
In: Journal of Chemical Physics, Vol. 136, No. 11, 114106, 21.03.2012.Research output: Contribution to journal › Article
}
TY - JOUR
T1 - Application of efficient algorithm for solving six-dimensional molecular Ornstein-Zernike equation
AU - Ishizuka, R.
AU - Yoshida, N.
PY - 2012/3/21
Y1 - 2012/3/21
N2 - In this article, we propose an efficient algorithm for solving six-dimensional molecular Ornstein-Zernike (MOZ) equation. In this algorithm, the modified direct inversion in iterative subspace, which is known as the fast convergent method for solving the integral equation theory of liquids, is adopted. This method is found to be effective for the convergence of the MOZ equation with a simple initial guess. For the accurate averaging of the correlation functions over the molecular orientations, we use the Lebedev-Laikov quadrature. The appropriate number of grid points for the quadrature is decided by the analysis of the dielectric constant. We also analyze the excess chemical potential of aqueous ions and compare the results of the MOZ with those of the reference interaction site model.
AB - In this article, we propose an efficient algorithm for solving six-dimensional molecular Ornstein-Zernike (MOZ) equation. In this algorithm, the modified direct inversion in iterative subspace, which is known as the fast convergent method for solving the integral equation theory of liquids, is adopted. This method is found to be effective for the convergence of the MOZ equation with a simple initial guess. For the accurate averaging of the correlation functions over the molecular orientations, we use the Lebedev-Laikov quadrature. The appropriate number of grid points for the quadrature is decided by the analysis of the dielectric constant. We also analyze the excess chemical potential of aqueous ions and compare the results of the MOZ with those of the reference interaction site model.
UR - http://www.scopus.com/inward/record.url?scp=84859233363&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=84859233363&partnerID=8YFLogxK
U2 - 10.1063/1.3693623
DO - 10.1063/1.3693623
M3 - Article
C2 - 22443748
AN - SCOPUS:84859233363
VL - 136
JO - Journal of Chemical Physics
JF - Journal of Chemical Physics
SN - 0021-9606
IS - 11
M1 - 114106
ER -