(Circulation. 1995;92:3014-3024.)
© 1995 American Heart Association, Inc.
Articles |
From the Institute of Pharmacology and Toxicology, CSIC, School of Medicine, Universidad Complutense, Madrid, Spain (C.V., J.T.); the Departments of Pharmacology and Medicine, Vanderbilt University School of Medicine, Nashville, Tenn (D.J.S., P.B.B.); and the Department of Pharmacology, HPC NV, Oostende, Belgium (L.M.H.).
Correspondence to Carmen Valenzuela, PhD, Institute of Pharmacology and Toxicology, CSIC, School of Medicine, Universidad Complutense, 28040 Madrid, Spain. E-mail carmenva@eucmvx.sim.ucm.es.
| Abstract |
|---|
|
|
|---|
Methods and Results The inhibitory effects on the cardiac sodium current (INa) of 10 µmol/L R(+)- and S(-)-bupivacaine were investigated by use of the whole-cell voltage clamp technique in isolated guinea pig ventricular myocytes. Both enantiomers produced similar but limited levels of tonic block (6% and 8%). During long depolarizations (5 seconds at 0 mV), R(+)-bupivacaine induced a significantly larger inhibition of INa: 72±2% versus 58±3% for the S(-)-enantiomer (P<.01). Development of block was slow, but its rate was faster for R(+)-bupivacaine [time constant, 1.84±0.16 versus 2.56±0.26 seconds for the S(-)-enantiomer, P<.05]. The voltage dependence of the availability of the Na+ current was shifted to more hyperpolarizing potentials compared with the control; R(+)-bupivacaine induced a larger shift than S(-)-bupivacaine (37±2 versus 30±2 mV, P<.05). These data indicate stereoselective interactions with the inactivated state. In addition, both enantiomers induced substantial use-dependent block during 2.5-Hz pulse trains with medium (100-ms) and short (10-ms) depolarizations but without stereoselective difference. A stepwise approach was used to model these experimental results and to derive apparent affinities and rate constants. We initially assumed that bupivacaine interacted only with the rested and inactivated states of the Na+ channel. The apparent affinities of the inactivated state for S(-)- and R(+)-bupivacaine were 4.8 and 2.9 µmol/L, respectively. With the derived binding and unbinding rate constants, this model reproduced the stereoselective block during long depolarizations but failed to predict the use-dependent block induced by trains of short (10-ms) depolarizations. To account for the observed use-dependent interactions, it was necessary to include interactions with the activated state, which resulted in adequate reproduction of the experimental results. The apparent affinities of the activated or open state for S(-)- and R(+)-bupivacaine were 4.3 and 3.3 µmol/L, respectively.
Conclusions Both the large level of pulse-dependent block and the failure of the pure inactivated-state block model indicate that bupivacaine interacts with the activated (or open) state of the cardiac sodium channel in addition to its block of the inactivated state. The bupivacaine-induced block of the inactivated state of the Na+ channel displayed stereoselectivity, with R(+)-bupivacaine interacting faster and more potently. Both enantiomers also bind with high affinity to the activated or open state of the channel, but this interaction did not display stereoselectivity, although the binding to the activated or open state was faster for S(-)- than for R(+)-bupivacaine. The higher potency of R(+)-bupivacaine to block the inactivated state of the cardiac Na+ channel may explain its higher toxicity because of the large contribution of the inactivated-state block during the plateau phase of the cardiac action potential. These results would support the use of the S(-)-enantiomer to reduce cardiac toxicity.
