Reviews in Computational Chemistry Volume 18
Reviews in Computational Chemistry Volume 18
Reviews in Computational Chemistry Volume 18
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CHAPTER 3<br />
Potentials and Algorithms for<br />
Incorporat<strong>in</strong>g Polarizability <strong>in</strong><br />
Computer Simulations<br />
Steven W. Rick* and Steven J. Stuart y<br />
*Department of <strong>Chemistry</strong>, University of New Orleans,<br />
New Orleans, Louisiana 70148 and <strong>Chemistry</strong> Department,<br />
Southern University of New Orleans, New Orleans, Louisiana<br />
70126, and y Department of <strong>Chemistry</strong>, Clemson University,<br />
Clemson, South Carol<strong>in</strong>a 29634<br />
INTRODUCTION<br />
<strong>Reviews</strong> <strong>in</strong> <strong>Computational</strong> <strong>Chemistry</strong>, <strong>Volume</strong> <strong>18</strong><br />
E dited by K enny B. L ipkowitz and D onald B. Boyd<br />
Copyr ight © 2002 John Wiley & Sons, I nc.<br />
ISBN: 0-471-21576-7<br />
Polarization refers to the redistribution of a particle’s electron density<br />
due to an electric field. In terms of molecular <strong>in</strong>teractions, polarization leads<br />
to nonadditivity, s<strong>in</strong>ce a molecule polarized by another molecule will <strong>in</strong>teract<br />
differently with a third molecule than it would if it were not polarized. The<br />
change <strong>in</strong> the electron density can be characterized by changes <strong>in</strong> the monopole<br />
charges, dipole moments, or higher order moments. Methods for treat<strong>in</strong>g<br />
polarizability <strong>in</strong> molecular dynamics or Monte Carlo simulations achieve this<br />
goal through <strong>in</strong>ducible dipole moments (the polarizable po<strong>in</strong>t dipole and shell<br />
models) or through fluctuat<strong>in</strong>g charges (the electronegativity equalization and<br />
semiempirical models). This chapter describes these models, with a focus on<br />
those methods that have been developed for molecular dynamics and Monte<br />
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