2003
DOI: 10.1063/1.1610436
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Hydrated structure of ammonia–water molecule pair via the free energy gradient method: Realization of zero gradient and force balance on free energy surfaces

Abstract: The hydrated structure of ammonia molecule in aqueous solution was theoretically optimized as an ammonia–water molecule pair (H3N⋯H2O) by the free energy gradient (FEG) method [J. Chem. Phys. 113, 3516 (2000)]. The interaction between the pair and a solvent water molecule (TIP3P) [J. Chem. Phys. 79, 926 (1983)] was described by a hybrid quantum mechanical and molecular mechanical method combined with a semiempirical molecular orbital method at the PM3 level of theory. It is concluded that the present FEG metho… Show more

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Cited by 7 publications
(17 citation statements)
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“…It should be noted that only one imaginary frequency was obtained at this structure by the normal-mode analysis on FES incorporated the effect from all of the ambient water molecules occurred by MD simulations. The average root-mean-square (RMS) force at the optimized TS geometry was 0.0086 hartree/bohr, which is satisfactory in comparison with the value at the SS, that is, 0.0043 hartree/bohr, 14 and the previous values of SS for glycine zwitterion, that is, 0.0025 hartree/bohr, 12 and of TS for a Menshutkin reaction, that is, 0.0010 hartree/bohr, 13 in aqueous solution. Additionally in Figure 2a, also shown are the solute potential energy V S changes in gas phase (O (PM3) and 0 (B3LYP/6-31G(d))) and that in aqueous solution by the COSMO method (2).…”
Section: Qm/mm Methodmentioning
confidence: 89%
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“…It should be noted that only one imaginary frequency was obtained at this structure by the normal-mode analysis on FES incorporated the effect from all of the ambient water molecules occurred by MD simulations. The average root-mean-square (RMS) force at the optimized TS geometry was 0.0086 hartree/bohr, which is satisfactory in comparison with the value at the SS, that is, 0.0043 hartree/bohr, 14 and the previous values of SS for glycine zwitterion, that is, 0.0025 hartree/bohr, 12 and of TS for a Menshutkin reaction, that is, 0.0010 hartree/bohr, 13 in aqueous solution. Additionally in Figure 2a, also shown are the solute potential energy V S changes in gas phase (O (PM3) and 0 (B3LYP/6-31G(d))) and that in aqueous solution by the COSMO method (2).…”
Section: Qm/mm Methodmentioning
confidence: 89%
“…Hereafter, the present path-following procedure with an adaptive constant c i is called the adaptiVe steepestdescent-path scheme. 14 It is worth mentioning that at an optimized structure, in addition to the zero-gradient condition eq 2.18, the following force-balance condition must be fulfilled: 14 because the free-energetical optimization is accomplished in compensation for the balance between the solute potential energy gradient and the forces acting on each solute atom due to solvation. Precisely in Figure 1, this is a force balance between the restoring force on nuclei, which is to return back to the charge distribution of the bare solute molecule, that is, +f, and the force executed by solvent toward the charge distribution, that is, -f. Even if the geometrical change might be small in solution, the mechanism that maintains it microscopically could be fully different.…”
Section: Theory and Computational Methodsmentioning
confidence: 99%
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