Key Words: antiarrhythmia agents electrophysiology receptors pharmacology sodium
| Introduction |
|---|
|
|
|---|
Bupivacaine is a potent local anesthetic widely used for long-lasting regional local anesthesia. In isolated cardiac tissues, bupivacaine decreases intracardiac conduction velocity and contractile force and depresses spontaneous sinoatrial activity.7 8 In anesthetized animals, bupivacaine decreases cardiac output, myocardial contractility, and intracardiac conduction velocity as evidenced by increased PR and QRS durations.4 9 In both conscious and anesthetized animals, bupivacaine induces ventricular arrhythmias that are in part preceded by a progressive widening of the QRS complex.9 10 11 12 13 Furthermore, several studies have shown a correlation between cardiac sodium channel (INa) inhibition and depression of the cardiovascular system.4 7 Specifically, several cases of rapid and pronounced cardiovascular depression, cardiac arrest, or severe therapy-resistant arrhythmias have been described after accidental intravenous administration or overdose of bupivacaine.4 13 14 15 16 In guinea pig papillary muscles, bupivacaine depresses the maximum upstroke velocity (Vmax) of the cardiac action potential in a use-dependent manner.17 With this indirect index of the sodium conductance, these experiments were interpreted to indicate that bupivacaine exhibits a low affinity for rested and activated Na+ channels and blocks only inactivated channels with high affinity.2 5 6 18 In contrast, the interaction of bupivacaine with neuronal sodium channels was found to involve interactions with both the activated and inactivated states.19
Bupivacaine is therapeutically used as a racemic mixture. The effects of S(-)- and R(+)-bupivacaine on Na+ channels have been studied only with indirect indexes of the Na+ conductance. In the isolated rabbit heart, the QRS widening and the occurrence of severe arrhythmias were much less pronounced with S(-)- than with R(+)-bupivacaine or the racemic mixture despite similar pharmacokinetics for both enantiomers.20 In guinea pig papillary muscles, R(+)-bupivacaine reduced Vmax at different stimulation rates and shortened the action potential duration to a greater extent than S(-)-bupivacaine.21 R(+)-bupivacaine also appeared to be more potent than S(-)-bupivacaine in its ability to inhibit INa in nerve cells.22 23 Nevertheless, the potency and duration of local anesthesia in vivo were equal or greater for S(-)- than for R(+)-bupivacaine.24 25 26 More importantly, these studies found S(-)-bupivacaine to be less toxic than R(+)-bupivacaine, with LD50 values 30% to 40% lower for R(+)-bupivacaine in different animal models.24 25 Thus, the S(-)-enantiomer has a potentially beneficial profile both in efficacy and toxicity.
To better understand the mechanism and stereoselectivity for decreasing intracardiac conduction velocity, we used the whole-cell voltage clamp technique to investigate the effects of S(-)- and R(+)-bupivacaine on Na+ channels in isolated guinea pig ventricular myocytes. The results indicated that both bupivacaine enantiomers displayed more complicated state-, time-, and voltage-dependent interactions with cardiac Na+ channels than previously reported. Preliminary reports of this were published in abstract form.27 28
| Methods |
|---|
|
|
|---|
Electrophysiological
Techniques
An aliquot of the cell suspension was transferred in a
small-volume (0.5-mL) bath mounted on the stage of an inverted
microscope (model TMS, Nikon). The ventricular myocytes
were allowed to adhere to the bottom for 10 minutes, whereupon the
chamber was perfused continuously (flow rate, 0.5 to 1.0 mL/min). The
bath was cooled to 17±0.5°C by a Peltier device (Cambion/Midland
Ross). INa was measured in the whole-cell voltage clamp
configuration of the patch clamp technique31 with an
Axopatch-1C patch clamp amplifier (Axon Instruments). Patch pipettes
were pulled from capillary tubes (Narishige, GD-1) on a horizontal
puller (Sutter Instrument Co) and heat-polished with a microforge
(Narishige). With standard internal and external solutions, electrode
DC resistances were <1 M
(0.71±0.15 M
).
To minimize voltage control problems, small cells were selected
(length, 88±20 µm; width, 20±4 µm; n=30), and cells with
Na+ currents >10 nA were rejected. Cell capacitance was
73±15 pF (n=10), measured by integration of uncompensated capacitive
transients. In a separate study, cells prepared by the same method had
a mean resting potential of -84.5±3 mV (n=14) when superfused with
standard Tyrode's solution ([K+]o=5.4
mmol/L).29 After formation of a G
seal (10±2 G
),
the electrode capacitance was compensated by an analog circuit, and the
patch was disrupted with slight additional suction. Cell capacitance
and series resistance were compensated by analog circuits, resulting in
an effective series resistance of 0.4 M
or less. The worst-case
voltage drop across the residual series resistance was <4 mV (current
<10 nA) and averaged 2.5 mV on the basis of a mean current in the
control of 5.7±0.7 nA (mean±SEM). The mean cell capacitance combined
with a maximum access resistance of 0.4 M
yielded a time constant of
29 µs for charging the membrane capacitance. The observed time
constants confirmed the above calculations because the capacitance
transient was usually complete within 100 µs. Together with the
reduced temperature, this resulted in a clear separation between the
capacity transient and INa. The current-voltage
relation had a smooth descending limb that spanned at least 30 mV from
threshold potential to the maximum inward current. The currents
obtained for h curves (availability curves for Na+
channels) could be scaled to superimpose, which would not occur in the
absence of adequate voltage control. Analog linear leak subtraction was
done on-line, and some additional digital correction was performed
during the analysis by subtraction of scaled averaged tracings
from small depolarizations that resulted in no activation of the
Na+ current. Voltage steps were generated by a 12-bit
digital-to-analog converter (LabMaster, Scientific Solutions)
controlled by PCLAMP 5.5.1 software (Axon Instruments).
