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Biophys J, March 2002, p. 1509-1523, Vol. 82, No. 3
Laboratoire de Physiologie des Eléments Excitables, Université Claude Bernard Lyon 1, F69622 Villeurbanne, France
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ABSTRACT |
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The effect of micromolar intracellular levels of
ryanodine was tested on the myoplasmic free calcium concentration
([Ca2+]i) measured from a portion of isolated
mouse skeletal muscle fibers voltage-clamped at
80 mV. When
ryanodine-injected fibers were transiently depolarized to 0 mV, the
early decay phase of [Ca2+]i upon membrane
repolarization was followed by a steady elevated [Ca2+]i level. This effect could be
qualitatively well simulated, assuming that ryanodine binds to release
channels that open during depolarization and that ryanodine-bound
channels do not close upon repolarization. The amplitude of the
postpulse [Ca2+]i elevation depended on the
duration of the depolarization, being hardly detectable for pulses
shorter than 100 ms, and very prominent for duration pulses of seconds.
Within a series of consecutive pulses of the same duration, the effect
of ryanodine produced a staircase increase in resting
[Ca2+]i, the slope of which was approximately
twice larger for depolarizations to 0 or +10 mV than to
30 or
20
mV. Overall results are consistent with the "open-locked" state
because of ryanodine binding to calcium release channels that open
during depolarization. Within the voltage-sensitive range of calcium
release, increasing either the amplitude or the duration of the
depolarization seems to enhance the fraction of release channels
accessible to ryanodine.
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INTRODUCTION |
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In skeletal muscle, excitation-contraction
(E-C) coupling results from opening of sarcoplasmic reticulum (SR)
calcium release channels that are under the control of the voltage
sensors present in the adjacent transverse tubule membrane. The present
understanding of the mechanisms involved in the control of SR calcium
release has greatly benefited from the use of various pharmacological tools that specifically bind to the release channels and modulate their
operating mode. In this respect, the neutral plant alkaloid ryanodine
has been widely used as a functional probe of the release channel
(Sutko et al., 1997
). Ryanodine has complex effects on muscle
contractile activity; it was reported to depress twitch and tetanic
tension, and to induce a slowly developing contracture (Fryer et al.,
1989
). The detailed effects of the interaction of ryanodine with the
release channel have been most extensively studied using single-channel
recordings, isolated SR vesicles, and skinned fibers (Meissner, 1986
;
Lattanzio et al., 1987
; Rousseau et al., 1987
; Su, 1987
; Bull et al.,
1989
; Lamb and Stephenson, 1990
; Buck et al., 1992
; Meissner and
el-Hashem, 1992
). Ryanodine displays both high-affinity and
low-affinity binding sites on the calcium release channel complex. At
low concentrations (<10 µM), it is generally believed to lock the
channel into a partially open state in which it is no longer sensitive
to different modulators that normally affect its activity (Meissner and
el-Hashem, 1992
). This open-state stabilization was also recently
confirmed in permeabilized frog skeletal muscle fibers by the
observation of ryanodine-induced, long-lasting, local calcium events
(Gonzalez et al., 2000
). Conversely, data concerning the effect of
ryanodine on the regulation of global intracellular
Ca2+ concentration in isolated skeletal muscle
fibers under voltage control are limited. Mainly, this issue was
addressed by Garcia et al. (1991)
in frog fibers under conditions that
did not allow measurement of the resting
[Ca2+]i level, and to our
knowledge, there has been no equivalent study performed on mammalian
muscle fibers. This problem is of importance as a full understanding of
the mechanism of action of ryanodine should require integration of
detailed results from both disrupted and intact preparations. For
instance, there has been so far no clear evidence given for functional
consequences of the "open lock" phenomenon from
[Ca2+]i measurements in
voltage-clamped mammalian fibers. As a consequence, it is also not
clear whether or not ryanodine-bound channels are still under the
control of the voltage sensor in these conditions. In the present
study, we examined the effect of intracellularly applied ryanodine on
the resting [Ca2+]i level
and on the changes in
[Ca2+]i elicited by
voltage-clamp depolarizations in isolated mouse skeletal muscle fibers.
