A R T I C L E S
Hidalgo Ramos et al.
introduction of a zinc ion into the macrocyclic host leads to a
much slower threading rate for each of the three polytetrahy-
drofuran polymers studied (Table 1). Our first impression was
that this remarkable difference was caused by coordination of
the zinc ion to the oxygen atoms in the polymer chains, since
it is well-known that this metal center, when present in a
porphyrin, prefers to bind a fifth ligand. In this way, the
movement of the porphyrin macrocycle will slow down, and
the average time to reach the viologen trap will increase because
of the “stickiness” of the metal center to the multiple oxygen
atoms of the polymer chain. However, when the ∆Gqon -values
for the threading of H2-1 and Zn-1 where plotted versus the
polymer length (Figure 3b), similar slopes were obtained (76
( 21 J mol-1 nm-1 for H2-1 and 64 ( 17 J mol-1 nm-1 for
Zn-1), which indicates that the energy penalty for the macro-
cycle to move along the polymer thread is apparently the same
for both macrocycles. The above-mentioned zinc-oxygen bind-
ing can therefore not be the major reason for the slower
threading of Zn-1.
Figure 2. (a) Structure of polymers 2-4; (b) schematic representation of
the threading of host 1 on polymers 2-4.
we describe studies on the threading behavior of Zn-1,8 an
analogue of Mn-1, which has been designed to give more insight
in the initial steps of the threading process and the role of the
cavity in the motion along the thread. More specifically, we
show that the initial binding of the catalyst to the polymer chain
can be controlled by the addition of ligands that axially
coordinate to the porphyrin metal. Coordination on the outside
of Zn-1 facilitates threading, whereas coordination on the inside
of the cavity inhibits the threading process.
To obtain more insight in the threading behavior we
determined the thermodynamic parameters of the process by
carrying out a series of threading experiments of Zn-1 on
polymer 2 at different temperatures. From the Eyring plots,
values of ∆Hq ) 24 ( 4 kJ mol-1 and ∆Sq ) -93 ( 10 J
on
on
K-1 mol-1, were calculated. When these numbers are compared
to the values measured for H2-1 and 2 (∆Hq ) 20 kJ mol-1
on
and ∆Sqon ) -88 J K-1 mol-1),5 it can be concluded that, within
experimental error, the enthalpy and the entropy values of the
movement along the chain are identical. We may conclude
therefore that the mechanism of this motion is the same for
both compounds and that Zn-1 has no additional interactions
with the thread. The difference of 6 kJ mol-1 in ∆Gqon between
H2-1 and Zn-1 (Figure 3b) is apparently related to the initial
threading process, which is most likely the blocking of the cavity
of Zn-1 by a molecule that has to be removed before the
threading can start. Since all the threading experiments were
carried out in a mixture of chloroform and acetonitrile (1:1,
v/v), the latter solvent may bind to the zinc ion,9 preferentially
on the inside of the macrocycle, acting as a competitive species
for the accommodation of other guests in the cavity. If this is
the case, the dimensions of the cavity are reduced to such an
extent that it becomes difficult for the polymer chain to thread
through the hole of Zn-1. To investigate if such a ligand
coordination is indeed a factor that influences the threading rate,
we performed several experiments in the presence of axial
ligands that bind with a higher affinity to the zinc porphyrin
than the acetonitrile molecule. From previous work, it was
known that a 4-tert-butylpyridine (tbpy) ligand binds to Zn-1
on the outside of the cavity (Figure 4a). Since this binding to
the outside will release the coordinated acetonitrile molecule
from the inside of the macrocycle, the cavity is opened and
Results and Discussion
We recently succeeded in solving the X-ray structure of H2-1
(Figure 1b), which allowed us to determine the diameter of its
cavity, being 8 Å. A hole of these dimensions is perfectly suited
to accommodate a polymer such as polytetrahydrofuran as a
thread (which has a diameter of 4.7 Å). In the current study we
have employed three polytetrahydrofuran derivatives of different
lengths (2-4),5 which are selectively blocked at one end by a
bulky stopper group (Figure 2a). Directly linked to the blocking
group, the polymers contain a viologen function (1,1′-dialkyl-
4,4′-bipyridinium ion), which is known to have a high binding
affinity for the cavity of 1 (Ka ) 106 - 107 M-1).3
Consequently, the porphyrin-containing macrocycle has to
completely traverse the polymer chain to reach the viologen
binding site, which traps the macrocycle (Figure 2b). The
complexation of 1 to the viologen trap is monitored by
fluorometric techniques, that is, the porphyrin emission is
quenched by the viologen once it is accommodated inside the
cavity of 1. In the case of H2-1, the threading processes as
followed by fluorescence quenching initially followed second-
order kinetics, as plots of 1/[H2-1] versus time gave straight
lines. From the slope of these lines, kon (rate constant for the
threading process) and ∆Gq (the difference in free energy
between the ground state of the uncomplexed components and
the transition state) were obtained.5
on
(9) A solution of Zn-1 in CHCl3 was titrated with increasing amounts of CH3-
CN and the process was followed by UV-vis spectroscopy. A similar
titration was carried out with zinc(II) tetrakis (2-methoxyphenyl) porphyrin
and CH3CN. From a comparison of the data it was concluded that the
acetonitrile molecule binds significantly stronger to Zn-1 than to the
reference compound, suggesting strong complexation of acetonitrile inside
the cavity.
(10) Using larger amounts of tbpy might significantly affect the polarity of the
system, causing a change in the affinity of the viologen moiety for the
cavity of 1. A blanc experiment using H2-1 under the applied conditions,
however, did not reveal any notable effect on the threading rate constant
(kon).
The fluorescence curves obtained for the threading processes
of Zn-1 onto polymers 2-4 are shown in Figure 3a. Analysis
of the data showed that these threading processes also follow
second-order kinetics, and when the calculated kon-values are
compared to those found for H2-1, it is evident that the
(7) Muthukumar, M. Phys. ReV. Lett. 2001, 86, 3188-3191.
(8) Elemans, J.; Claase, M. B.; Aarts, P. P. M.; Rowan, A. E.; Schenning, A.;
Nolte, R. J. M. J. Org. Chem. 1999, 64, 7009-7016.
9
5700 J. AM. CHEM. SOC. VOL. 129, NO. 17, 2007