Voltage clamp protocols are illustrated in the insets of Figs 1 through 5![]()
![]()
![]()
![]()
. Cells were maintained at a holding potential of -140 mV between
pulse protocols to allow full recovery from inactivation. Currents were
filtered at 5 kHz (-3 dB; four-pole Bessel filter) and sampled at
20 kHz with a 12-bit analog-to-digital converter.
|
|
|
|
|
Data Analysis
Analysis of the experimental records was performed
off-line with custom software, written in FORTRAN. A
nonlinear least-squares error algorithm (modified Gauss-Newton) was
used to fit exponential functions to experimental data such as the time
course of INa block development and recovery kinetics.
Results were displayed in linear and semilogarithmic format, together
with a graph of the residual deviations. Exponentials were of the
form
![]() |
where A is amplitude, B is the rate constant, and C
is baseline. Goodness of fit and the required number of exponential
components were judged by comparing
2 values
statistically (F test) and by inspection for systematic,
nonrandom deviations in the difference plot. Boltzmann equations were
of the form
![]() |
where E is the membrane potential, Eh is the membrane potential of midpoint of curve, and k is the slope factor.
Modeling
To estimate the apparent rate constants for the drug-channel
interactions, we used a state diagram for the sodium channel consisting
of three primary states: rested (R), activated (A), and
inactivated (I). Although each of these states may lump a
set of closely related substates, the simplification represents
the widely used minimal model to capture the essence of sodium channel
gating. To add drug-channel interactions, it is assumed that these
conformational changes affect the channel-associated receptor,
resulting in the corresponding RD, AD, and ID states with
state-specific association and dissociation rate constants
k and l, respectively.1 2 After
transient opening, the sodium channel enters the
inactivated state during sustained depolarization. The rate
constants ki and li for
this continuously available receptor were derived from the rate of
block development,
kix[D]+li, and
the steady state level of block,
1/(1+li/kix[D]).
To estimate the rate constants for the briefly available
activated state, we used a modified piecewise exponential
approach as a mathematical tool.32 33 In this approach,
the apparent rate of block development during a train is weighted by
the rates and the available time for the interaction with each state.
The time spent in the activated state was set at 1
ms,32 34 with the remainder of the 10- or 100-ms step
available for I-ID interactions. The validity of this approach was
discussed elsewhere.32 35 The formulas used were similar
to Equations 1 through 16 reported by Crumb and
Clarkson.35
Statistics
Data are expressed as mean±SEM. Statistical significance
(P<.05) of difference between two means was judged with a
paired or unpaired Student's t test as appropriate.
| Results |
|---|
|
|
|---|
Time Course of Block Development During
Depolarization
In guinea pig papillary muscle, racemic bupivacaine appears to
preferentially block the inactivated state of the
INa.17 To test this under voltage clamp
conditions and to determine whether bupivacaine enantiomers exhibit a
stereoselective affinity for the inactivated state of the
Na+ channels, we studied the extent and time course of
block development during a depolarizing pulse using the
double-pulse protocol shown in the inset of Fig 1
.
The holding potential was maintained at -140 mV, and conditioning
clamp pulses of variable duration (from 50 to 5000 ms) to 0 mV were
imposed. The level of block produced by this conditioning pulse was
then assessed from the reduction of the sodium current during a 30-ms
test pulse to -20 mV applied after a fixed recovery interval (500 ms).
The 500-ms interval allowed full recovery from inactivation of
drug-free channels but was short enough to allow only a minimal
recovery from channel block (see the next section). This sequence was
repeated at 40-second intervals at a membrane potential of -140 mV to
avoid buildup of use-dependent effects. Fig 1
shows the time course
of block development in the presence of 10 µmol/L
S(-)-bupivacaine (Fig 1A
) and R(+)-bupivacaine
(Fig 1B
). In the absence of drug, conditioning pulses of up to 5-second
duration did not affect the amplitude of the current during the test
pulse. In the presence of either S(-)- or
R(+)-bupivacaine, INa amplitude decreased
progressively as the duration of the conditioning pulse was increased.
After 5-second depolarizing pulses to 0 mV, the degree of
INa inhibition induced by R(+)-bupivacaine was
significantly higher than that produced by S(-)-bupivacaine
(Table 1
). The time course of development of block was
described well by a single exponential function with a time constant
that was significantly slower for the S(-)-enantiomer
(Table 1
). These results indicated that block of
inactivated Na+ channels was stereoselective,
with R(+)-bupivacaine inducing faster and more extensive
inhibition consistent with a higher affinity for the
inactivated state of the Na+ channel.