Our main goal was to characterize how calcium release is affected by
the presence of the alkaloid in an intact mammalian skeletal muscle
fiber. In addition, because ryanodine should essentially bind to
release channels that are in an open state, investigation of the
parameters and conditions that modulate its effects was expected to
enlighten physiologically relevant aspects of the control of calcium release.
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MATERIALS AND METHODS |
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Preparation of the muscle fibers
Experiments were performed on single skeletal fibers isolated
from the flexor digitorum brevis muscles from adult mice. All experiments were performed in accordance with the guidelines of the
French Ministry of Agriculture (87/848) and of the European Community (86/609/EEC). Details of procedures for enzymatic
isolation of single fibers, partial insulation of the fibers with
silicone grease, and intracellular dye loading were as described
previously (Jacquemond, 1997
; Collet et al., 1999
). In brief, mice were
killed by cervical dislocation after halothane anesthesia. Muscles were removed and treated with collagenase (Sigma type 1, Sigma-Aldrich, Saint Quentin Fallavier, France) for 60-75 min at 37°C in
presence of tyrode as external solution. Single fibers were then
obtained by triturating the muscles within the experimental chamber.
The full length and diameter of the fibers typically ranged within 500-700 µm and 40-60 µm, respectively. The major part of a single fiber was electrically insulated with silicone grease so that whole-cell voltage clamp could be achieved on a short portion (60-120
µm long) of the fiber extremity. Before patch clamp, indo-1 was
introduced locally into the fiber end by pressure microinjection through a separate micropipette containing 0.5 mM indo-1 dissolved in
an intracellular-like solution containing (in mM) 120 K-glutamate, 5 Na2-ATP, 5 Na2-phosphocreatine, 5.5 MgCl2, 5 glucose, 5 HEPES adjusted to pH 7.2 with
K-OH. For ryanodine-injected fibers, the alkaloid was added at either
0.1 or 0.8 mM to the injected solution. Although we could not precisely
estimate the amount of fiber volume that was injected, this procedure
was expected to achieve final intracellular ryanodine concentrations in
the tens of micromolar and hundreds of micromolar range, respectively
(Csernoch et al., 1998
for details concerning microinjections).
Microinjections were carried out with the pipette tip inserted through
the silicone within the insulated part of the fiber. After being
microinjected, fibers were left for ~1 h to allow for dye (and
ryanodine) intracellular equilibration. All experiments were performed
at room temperature (20-22°C), in the presence of an extracellular
solution containing (in mM) 140 TEA-methanesulfonate, 2.5 CaCl2, 2 MgCl2, 10 TEA-HEPES, and 0.002 tetrodotoxin, pH 7.20.
Electrophysiology
An RK-400 patch-clamp amplifier (Bio-Logic, Claix, France) was
used in whole-cell configuration. Command voltage-pulses generation and
data acquisition were performed using commercial software (Biopatch
Acquire, Bio-Logic) driving an analog/digital, digital/analog converter
(Lab Master DMA board, Scientific Solutions Inc., Solon, OH). Analog
compensation was systematically used to decrease the effective series
resistance. Voltage-clamp was performed with a microelectrode filled
with the intracellular-like solution. The tip of the microelectrode was
inserted through the silicone, within the insulated part of the fiber.
Membrane depolarizations were applied every 30 s from a holding
command potential of
80 mV.
