2006
DOI: 10.1016/j.chemphys.2006.09.027
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Computational study of keto–enol equilibria of tropolone in gas and aqueous solution phase

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Cited by 15 publications
(10 citation statements)
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References 29 publications
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“…For instance in gas phase, relative ratios of numbers of molecules of (8) relative to (10) and (11) (reciprocal of equilibrium constant) are 7.71 × 10 13 :1 and 1.30 × 10 16 :1, respectively, while in solution, relative proportions of species (9) to molecules (10) and (11) are 4.04 × 10 15 :1 and 8.63 × 10 16 :1, respectively. The trends observed follow that found previously for hydroxycyclopropenone,13 tropolone,14 and C 3 H 2 S 2 38. As expected from the small differences in relative Gibbs free energy between species (9) and (8), and between (11) and (10), the corresponding equilibrium constants are not too far from unity.…”
Section: Resultssupporting
confidence: 87%
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“…For instance in gas phase, relative ratios of numbers of molecules of (8) relative to (10) and (11) (reciprocal of equilibrium constant) are 7.71 × 10 13 :1 and 1.30 × 10 16 :1, respectively, while in solution, relative proportions of species (9) to molecules (10) and (11) are 4.04 × 10 15 :1 and 8.63 × 10 16 :1, respectively. The trends observed follow that found previously for hydroxycyclopropenone,13 tropolone,14 and C 3 H 2 S 2 38. As expected from the small differences in relative Gibbs free energy between species (9) and (8), and between (11) and (10), the corresponding equilibrium constants are not too far from unity.…”
Section: Resultssupporting
confidence: 87%
“…Similar behavior is evident when examining the four dithio‐substituted tropolone species, with HF predicting compound (9) to be the least stable, with (10) being more stable than (11), and (8) lying lowest in energy. For each of the other methods, energies increase in the order (8), (9), (10), and (11), and match the order obtained previously for the keto‐enol tautomers of hydroxycyclopropenone13 and tropolone 14. Consistent results are again found for each of the methods that incorporate electron correlation effects.…”
Section: Resultssupporting
confidence: 85%
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“…One of the ways of getting the most stable tautomer is to calculate the tautomeric equilibrium constant, K T , which is readily calculated from the Gibb's free energy via K T = e −Δ G /RT , where Δ G is the change in Gibb's free energy between products and reactants at temperature T and R is ideal gas constant 85. The Δ G value at B3LYP/6‐31G(d) level is predicted to be 0.349 kJ/mol between enol‐imine and keto‐amine tautomers of I .…”
Section: Resultsmentioning
confidence: 99%
“…One of the ways to get the most stable tautomer is to calculate the tautomeric equilibrium constant, K eq , which is readily calculated from the Gibb's free energy via K eq = e -DG/RT , where DG is the change in Gibb's free energy between products and reactants at temperature T, and R is the ideal gas constant [82]. The DG value at the B3LYP/6-311?…”
Section: Transition State and Kineticmentioning
confidence: 99%