Nevertheless, because of the need to use the test pulse sequence to
assess the level of block, additional possible explanations for this
enantiomeric difference in potency must be considered: compared with
S(-)-bupivacaine, R(+)-bupivacaine might (1)
exhibit slower recovery from block, (2) induce more of the
pulse-dependent block (ie, stereoselective
activated-state block), (3) shift the Na+
channel availability curve toward more negative potentials, and/or (4)
display less open channel unblocking. These additional possible
mechanisms underlying enantiomeric differences in potency were examined
with the appropriate pulse protocols as discussed below.
|
Kinetics of Recovery from Block
If S(-)-bupivacaine exhibited faster recovery kinetics
than R(+)-bupivacaine, then the time between the
conditioning pulse and the test pulse shown in Fig 1
(500 ms) could be
long enough to recover more drug-bound Na+ channels and
explain the differences in potency between S(-)- and
R(+)-bupivacaine. To test this possibility, the time course
of recovery from Na+ channel block was characterized with
the double-pulse protocol shown in the inset of Fig 2
. Steady state Na+ channel block was
achieved with a single 10-second conditioning pulse to 0 mV, and the
time course of recovery was determined with a standard test pulse (30
ms to -20 mV) at different coupling intervals, ranging from 50 to
10 000 ms. The current for each test pulse was normalized to matching
control and plotted as a function of the recovery time, as shown in Fig 2
. Under control conditions, the reactivation of INa at
-120 mV was a fast monoexponential process with a time
constant (
re) of 20.1±1.2 ms (n=14). In the presence of
either bupivacaine enantiomer, recovery from INa block was
markedly slowed and exhibited a fast and a slow phase. Table 2
shows the amplitudes and time constants for each
enantiomer. The fast and the slow time courses of recovery
(
f and
s, respectively) were
similar for both enantiomers, but more importantly, most of the
recovery proceeded with the slow time constant (see Table 2
). This
marked slow phase of recovery in the presence of drug was assumed to
reflect the time course with which drug unbinds from closed channels
(RD or ID). These data suggest similar recovery kinetics from closed
channels in the presence of both S(-)- and
R(+)-bupivacaine. The contribution of the slow amplitude
component (As) was statistically larger for
R(+)-bupivacaine (P<.05), consistent
with the larger amount of block induced by
R(+)-bupivacaine.
|
Use-Dependent Block
The enantiomeric differences in potency could also be due to more
pronounced use-dependent block by the R(+)-enantiomer.
Therefore, we determined use-dependent INa block
induced by either enantiomer with 2.5-Hz trains of medium-duration
(100-ms) and short-duration (10-ms) depolarizing pulses from
different holding potentials to a test potential of -20 mV. Fig 3
shows the use-dependent inhibition of
INa after application of trains of sixteen 100-ms pulses
from different holding potentials (-160, -140, and -120 mV) in the
absence and presence of both enantiomers. In the absence of drug, there
was no noticeable effect of repetitive pulsing on the INa
magnitude regardless of the holding potential. In the presence of
S(-)-bupivacaine (Fig 3A
) and R(+)-bupivacaine
(Fig 3B
), there was a small reduction of the current during the first
pulse (reflecting tonic block), followed by a gradual decrease during
the train of depolarizing pulses until a steady state was reached. This
steady state use-dependent block was attenuated with more
hyperpolarized holding potentials. However, the degree of
use-dependent block did not differ significantly between
enantiomers, regardless of the holding potentials tested (Table 3
), although the rate at which this steady state level
was achieved was somewhat slower for the R(+)-enantiomer.
More importantly, during sixteen 100-ms pulses, the Na+
channels spent an aggregate time of 1.6 seconds at the depolarized
potential, which promotes inactivated-state block.
Thus, the difference in time course could derive at least in part from
accumulated block of the inactivated state. Therefore, the
level and onset kinetics of block were determined by use of identical
pulse trains with a 10-fold shorter depolarization time (10 ms). Fig 4
shows that such pulse trains produced a marked
cumulative decrease in INa in the presence of 10 µmol/L
S(-)-bupivacaine, which reached steady state within 16
beats. In six cells, the average steady state use-dependent block
was 19±2% and 33.0±4% with holding potentials of -140 and -120
mV, respectively. In another six cells, the steady state
INa block produced by R(+)-bupivacaine under
similar experimental conditions averaged 25±4% and 34±5.0% at
holding potentials of -140 and -120 mV, respectively. Similar to the
results with the 100-ms depolarizations, these levels of block were not
significantly different between both enantiomers. The time course of
block during the pulse train from a holding potential of -120 mV was
fitted by a monoexponential function, which yielded
rate constants in the presence of S(-)- or
R(+)-bupivacaine of 0.20±0.05 and 0.16±0.02
pulse-1, respectively (P=NS). Thus, with
a similar number of activations (n=16) but a reduction of total
depolarized time (160 versus 1600 ms), the level of use-dependent
block was still significant, albeit reduced and without
stereoselectivity.