Fluorescence measurements
The optical set-up for indo-1 fluorescence measurements was
described previously (Jacquemond, 1997
). In brief, a Nikon Diaphot epifluorescence microscope (Nikon Corporation, Tokyo, Japan) was used
in diafluorescence mode. For indo-1 excitation, the beam of light from
a high-pressure mercury bulb set on top of the microscope was passed
through a 335-nm interference filter and focused onto the preparation
using a quartz aspherical doublet. The emitted fluorescence light was
collected by a 40× objective and simultaneously detected at 405 ± 5 nm (F405) and 470 ± 5 nm
(F470) by two photomultipliers. The
fluorescence measurement field was 40 µm in diameter and the silicone-free extremity of each tested fiber was placed in the middle
of the field. Background fluorescence at both emission wavelengths was
measured next to each tested fiber and was then subtracted from all
measurements. On each fiber, a fluorescence measurement was taken
before impaling the fiber with the microelectrode used for
voltage-clamp. These data were used to determine what is referred to as
the initial, resting, free calcium concentration. The presence of
movement artifacts was routinely detected in the raw indo-1
fluorescence transients measured in response to strong membrane
depolarizations. As described by Jacquemond (1997)
, this could be
assessed from nonlinearity between the normalized time course of change
in fluorescence at the two wavelengths. In most cases, however, the
motion-related changes in fluorescence were of small amplitude as
compared with the calcium-dependent changes in fluorescence.
Furthermore, even when clearly present in the original fluorescence
traces, motion artifacts seemed to be largely eliminated in the ratio
(F405/F470) signal.
Calibration of the indo-1 response and [Ca2+]i calculation
Free calcium concentration was calculated using the standard
ratio method with the parameters: R = F405/F470,
and Rmin,
Rmax, KD,
having their usual definition.
No correction was made for indo-1-Ca2+ binding
and dissociation kinetics, so that the derived time course of change in
[Ca2+]i does not exactly
reflect the true amplitude and time course of change in ionized
calcium. A series of in vitro calibrations was performed on the
experimental set-up using glass capillary tubes filled with solutions
containing various concentrations of free calcium prepared as described
previously (Jacquemond, 1997
), except that the pH of all solutions was
set to 7.25 instead of 7.00. In one set of calibrations, solutions also
contained 50 µM indo-1, whereas in another set, solutions contained
50 µM indo-1 and 100 µM ryanodine. Results showed that the value
for indo-1 KD, as well as for
Rmin and
Rmax, were essentially unaffected in
the presence of ryanodine. Values for
Rmin,
Rmax, and
KD, were 0.38, 2.13, and 310 nM in
control, and 0.37, 2.16, and 280 nM in the presence of ryanodine (not
illustrated). A common value of 300 nM was used for the indo-1
KD in all
[Ca2+] calculations. In vivo values for
Rmin,
Rmax, and
were measured using
procedures described by Collet et al. (1999)
. Results were either
expressed in terms of indo-1 percentage of saturation or in actual free
calcium concentration (Jacquemond, 1997
; Csernoch et al., 1998
).
