[2,3]
[5]
tant solvation.
Recently, we have shown that the water
Experimental Section
properties are different for water molecules sequestrated
inside anionic and cationic RM systems. This is because the
water molecules entrapped inside BHDC RMs media
appear to be non-electron-donating and more hydrogen-
bond-donating owing to their interaction with the polar
head group of the cationic surfactant. On the other hand,
water molecules sequestrated inside AOT RMs show en-
hanced electron-donor ability in comparison with bulk
water. Thus, we suggest that RMs are highly suitable for use
as nanoreactors, since the properties of water can depend
significantly on the kind of surfactant from which they are
prepared.
Materials: Benzyl-n-hexadecyldimethylammonium chloride (BHDC)
from Sigma (>99%) was recrystallized twice from ethyl acetate. The sur-
factant was kept under vacuum over P O to minimize H O absorption.
2 5 2
The absence of acidic impurities was carefully checked by using 1-
methyl-8-oxyquinolinium betaine (QB) as indicator, because such impuri-
[
2,30]
ties can significantly affect the pH of the dispersed aqueous phase.
a-Chymotrypsin (a-CT), Mw 24800, from bovine pancreas (Sigma) and 2-
naphthyl acetate (2-NA, Sigma) were used as received. Benzene from
Merck (fluorescence spectroscopy quality) was used, and ultrapure water
was obtained from a Labonco equipment model 90901-01. The pH of the
bulk water solution was maintained at 8.7 by using a 20 mm phosphate
buffer. In the case of RM media, it is known that the pH cannot be mea-
[
31]
sured inside the polar core of the aggregate. A meaningful approxima-
tion to the pH within the aqueous pseudophase of the RMs can be made
by using a pure source of BHDC and having sufficient buffering capacity
in the bulk solution. In this sense, the value of the pH inside the polar
Many studies on enzyme kinetics in RM solutions have
[
6–17]
[18]
been reported,
and recently they were reviewed by us.
[19–24]
In most of them, a-chymotrypsin (a-CT),
a hydrophilic
core is referred to the homogeneous buffer solution and it is called pHext
.
and globular enzyme that is totally associated with the mi-
celles and substrates partitioned between the micelles and
the external solvent, was used. In these cases, it was found
that the enzymatic activity is often substantially higher than
in aqueous buffer solutions, a phenomenon known as “su-
Procedures and kinetics: Solutions of BHDC in benzene were prepared
by weighing and dilution. The molar ratio between water and BHDC is
defined as W =[H O]/ ACHUTGNENRNUG[ BHDC]. The polar solvent was added to the mi-
0 2
cellar system by using a calibrated microsyringe.
Partition constants for 2-NA between benzene and water were deter-
mined by the hand-shaking method, using UV/Vis spectroscopy to record
the decrease of the absorbance of 2-NA in water after mixing with the
polar solvent at 25.0ꢁ0.18C.
[18]
peractivity”. Falcone et al. studied the kinetics of hydroly-
sis of 2-naphthyl acetate (2-NA) catalyzed by a-CT in RM
solutions formed by glycerol (GY)–water (38% v/v) mix-
ture/AOT/n-heptane by means of spectroscopic measure-
Reactions were followed spectrophotometrically by means of the increase
at the maximum of the absorption band (lmax =327 nm) of the product 2-
naphthol (2-N) at 25.0ꢁ0.58C. To start a kinetic run in homogeneous
media, a stock solution of 2-NA in aqueous buffer solution was added to
a thermostated cell containing a-CT in the same buffer. The concentra-
[17]
ments. They showed that addition of GY to the micelle
interior results in improved catalytic properties of a-CT, be-
cause GY addition to the RM media result in a decrease in
conformational mobility of a-CT, which leads to increased
ꢂ4
tions of 2-NA and a-CT in the reaction media were around 10 and
ꢂ6
10 m, respectively. In the micellar media, the stoppered cell was filled
[17,20]
with a fixed volume of BHDC in benzene with the substrate. The desire
W value was reached by adding buffer solution with a microsyringe.
0
After thermostating the cell, the enzymatic reaction was initiated by ad-
dition of a volume of a-CT dissolved in the RMs to give 3 mL of micellar
solution with the desired 2-NA and a-CT concentrations.
enzyme stability and activity.
On the other hand, there is some controversy about the
causes of enzymatic superactivity inside RMs media. It is
believed that the increased conformational rigidity of the
enzyme promoted by the surfactant layer and the increased
concentration of the substrate at the reaction site can con-
tribute to the RM effect. Also superactivity has been ex-
plained in terms of the peculiar state of water in the RMs,
The hydrolysis of 2-NA catalyzed by a-CT, which in the RM system is to-
tally incorporated in the micellar pseudophase, follows the Michaelis–
[
7,8]
Menten mechanism
[Eq. (1)].
k1
kcat
[18,25–29]
E þ SG HE-S!E þ P
ð1Þ
which mimics the status of intracellular water.
kꢂ1
The goal of our work is to determine the influence of dif-
ferent RM interfaces on the hydrolysis of 2-NA by CT in
the presence of water/BHDC/benzene RMs, and to compare
the efficiency of this reaction with that observed in pure
Applying the steady-state approximation to E–S gives the rate law of
Equation (2),
k
cat½Eꢃ½Sꢃ
[17]
v
0
¼
ð2Þ
water and in the previously studied AOT RM systems.
ðK þ ½SꢃÞ
M
The results show remarkably enhanced efficiency for a-CT
in the cationic RMs in comparison with the anionic system
and pure water. We will show that this is mainly because the
differences in the water properties at the cationic interface
make them unique for stabilization of a-CT. Thus, this water
has a “super” hydrogen bond donating capacity and can in-
teract with the enzyme at the interface. The hydrogen-bond
network that can be created around the enzyme makes it
more stable and increases the enzyme activity, probably by
decreasing the surfactant–enzyme interaction, varying its
conformation and making the active site more accessible to
the substrate, with a remarkable increase in enzymatic effi-
ciency.
ꢂ1
where v
cal enzyme and substrate concentration, respectively, kcat is the catalytic
rate constant, and K the Michaelis constant defined by Equation (3).
0
is the initial reaction rate (in ms ), [E] and [S] are the analyti-
M
K
M
¼ ðkꢂ1 þ kcatÞ=k
1
ð3Þ
Equation (2) can be rearranged into a form that is amenable to data anal-
ysis by linear regression, known as the Lineweaver–Burk equation
[
Eq. (4)]
½
Eꢃ=v ¼ ð1=kcatÞ þ ðK
0
M
=kcatÞ 1=½Sꢃ
ð4Þ
Equation (4) directly provides kcat from the reciprocal of the intercept,
and the catalytic efficiency kcat/K from the reciprocal of the slope. K is
obtained from the slope/intercept ratio.
M
M
[
7,8]
8888
ꢁ 2010 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim
Chem. Eur. J. 2010, 16, 8887 – 8893