Electron Donor Substituents in Nonpolar Media
effects, as in the biologically important catechol and catecholate
groups,20 is difficult to carry out using the established methods.
The evaluation of the electronic effects of boron-based
substituents is also associated with difficulties. In recent years,
there has been a rapid increase in the number of publications
concerning compounds carrying the B(OH)2 or B(OR)2 groups.21
At the same time, interest in the electronic characteristics of
substituents based on sp2- or sp3-hybridized boron atoms has
also increased. While the electronic character of trigonal planar
boron substituents ranges from electron-withdrawing to neutral,2
tetrahedrally coordinated boron substituents act as electron
donating groups.2,22,23 The hybridization state of a boron atom
and also its surroundings thus affect the electronic properties
of boron-based substituents. In the literature, the Hammett
characteristics for this type of substituents has been described
rarely.2 In particular, the electron-donating strength of fluoro-
adducts of boronic acid esters has not been determined.
As resonance effects play a minor role in the meta position,
kinetic data for meta-substituted compounds were correlated
with the Hammett σm constants according to eq 2. Starting with
eight points (R ) MeO, Me, H, F, Cl, Br, I, NO2) for which
the data was considered reliable, a reaction constant F ) -4.54
was determined with which the remaining σ+m and σp+ constants
were determined. With the knowledge of these values, additional
σ+p constants were determined from the kinetic data of other
electrophilic substitution reactions.11
Theoretical studies and experimental investigations in non-
polar media concerning reactions or intermediates with strong
resonance interactions between substituent and reaction center
have been compared with the solution σ+ values from Brown
and Okamoto11 in several instances.9,10,18,24-26 HBD substitu-
ents, the OH group in particular, tend to deviate from plots
against σp+,9,10,18,24 since solvation effects are excluded in the
gas phase as well as considerably reduced in nonpolar media.
The experimental determination of thermodynamic stabilities
of benzyl cations in the gas phase gives a measure of σ+ free
from solvent effects. However, the set of substituents in such
measurements was limited due to experimental difficulties.27
An approach for the theoretical calculation of σ+ values from
gas-phase stabilities of R-cumyl cations was reported by Nakata
et al. in terms of the Yukawa-Tsuno equation.10 Morao and
Hillier have already stated that there is a linear relationship
between the calculated exocyclic NBO charge of para-substituted
benzyl cations and the σ+p constants.9
In an analogy to Brown’s definition of the σ+ scale, we
investigated substituted R-cumyl cations in this work. These
carbocations are stabilized by delocalization of the positive
exocyclic charge (Scheme 1) through inductive (+I)- and
mesomeric (+M)-effects as well as hyperconjugative effects.27-29
The extent to which the exocyclic charge is delocalized gives
a measure of the electron donating capacity of the corresponding
kR
( )
log
) Fσ
(2)
kH
However, the values determined for the electrophilic sub-
stituent constant σ+ of substituents prone to solvation effects
and pH dependencies are thus subjected to uncertainties. This
fact must be considered especially for hydrogen bond donating
(HBD) and hydrogen bond accepting (HBA) substituents.
Substituents with HBD ability (e.g., OH, NH2) experience
specific solvation in HBA solvents, resulting in an enhancement
of the electron-donating properties.12 This property is explicitly
exploited in solvatochromic dyes (e.g., 4-nitroanilines13,14) and
in acid-base indicators (e.g., 4-nitrophenol15). The reactions,
over which the σ+ scale was originally determined, were carried
out in aqueous media. However, several substituents (e.g., OH,
NH2, NHMe, NMe2) could not be determined experimentally
with the cumyl system, so that the σ+ constants of these
substituents had to be determined using more suitable reaction
series.11,16 Some of these reactions require highly acidic media11
which involve attenuation of the electron-donating capacity of
substituents with HBA ability (e.g., amino substituents) due to
protonation equilibria.17
In the literature, there is a controversy concerning the
classification of the electron-donating capacity of the OH
function. It is assumed that the electron-donating strength of
this substituent is classified as too high with σ+p (OH) ) -0.92.2
Some authors have assumed that the OH group and the OMe
group have the same electron-donating capacity (σ+p (OH) )
σ+p (OMe) ) -0.78).18 Furthermore, the evaluation of the
substituent effects of charged groups is difficult in many cases.19
In particular, the determination of the combined substituent
(19) (a) Binev, I.; Kuzmanova, R.; Kaneti, J.; Juchnowski, I. J. Chem. Soc.,
Perkin Trans. 2 1982, 1533–1536. (b) Hoefnagel, A. J.; Hoefnagel, M. A.;
Wepster, B. M. J. Org. Chem. 1978, 43, 4720–4745.
(20) (a) Schweigert, N.; Zehnder, A.; Eggen, R. EnViron. Microbiol. 2001,
3, 81–91. (b) Avdeef, A.; Sofen, S.; Bregante, T.; Raymond, K. J. Am. Chem.
Soc. 1978, 100, 5362–5370. (c) van de Waterbeemd, H.; Carrupt, P.; Testa, B.
HelV. Chim. Acta 1985, 68, 715–723.
(21) Boronic Acids; Hall, D., Ed.; Wiley-VCH: Weinheim, 2005.
(22) (a) DiCesare, N.; Lakowicz, J. J. Phys Chem. A 2001, 105, 6834–6840.
(b) DiCesare, N.; Lakowicz, J. Anal. Biochem. 2002, 301, 111–116.
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Lang, H.; Spange, S. J. Org. Chem. 2007, 72, 4328–4339.
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Kazitsyna, L. A. J. Organomet. Chem. 1982, 228, 53–59.
(13) (a) Reichardt, C. Chem. ReV. 1994, 94, 2319–2358. (b) Reichardt, C.
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Chem. A 1999, 103, 1653–1661. (b) DiLabio, G. A.; Ingold, K. U. J. Org. Chem.
2004, 69, 1620–1624.
¨
(25) Ruff, F.; Farkas, O. J. Phys. Org. Chem. 2008, 21, 53–61.
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(26) Ferna´ndez, I.; Frenking, G. J. Org. Chem. 2006, 71, 2251–2256.
(27) Tsuno, Y.; Fujio, M. Chem. Soc. ReV. 1996, 25, 129–139.
(28) (a) Reindl, B.; Clark, T.; Schleyer, P. v. R. J. Phys. Chem. A 1998,
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(16) The average value from four reaction series was found to be σ+p (NMe2)
)-1.7((0.2).11
(17) Azzaro, M.; Gal, J. F.; Geribaldi, S. J. Chem. Soc., Perkin Trans. 2
1984, 771–774.
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