Simulation of [Ca2+]i transients and calculation of intrinsic buffers occupancy
The procedure described by Timmer et al. (1998)
was used to
simulate [Ca2+]i
transients elicited by membrane depolarization. A defined
Ca2+ release rate waveform was used as input flux
in a simple calcium distribution model that reproduced the basic
features of Ca2+ regulation in a muscle cell. In
brief, synthetic Ca2+ release rate records were
generated as described by Timmer et al. (1998)
. The
Ca2+ flux waveform included an early peak that
preceded a steady level, as there is a massive body of evidence for
such a time course to underlie the change in
[Ca2+]i produced by a
step voltage-clamp depolarization in frog (Rios and Pizarro, 1991
) as
well as in mammalian skeletal muscle (Garcia and Schneider, 1993
;
Shirokova et al., 1996
; Szentesi et al., 1997
). A small,
time-independent Ca2+ "leak" flux was also
included in the synthetic release records. Two sets of calculations
were performed. In one set we used the same calcium distribution model
as Timmer et al. (1998)
, including a saturable slow compartment CaS
(total sites concentration Stotal = 100 µM, "on" rate constant
kon,CaS = 0.01 µM
1·ms
1, "off"
rate constant koff,CaS = 0.0003 ms
1), a nonsaturable calcium uptake (rate
constant kns = 0.4 ms
1), and an instantaneously equilibrating
nonsaturating compartment the occupancy of which was assumed to be
equal to 30 times the [Ca2+]i. In another set
of calculations we used a more elaborate model that took into account
the presumed properties of the main calcium buffering and uptake
mechanisms commonly believed to operate in skeletal muscle, using
values from the literature for the parameters. This model included
troponin C binding sites with a total sites concentration
TNtotal of 250 µM, an on rate
constant kon,CaTN of 0.0575 µM
1·ms
1 and an off
rate constant koff,CaTN of 0.115 ms
1 (Baylor et al., 1983
); Ca-Mg binding sites
on parvalbumin with a total sites concentration
PVtotal = 700 µM (Garcia and
Schneider, 1993
), on rate constant for Ca2+
kon,CaPV = 0.125 µM
1·ms
1, off rate
constant for Ca2+
koff,CaPV = 5.10
4 ms
1, on rate
constant for Mg2+
kon,MgPV = 3.3.10
5
µM
1·ms
1, off rate
constant for Mg2+
koff,MgPV = 3.10
3 ms
1 (Baylor et
al., 1983
). The rate of calcium transport across the SR membrane was
considered to be proportional to the fractional occupancy of the SR
pump sites by calcium with a dissociation constant Kd
Capump of 2 µM and a maximum pump rate of 1 µM·ms
1. The resting
[Ca2+]i was assumed to be
0.1 µM. Equilibrium dissociation constants obtained from the ratio of
the corresponding values of the off and on rate constants were used to
calculate the initial resting calcium occupancy of the buffers. For
parvalbumin, the initial [Mg2+] was assumed to
be 1.5 mM (Csernoch et al., 1998
), and was used together with the
resting [Ca2+]i value of
0.1 µM to calculate the initial calcium and magnesium occupancy of
parvalbumin. Under these conditions, the fractional calcium and
magnesium occupancy of parvalbumin is 59% and 39%, respectively.
Statistics
Least-squares fits were performed using a Marquardt-Levenberg algorithm routine included in Microcal Origin (Microcal Software Inc., Northampton, MA). Data values are presented as means ± SE for n fibers, where n is specified in Results. Statistical significance was determined using a Student's t test assuming significance for P < 0.05.
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RESULTS |
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Stability of the depolarization-induced [Ca2+]i transients under control conditions
Fig. 1 shows a series of
indo-1 percentage saturation records obtained from the same muscle
fiber in response to successive depolarizations of various amplitudes
and durations. Each depolarization was repeated several times at a
frequency of 0.033 Hz. The transients obtained in response to each
series of a same depolarization are shown with an x and
y offset within the same panel of Figure 1, respectively.
Overall results clearly illustrate the fact that our experimental
conditions allow the possibility of achieving quite stable
[Ca2+]i transients
recordings over long periods of time, even when fibers were challenged
by many depolarizing pulses of seconds duration. In that particular
example, the fiber was successively depolarized by series of pulses of
2-s duration to
20 mV, 20-ms duration to 0 mV, 2-s duration to
10
mV, 20-ms duration to 0 mV, and 2-s duration to 0 mV, and 20-ms
duration to 0 mV, respectively. Measurements were taken over a period
of time of ~1 h, during which resting
[Ca2+]i, as estimated
from the baseline level of indo-1 saturation, increased from ~20 to
40 nM between the first and last depolarization. In response to 2-s
duration pulses to values more positive than
10 mV, the indo-1
signals were routinely observed to spontaneously decay during the
pulse, as previously reported in other studies (Brum et al., 1988
).