|
Voltage-Dependence of the Availability of the Na+
Current
The inhibition of Na+ channels by local anesthetics is
a voltage-dependent process,1 6 and many local
anesthetics cause a shift of the inactivation curve. To test whether
the enantiomers induced shifts of the inactivation curve of different
magnitudes, we determined the availability curves for
INa using the standard two-pulse protocol (Fig 5
). A 10-second conditioning pulse from a holding
potential of -140 to 0 mV was followed by a 500-ms depolarization to
different potentials (between -180 and -60 mV) and then by a 30-ms
test pulse to -20 mV. This experimental protocol allowed us to
evaluate not only the voltage dependence of availability of the
Na+ channel but also (indirectly) the degree of activation
unblocking37 induced by each enantiomer (see
"Discussion"). The experimental values were well fit with a
Boltzmann equation (see "Methods"). Under control
conditions, the mean values for midpoint (E1/2) and slope
factor (k) averaged -85±3 and 8.9±0.4 mV, respectively
(n=12). S(-)-bupivacaine reduced the maximum available
INa by 28±4% and significantly altered the voltage
dependence of Na+ channel availability, as illustrated in
Fig 5A
. The midpoint was shifted by 30±2 mV toward more negative
potentials (to -115±4 mV, n=6, P<.001), and k
was increased to 15±1 mV (P<.001), indicating a more
shallow voltage dependence in the presence of
S(-)-bupivacaine. Fig 5B
shows that
R(+)-bupivacaine decreased the maximum available
INa by 47±5%, shifted E1/2 by 37±2 mV (to
-126±4 mV, n=6, P<.001) in the hyperpolarizing direction,
and increased the slope factor of the inactivation curve to 16.0±0.8
mV (n=6, P<.001).
Mathematical Modeling of Bupivacaine Block and
Stereoselectivity
The main experimental observations were low tonic block,
substantial time-dependent block during sustained depolarization,
and intermediate levels of block with pulse trains. Rather than
assuming a specific model and globally fitting all
parameters, we used a stepwise approach to examine whether
simpler models would be appropriate. Because most of the differences
between the bupivacaine enantiomers seem to be related to their ability
to block inactivated Na+ channels, we first
chose a model that involved only the nonconducting (closed) states of
the Na+ channel: rested and inactivated (model
1, Fig 6A
).
|
To account for low tonic block, the affinity of the closed state at
negative potentials (rested state, R, Fig 6
) needs to be low, implying
that the association rate kRx[D] should be
substantially smaller than the dissociation rate
lR. From the recovery time constants at -120
mV, we obtained a recovery rate {
R
(=kRx[D]+lR)} of
0.23 and 0.19 seconds-1 for S(-)- and
R(+)-enantiomers, respectively. Because of the low affinity
of the rested state and because we wanted to explore the basis for the
stereoselectivity of the high affinity states, we made the simplifying
assumption that the association rate is essentially nonexisting
(kR=0), in which case
lR=
R. During a depolarizing step,
the sodium channel briefly opens and then enters the
inactivated state for the remainder of the sustained
depolarization. Because this state is continuously available, we can
estimate the rate constants for association (kI)
and dissociation (lI) from the steady state
level of block and the time constant of block development (Table 4
). This model reproduced the observed development of
block for both enantiomers when using a double-pulse protocol (Fig 6B
and 6C
) and the recovery from block at -120 mV. However, this model
predicted hardly any block during a train of depolarizing pulses,
especially with short depolarizations (10 ms), which limit the time
spent in the inactivated state. Thus, this closed-state
block model failed to reproduce with a single set of rate constants the
amount and kinetics of block induced by both pulse trains and single
maintained depolarization.
|
To maintain slow block during depolarization but increase the amount of
block during repetitive pulses, it was necessary to add interactions
with the short-lived activated or open state, shown as
model 2 in Fig 6D
. To maintain the closed-state interactions, we
kept the set of rate constants of model 1 and calculated only the two
rate constants required for the activated-state
interaction (see "Methods"). Fig 6E
and 6F
shows that simulations
with this expanded model satisfactorily reproduced levels and the onset
kinetics of block during pulse trains.
