1972
DOI: 10.1021/ja00775a047
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Linear analysis of labeling experiments. Application to sigmatropic rearrangements of 1,5-hexadiene

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Cited by 14 publications
(7 citation statements)
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“…Caled for Ci2H20: C, 88.82; H, 11.18. Found: C, 88.91; H, 11.16. l,2-Di(l-cyclohexenyl)ethane (5). In a pyrolysis identical with the above 2,2'-bismethylenecyclohexane after 1 h at 300 °C gave >99% compound 5.…”
Section: Methodsmentioning
confidence: 68%
See 1 more Smart Citation
“…Caled for Ci2H20: C, 88.82; H, 11.18. Found: C, 88.91; H, 11.16. l,2-Di(l-cyclohexenyl)ethane (5). In a pyrolysis identical with the above 2,2'-bismethylenecyclohexane after 1 h at 300 °C gave >99% compound 5.…”
Section: Methodsmentioning
confidence: 68%
“…By analogy with the known and carefully investigated conformations of cyclohexane,4 the chair and boat forms were considered to be two likely possibilities, although 7 /::y -1 a more thorough mechanistic analysis has revealed several alternative transition-state geometries for these rearrangements. [5][6][7] This added complexity has not altered the impact of the classic investigation of Doering and Roth which established the chair-like transition state as the lowest energy reaction pathway.8 In an overwhelming majority of cases, the stereochemical outcome of [3.3] sigmatropic rearrangement of substituted derivatives of l ,5-dienes is best understood in terms of a chair-like conformation. Substituents orient themselves so that the bulkiest prefer to occupy the less congested quasi-equatorial positions.9 This arrangement also usually gives rise to the thermodynamically most stable E isomer.…”
Section: Introductionmentioning
confidence: 99%
“…In the present context, the allowed changes would generate a subgroup of G128 and the orbital isomers would be analogous to possible residual stereoisomers in the tetraphenylethane even though the reason for the existence of the energy barriers is different. A kinetic study of labeled 1,5-hexadienes has been done (24).…”
Section: P Gmentioning
confidence: 99%
“…(3) and (59) that these normal coordinates are obtained as linear combinations of the deviations 5; of the molal ratios m; from their values in the final equilibrium state. Symmetry considerations can occasionally be used to simplify the above diagonalization process [17]. In such cases, rate equations having appropriate symmetries can be written down a~linear combinations of the rate equations (20) or (25); since each set of such rate equations, belonging to a particular symmetry group, can be treated separately, the original diagonalization problem is broken down into a number of simpler problems.…”
Section: Normal Coordinates As Linear Combinations Of Deviations Frommentioning
confidence: 99%