1999
DOI: 10.1021/cr960149m
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Implicit Solvation Models:  Equilibria, Structure, Spectra, and Dynamics

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Cited by 2,191 publications
(2,099 citation statements)
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References 882 publications
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“…As the temperature increased from 273 to 313 K, the k total increased from 2.61 × 10 9 to 7.31 × 10 9 M −1 s −1 . These data are close to the estimated diffusion limit (4 × 10 9 M −1 s −1 ) [39], indicating that MPB could be rapidly degraded by • OH by a diffusion-controlled process within the entire temperature range investigated. In addition, the rate constant of each route also increased with increasing temperature, e.g., the rate constant of R add 1 route increased from 1.97 × 10 9 to 2.51 × 10 9 M −1 s −1 as temperature increased from 273 to 313 K, indicating that increasing temperature can promote • OH-initiated degradation of MPB during AOPs.…”
Section: Initial Reaction Of Mpb With • Ohsupporting
confidence: 84%
“…As the temperature increased from 273 to 313 K, the k total increased from 2.61 × 10 9 to 7.31 × 10 9 M −1 s −1 . These data are close to the estimated diffusion limit (4 × 10 9 M −1 s −1 ) [39], indicating that MPB could be rapidly degraded by • OH by a diffusion-controlled process within the entire temperature range investigated. In addition, the rate constant of each route also increased with increasing temperature, e.g., the rate constant of R add 1 route increased from 1.97 × 10 9 to 2.51 × 10 9 M −1 s −1 as temperature increased from 273 to 313 K, indicating that increasing temperature can promote • OH-initiated degradation of MPB during AOPs.…”
Section: Initial Reaction Of Mpb With • Ohsupporting
confidence: 84%
“…The interaction of a molecule with a more complex environment, in particular a solvent, is easily incorporated into the Toy Model using an implicit solvation model [58] such as Kirkwood's equation…”
Section: Discussionmentioning
confidence: 99%
“…For this purpose we have used the selfconsistent reaction field (SCRF) technique [27][28][29][30] in which the statistically averaged effect of the solvent is simulated by representing the medium with appropriate physical properties, such as the dielectric permittivity (ε) and the coefficient of thermal expansion. Dielectric continuum theories [31][32][33][34] are widely used to describe hydration because accurate results are produced at a relatively low computational cost; we have used the Conductor-like Polarizable Continuum…”
Section: Methodsmentioning
confidence: 99%