We also tested whether a full mathematical model based on the modulated
receptor hypothesis would reproduce these findings. In the voltage
clamp version of this model,37 the mean open time differs
from the 1-ms value used in the stepwise approach. Therefore, the
apparent interaction rate constants for the open state
(ka, la) had to be
scaled down by a factor of three. However, this did not modify the
apparent affinity for the open state. All other rate constants were
left unchanged. The main features in Fig 6
were similarly reproduced by
the full model. In addition, recovery from block proceeded
biexponentially, as observed in Fig 2
. The fast component corresponded
largely to recovery from inactivation of the drug-free
channels.
| Discussion |
|---|
|
|
|---|
Interaction With Nonconducting States
Determination of whether bupivacaine enantiomers block
Na+ channels differently in the rested, activated,
and inactivated channel states may result in a better
understanding of their cardiodepressant effects. In the present
study, both enantiomers of bupivacaine induced very limited tonic block
measured as the reduction of INa amplitude during the first
pulse after a long rest period. The amount of block measured from the
reduction of peak current reflects both the rested-state block and
the activated (open)-state interaction between the
Na+ channel and the drug that develops during the
depolarizing step before reaching peak current.18 Although
tonic block is not necessarily an accurate measure of drug binding to
rested Na+ channels, the observed low level indicates that
both enantiomers must exhibit a low affinity for the rested state of
the Na+ channel. Moreover, the interaction of bupivacaine
enantiomers with the rested state of the Na+ channel was
not stereoselective. Similar results were described previously for the
enantiomers of another local anesthetic, RAC-109.38
Previous studies in guinea pig papillary muscle that used the
Vmax technique as an index of Na+ conductance
suggested that racemic bupivacaine preferentially binds to the
inactivated state of cardiac Na+
channels17 and that the affinity of the
inactivated channels was higher for the
R(+)-enantiomer,21 whereas no significant
activated-state block could be resolved.17
This contrasts with the present results showing significant block
of the activated state. This should not come as a surprise
because several voltage clamp studies on cardiac Na+
channels provided evidence that use-dependent block induced by
tertiary amine local anesthetics results from drug binding to multiple
distinct channel states (eg, activated and
inactivated).38 39 Some of the difference may
derive from the difference in experimental preparation
(Vmax in multicellular cardiac preparations versus
INa in isolated cardiac myocytes). In addition, the time
course for inactivated-state block is faster at 37°C
(
=0.6 versus 1.8 seconds at 17°C), reflecting the higher
association rate constant [550 000
(mol/L)-1 · s-1 at 37°C versus 30 000
(mol/L)-1 · s-1 at 17°C, Table 1
].17 Because the stereoselective effects are related to
block of inactivated channels, the clinical implications
discussed below should be even more important at 37°C, at which the
affinity of the R(+)-enantiomer for inactivated
channels was also found to be higher.21
The double-pulse protocol (Fig 1
) in which the duration of the
conditioning pulse was progressively increased is a useful way to
demonstrate interaction with the inactivated
state.18 Relative INa decreased progressively
as the duration of the conditioning was lengthened in the presence of
either bupivacaine enantiomer. The simplest explanation for this
component of block is that it reflects the slow binding of the drug to
the inactivated channels because virtually all
Na+ channels are inactivated within <100 ms at
-20 mV. Although time constants of 1.8 to 2.5 seconds are slow
compared with the development of inactivation, these values are still
fast compared with those for slow inactivation at the same low
temperature.34 Indeed, we observed no significant
development of slow inactivation within 5 to 10 seconds (Fig 1
),
consistent with earlier observations under similar
conditions.37
The stereoselectivity of the interaction with the
inactivated state on depolarization was reflected in two
ways. First, the level of INa inhibition induced by
R(+)-bupivacaine was significantly higher than that produced
by S(-)-bupivacaine (Fig 1
and Table 1
). This indicates a
higher affinity of R(+)-bupivacaine for the
inactivated state compared with
S(-)-bupivacaine. Second, the time course of block
development was faster for R(+)-bupivacaine, with a time
constant of 1.8 seconds compared with 2.5 seconds for the
S(-)-enantiomer. The combination of higher affinity and
faster binding kinetics suggested that the association rate constant of
R(+)-bupivacaine to this state of the Na+
channel was faster than that of S(-)-bupivacaine. An
analysis based on a bimolecular reaction with the receptor
associated with the inactivated state supports this
qualitative assessment (Table 4
). Thus, the stereoselectivity of the
bupivacaine enantiomers in their interaction with the
inactivated state can be explained by differences in the
apparent association rate constant for each enantiomer.
Although both bupivacaine enantiomers shifted the Na+ channel availability curve in hyperpolarizing direction, this effect was more pronounced for R(+)-bupivacaine. According to Hille1 such shift can be attributed to a higher affinity of a drug for the inactivated state of the Na+ channel. As such, the larger shift is consistent with the higher potency of R(+)-bupivacaine to block the inactivated state of the Na+ channel.
