1959
DOI: 10.1246/bcsj.32.965
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Resonance Effect in Hammett Relationship. II. Sigma Constants in Electrophilic Reactions and their Intercorrelation

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Cited by 192 publications
(63 citation statements)
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“…In the present investigation, rate constants decreased with the introduction of electron‐withdrawing groups and increased with electron‐donating groups into the parent phenol. The reactivity of structurally different phenols (at 313 K) in the present study followed the following trends: TCCA/NaNO 2 ‐triggered nitration : p ‐Me > m ‐Me > o ‐Me > p ‐Cl > o ‐Cl> H > m ‐Cl > p ‐Br > p ‐NO 2 TCCA‐DMF)/NaNO 2 ‐triggered nitration : p ‐Me > o ‐Me > m ‐Me> p ‐Cl > H > o ‐Cl > m ‐Cl > p ‐Br > p ‐NO 2 (TCCA‐DMA)/NaNO 2 ‐triggered nitration : p ‐Me > o ‐Me > p ‐Cl > m ‐Me = o ‐Cl > H > m ‐Cl > p ‐Br > p ‐NO 2 Basically, we tried to cast the obtained data of second‐order rate constants ( k ) into Hammett's structure‐reactivity relationship, but the correlation was not satisfactory in any of the systems studied: logk/kx=ρσ.Later, we tried to correlate the data using Hammett's modifications like Yukawa‐Tsuno and Brown‐Okamoto relationships . Rate data were finally interpreted using Charton's multiple linear regression relationship (Charton multiple linear regression analysis) equation as mentioned in Shorter's reviews .…”
Section: Resultssupporting
confidence: 51%
“…In the present investigation, rate constants decreased with the introduction of electron‐withdrawing groups and increased with electron‐donating groups into the parent phenol. The reactivity of structurally different phenols (at 313 K) in the present study followed the following trends: TCCA/NaNO 2 ‐triggered nitration : p ‐Me > m ‐Me > o ‐Me > p ‐Cl > o ‐Cl> H > m ‐Cl > p ‐Br > p ‐NO 2 TCCA‐DMF)/NaNO 2 ‐triggered nitration : p ‐Me > o ‐Me > m ‐Me> p ‐Cl > H > o ‐Cl > m ‐Cl > p ‐Br > p ‐NO 2 (TCCA‐DMA)/NaNO 2 ‐triggered nitration : p ‐Me > o ‐Me > p ‐Cl > m ‐Me = o ‐Cl > H > m ‐Cl > p ‐Br > p ‐NO 2 Basically, we tried to cast the obtained data of second‐order rate constants ( k ) into Hammett's structure‐reactivity relationship, but the correlation was not satisfactory in any of the systems studied: logk/kx=ρσ.Later, we tried to correlate the data using Hammett's modifications like Yukawa‐Tsuno and Brown‐Okamoto relationships . Rate data were finally interpreted using Charton's multiple linear regression relationship (Charton multiple linear regression analysis) equation as mentioned in Shorter's reviews .…”
Section: Resultssupporting
confidence: 51%
“…Closer inspection of these deviations implies that the stronger π ‐donor substituent has a larger negative deviation and vice versa. Such a behavior of para π ‐donor substituents has been observed whenever there is difference in the contribution of the resonance effect of π ‐donor substituent between two systems of interest 14–17. Accordingly, these negative deviations in Fig.…”
Section: Resultsmentioning
confidence: 65%
“…Using σ + and σvalues, R + and Rhave also been tabulated [22]. The Swain analysis, which attempts to dissect out substituent effects into their resonance and inductive components, led to the development of the dual-substituent parameter (DSP) approach, represented by the following equation in accordance with the ideas of Yukawa and Tsuno [30,31].…”
Section: A Hammett Constantsmentioning
confidence: 99%