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We propose a model for fast quantum mechanical computations of molecules and processes in solution. The chemical system is described quantum mechanically (QM) using density functional theory. A few discrete solvent molecules are described using molecular mechanics (MM) force fields. The bulk solvent is described through a dielectric continuum model. The interaction between the QM/MM aggregate and the continuum is computed by using a multipole moment development of the charge distribution of the former. This is an intermediate model between the standard continuum approach and the combined quantum mechanics and molecular mechanics (QM/MM) technique, in which a large number of MM solvent molecules is considered and a statistical simulation of the solution is performed. The method may also be used to estimate long‐range interactions in combined QM/MM Monte Carlo or molecular dynamics simulations.
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Chalmet et al. (2001) studied this question.
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