Recovery from block did not display stereoselectivity. Although the
fraction of channels recovering with the slow time constant was larger
for R(+)-bupivacaine, this can be explained on the basis of
the larger amount of block induced by this isomer. Indeed, the
fractional contribution of the slowly recovering component was
proportional to the amount of block induced (compare Tables 1
and 2
).
The slow time constants observed during recovery from block at negative
potentials (-120 to -160 mV) were similar for both enantiomers.
Because we have little evidence for any significant affinity of the
rested state, this time constant should reflect primarily the rate
constant for dissociation from closed blocked states. Interestingly,
these values were similar to those for the dissociation from the
inactivated state at -20 mV. These results indicate that
both enantiomers exhibit similar kinetics of unbinding from the closed
states of the Na+ channel (ID
I
R or ID
RD
R).
Use-Dependent Block
The use-dependent block produced by S(-)- and
R(+)-bupivacaine by a train of short (10-ms) depolarizing
pulses suggests that the enantiomers also interact with the
activated state of the cardiac Na+ channels. In
fact, if S(-)- and R(+)-bupivacaine bound only
to the inactivated state of the Na+ channel
with the time constants shown in Table 1
, one would expect only a
slight decrease of the recorded INa during the
application of a train of short (10-ms) pulses that activates
the Na+ channels repeatedly without allowing much time for
inactivated state block. Moreover, the magnitude of
use-dependent block induced by both enantiomers was similar, which
suggests that, in contrast to the interaction of bupivacaine
enantiomers with the inactivated state, their interaction
with the activated state of Na+ channels does not
display stereoselectivity, or at least it is not detectable with this
approach.
An apparent discrepancy is the similar levels of block during the pulse
trains. R(+)-bupivacaine would be expected to induce more
accumulated block unless offset by some property of
S(-)-bupivacaine. A likely explanation is offered by the
difference in the rate constants for the interaction with the
activated state (Table 4
). Despite a similar predicted level of
A-AD block, the kinetics are faster for S(-)-bupivacaine
(
=10 ms) compared with R(+)-bupivacaine (
=12.5 ms).
This results in a difference in the amount of
activated-state block induced per pulse (6.7% versus 5.7%
per pulse). This 15% difference accumulates during the pulse train and
apparently offsets the higher affinity of R(+)-bupivacaine
for the inactivated state. This kinetic difference would
also contribute to the slower accumulation of block with
R(+)-bupivacaine during the pulse train.
Mathematical Modeling
Although model 1 did not reproduce all observations, it provided
an adequate description of the interactions with the closed states. The
rate constants for dissociation from the inactivated state
were similar for both enantiomers; moreover, they were similar to the
rate constants for dissociation from the rested state. Thus,
bupivacaine appears to dissociate as slowly from the nonconducting
channels whether they are rested or inactivated. This may
indicate a similar route of escape, probably through a hydrophobic
pathway.1
Whereas the resulting (apparent) dissociation rate constants were similar for both enantiomers, this model predicted different association rate constants, suggesting that the S(-)-enantiomer is less likely to approach the receptor in the most favorable conformation for binding. The difference in apparent affinity for the inactivated state is similar to the differences observed between RAC-109 stereoisomers and to those inferred from the Vmax study in papillary muscle.21 38 In contrast, the rate constants for the interaction with the activated state did not display marked stereoselectivity, with apparent affinities of 4.3 and 3.3 µmol/L for S(-)- and R(+)-bupivacaine, respectively. From these rate constants, the time constant of block of the open (activated) state would be around 10 ms (for 10 µmol/L), which is slow compared with the Na+ channel kinetics. Presumably, this would preclude an accelerated decline of current in the presence of drug because the channels inactivate faster than they become blocked in the open state. The reduction of the amount of block with hyperpolarization was similar for both enantiomers, which can be explained by the fact that this most likely reflects use-dependent unblocking. For agents with slow closed-state recovery kinetics, this phenomenon has been shown to result from activated-state unblock.36 37 The lack of stereoselectivity of the activated-state interaction is therefore consistent with such process. Thus, both the large level of experimentally observed pulse-dependent block and the failure of the inactivated-state block model indicate that bupivacaine also interacts with the activated or open state of the cardiac sodium channel, in addition to its block of the inactivated state.
The voltage dependence of channel availability (inactivation curve) in
the presence of drug cannot be considered a true steady state measure
because of the kinetics of recovery of normal and blocked channels
involved. However, microscopic reversibility would predict a negative
shift of the inactivation curve. Considering the loop
R
I
ID
RD
R, the voltage shift would be
V=kxln(KR/KI),
where k represents the slope factor.40 The
observed hyperpolarizing shifts of about 30 mV require that the rested
state would have at least a 20-fold lower affinity. This is fully in
accordance with the low "tonic" block observed in these
experiments. Moreover, the difference between both enantiomers would be

V=kxln(KI,S/KI,R).
