Organic Letters
Letter
Precisely predicting the solution-phase reaction rates using
computational chemistry is nontrivial due to the difficulty of
predicting absolute free energies of solvation for ions and
inaccurate estimation of the pre-exponential factors in the
8
Arrhenius equation. In other studies, the M06-2X functional has
been applied to compare the energy barriers of different reaction
9
pathways and to predict the kinetic isotope effects. We
attempted to locate the transition state structures of the Michael
addition reactions using M06-2X/6-31G(d) with the SMD
solvation model, but to no avail. This may be because the attack
of the thiolate on the enones has a very small enthalpy barrier,
resulting in difficulty in identifying the transition state on the
potential energy surface. Based on the Hammett’s linear free-
energy relationship, a more exothermic reaction in the rate-
determining step (RDS) has a lower activation energy barrier.
Previous studies established that thiolate conjugate addition
(
reaction 2 in Scheme 1) is the RDS in Michael addition
6
reactions. Therefore, in order to qualitatively compare the
reaction rates between the GSH probes, we calculated the Gibbs
free energy changes (ΔG in Table 1) for the thiolate conjugate
Figure 3. Confocal images and ratio map of HeLa cells stained with 1-
2
OH-AM. Fluorescent images were acquired with (A) λ = 405 nm, λ =
addition reactions. Plotting ΔG versus log k afforded a fair linear
ex
em
2
f
2
418−495 nm; and (B) λ = 488 nm, λ = 499−695 nm. (C) Bright field
relationship (SI, Figure S3, R = 0.84). Among the GSH probes
investigated, compound 1-OH shows the fastest forward reaction
rate. This may be due to the hydrogen bonding between the
hydroxyl and the carbonyl groups, which stabilizes the enolate
ex
em
image. (D) The ratio map was calculated by dividing the fluorescence
intensity values for the 405 nm channel by the 488 nm channel at each
corresponding pixel. The ratio values are proportional to the GSH
concentrations. In the rainbow scale bar, red and blue represent high and
low GSH concentrations, respectively.
10
intermediate (SI, Figure S4). Regarding the reverse reactions,
the enolate intermediate should be formed based on the principle
of microscopic reversibility. Thurlar and co-workers provided
computational analysis for the reaction mechanisms of α,β-
elimination of esters and thioesters to support a stepwise first-
monitor GSH dynamics, a GSH-ester solution (100 μM) was
added to the imaging plate to transiently increase the intracellular
level of GSH, and the same cells were imaged again. Based on the
ratiometric images in Figure 4A, we observed an increase in the
GSH level in all cells imaged as expected. In a similar experiment,
an N-ethylmaleimide (NEM) solution (100 μM) was used as a
GSH scavenger and a decrease in the ratio was observed in
accordance with the GSH concentration decrease (Figure 4B).
Therefore, 1-OH-AM can be a powerful tool to monitor the
GSH level changes in single cells upon biological stimulation.
It should be noted that GSH probes based on irreversible
11
order elimination from a conjugate base (E1cB) mechanism.
Based on our computational data, we found that plotting −ΔG3
versus log k , but not −ΔG , −ΔG , nor −ΔG , afforded an
r
1
2
4
2
excellent linear relationship (SI, Figure S5, R = 0.97), which
demonstrates that the formation of the enolate intermediates is
the RDS for retro-Michael addition reactions and supports an
E1cB mechanism.
With the extensive theoretical and experimental investigation
of Michael addition reactions, we identified 1-OH as an
improved GSH probe that has faster kinetics than TQG. As in
our previous study, we applied acetoxymethyl (AM) ester to
facilitate cell uptake of the probe, which is designated as 1-OH-
AM (Figure 2). The procedure to apply 1-OH-AM for GSH
reactions or reversible reactions with inappropriate K in aqueous
d
12−14
environment
can only reflect the difference in GSH levels in
bulk cell lysates or in different cells, but cannot follow the GSH
level changes in an individual cell. Furthermore, due to the
sluggish reverse reaction rate of TQG, it only allows one-point
measurements and is unsuitable for following the changes in
3
GSH levels in single cells. Kim et al. reported a GSH probe with
a similar structure but without the aqueous solubilizing
10
carboxylic acid group. We synthesized Kim’s GSH probe and
found it has little aqueous solubility. Kim et al. measured the
second-order rate constant between his probe and β-
Figure 2. Chemical structures of GSH probe (1-OH) and its cell-
permeable form (1-OH-AM).
−2
−1 −1
mercaptoethanol to be 6.98 × 10
M
s , which is only
∼
5% of the reaction rate for 1-OH. Therefore, due to the
hydrophobicity of Kim’s GSH probe, it reacts very slowly with
GSH both in the forward and reverse reactions and cannot be
used to monitor the GSH level changes in single cells.
measurements in cells is similar to that for TQG. As shown in
Figure 3, HeLa cells were incubated with 1-OH-AM (1 μM) for
3
0 min and imaged using a confocal microscope with both 405
In summary, we evaluated a small library of TQG analogues
and identified 1-OH as an improved GSH probe that allows for
the monitoring of changes in GSH levels in single cells. We
extensively measured the thermodynamic and kinetic parameters
for the reactions between GSH and the probes, which can serve
as experimental benchmarks to evaluate the accuracy of
computational methods. We found that M06-2X/6-31G(d)
with the SMD solvation model can precisely predict the Gibbs
free energy changes for the Michael addition reactions with an
and 488 nm excitations. The ratiometric images (Figure 3D)
were generated by dividing the fluorescence intensity values for
the 405 nm channel (Figure 3A) by the 488 nm channel (Figure
3
B) at each corresponding pixel. The ratio values are
proportional to the GSH concentrations.
Taking advantage of the reaction reversibility and fast reaction
kinetics of 1-OH, we were able to observe the GSH level changes
in single cells for the first time. To illustrate the ability of 1-OH to
C
Org. Lett. XXXX, XXX, XXX−XXX