A 7-mV shift would correspond to a twofold difference in
inactivated-state affinity between the enantiomers
(assuming identical rested-state affinity). This is also
consistent with the estimated affinities of 4.8 and 2.9
µmol/L.
Effects of S(-)- and R(+)-Bupivacaine on
the Action Potential Characteristics
It has been demonstrated that bupivacaine decreased
Vmax and shortened the action potential duration in guinea
pig and rat ventricles.17 41 Furthermore, in guinea pig
papillary muscles, S(-)-bupivacaine affected
Vmax and action potential duration much less than
R(+)-bupivacaine.21 The effects of bupivacaine
racemate and its enantiomers on phase 0 characteristics of the cardiac
action potential can be attributed to their potent
inhibitory effects on INa. This effect can also
explain the decrease in intracardiac conduction velocity, which may be
primarily responsible for the cardiodepressant effects of
bupivacaine.4 7
Clinical Implications
The accidental intravascular injection of bupivacaine is
associated with the development of cardiovascular
collapse and ventricular arrhythmias, which were
accompanied by PR prolongation and widening of the QRS complex,
indicative of slowed conduction.9 11 14 16 After
intravenous injection, the whole-blood concentration of
bupivacaine ranged from 3 to 11 µg/mL in conditions where cardiac
conduction was seriously depressed and difficult to
reverse.14 With a blood-to-plasma concentration
ratio of 0.73 assumed,42 this should correspond to a
plasma concentration of 4 to 15 µg/mL bupivacaine. Because
bupivacaine is 66% to 88% bound to plasma proteins over this
concentration range,43 the free concentration should be
approximately 1.5 to 13 µmol/L. The concentration used in this study
(10 µmol/L or 3 µg/mL) is therefore in the clinically relevant
range for toxicity. These concentrations produced clinical toxicity in
sheep11 and marked depression of Vmax in
guinea pig ventricular muscle.17
Because reentrant arrhythmias are favored by slow conduction,44 the mechanism of bupivacaine-induced cardiac arrhythmias may result from its inhibitory effect on INa. In this context, the present results would suggest that S(-)-bupivacaine may be less toxic because of its lower potency to block cardiac sodium channels compared with R(+)-bupivacaine. Hypoxia, acidosis, and hyperkalemia commonly occur during local anesthetic toxicity45 46 and greatly potentiate the cardiotoxicity of bupivacaine.4 12 These conditions all result in partial depolarization, which increases the fraction of Na+ channels in the inactivated state during diastole. Because of its lower affinity for the inactivated state, this also would represent a potential benefit for the S(-)-enantiomer over racemic bupivacaine.
Previous studies24 25 26 demonstrated that the potency and
duration of local anesthesia in vivo were the same as or
greater for S(-)- than for R(+)-bupivacaine.
Nevertheless, the mechanism of block of neuronal sodium channels is
similar to that observed here. Both activated- and
inactivated-state interactions were
observed,19 with interaction rate constants for
R(+)-bupivacaine of ki=44 000
(mol/L)-1 · s-1 and
ka=25
(mol/L)-1 · s-1, which are very
similar to the values in Table 4
. Other observations also indicate that
neuronal sodium channels display a stereoselectivity similar to that of
the cardiac channels, with R(+)-bupivacaine being the more
potent enantiomer.23 However, the local tissue
concentration during local anesthesia may be high enough
(to ensure total block) that the intrinsic enantiomeric difference
would be lost. In addition, block of other ion channels may contribute
to the anesthetic effect because bupivacaine has also been shown to
block potassium channels.22 41 47 48 Importantly,
S(-)-bupivacaine appears to be less toxic than
R(+)-bupivacaine: the LD50 was about 30% to
40% lower for R(+)-bupivacaine in mice, rats, and
rabbits.20 24 25 The results from our study demonstrate
that the EC50 for block of the inactivated
state of the Na+ channel is 39% lower for
R(+)-bupivacaine compared with the
S(-)-enantiomer. Because part of the cardiotoxicity appears
to be related to block of cardiac Na+ channels, our results
provide support for the use of S(-)-bupivacaine in local
anesthesia because it is highly efficacious for local
anesthesia but with a lower potential for adverse effects
on inadvertent access to the cardiovascular
system.
| Acknowledgments |
|---|
Received July 5, 1994; revision received May 16, 1995; accepted July 5, 1995.
| References |
|---|
|
|
|---|