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Initial resting [Ca2+]i in control and in ryanodine-injected fibers
As ryanodine was previously reported to potentially induce muscle contracture, we measured the initial resting [Ca2+]i level in control and in ryanodine-injected fibers before any membrane depolarization was applied. Under our conditions, resting [Ca2+]i was 89 ± 12 nM (n = 36) and 93 ± 7 nM (n = 32) in control and in ryanodine-injected fibers, respectively, indicating that the consequences of any putative spontaneous ryanodine-induced Ca2+ release remained undetectable under the present conditions.
Effect of ryanodine on [Ca2+]i transients elicited by short (20 ms long) depolarizing pulses
Fig. 2 shows indo-1 Ca2+ transients elicited by short depolarizing pulses in a control fiber (Fig. 2 A) and in a ryanodine-injected fiber (Fig. 2 B). Transients were elicited by a 20-ms long depolarization to 0 mV, applied every 30 s. Under our conditions, such short pulses are routinely used because they usually elicit [Ca2+]i transients of relatively low maximal amplitude which do not produce prolonged heavy levels of dye saturation. In Fig. 2, A and B, the left panel shows the successive indo-1 percentage saturation traces, whereas the right panel shows the corresponding mean [Ca2+]i transient. There was no obvious qualitative difference between the Ca2+ transients in the control and in the ryanodine-injected fiber; both were fairly stable, peaked within the submicromolar range, and decayed rapidly upon repolarization. In Fig. 2, the result from fitting a single exponential plus constant function to the decaying phase of the mean calcium transient from the control and from the ryanodine-injected fiber is shown as a superimposed solid curve. The time constant of [Ca2+]i decay was 43 ms and 33 ms in the control and in the ryanodine-injected fiber, respectively.
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Fig. 3 shows the mean values for the resting [Ca2+]i (A), peak change in [Ca2+]i (B), time constant of [Ca2+]i decay (C), and final [Ca2+]i level (D) from the first and last transient measured in control and in ryanodine-injected fibers to which the protocol shown in Fig. 2 was applied. There was no significant difference in the values for all parameters between the first and last transient of the series, indicating no systematic differential evolution of the preparation under the two conditions. However, when comparing the mean values for all parameters between the two conditions, the time constant of [Ca2+]i decay was found to be significantly decreased in the ryanodine-injected fibers as compared with the control ones, whereas other parameters were not statistically different. The mean time constant of [Ca2+]i decay after the first depolarization was 64 ± 7 ms (n = 14) and 46 ± 3 ms (n = 10) in control and in ryanodine-injected fibers, respectively. The mean [Ca2+]i transient from all control and ryanodine-injected fibers that took the eight successive 20-ms depolarizations to 0 mV were averaged. In Fig. 3 E, the graphs show the corresponding mean (± SE) [Ca2+]i versus time in the two conditions, qualitatively illustrating the basic features of the [Ca2+]i transients from that series of measurements.
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Increasing the duration of the depolarizing pulses reveals a clear effect of ryanodine on the post-pulse [Ca2+]i level
In Fig. 4, panels B and
C show indo-1 percentage saturation traces elicited by
depolarizing pulses to 0 mV of increasing duration, in a control fiber
and in a ryanodine-injected fiber, respectively. Pulses of 20-, 220-, 420-, and 620-ms duration were successively applied to both fibers
(Fig. 4 A), and for a given duration, each pulse was
repeated four times before its duration was increased. The time
interval between two consecutive pulses was always 30 s. In each
panel of Fig. 4, B and C, transients elicited by
the four pulses of same duration are shown superimposed. In the control fiber (Fig. 4 B), the four transients obtained in response
to each series of pulses of identical duration were well reproducible and thus not distinguishable from one another. As shown in the previous
section, this also held true for the transients elicited by 20-ms
duration pulses in the ryanodine-injected fiber, but not any more for
the transients elicited by longer duration pulses. For those, the
indo-1 saturation level tended to remain elevated after each pulse, as
compared with the corresponding prepulse baseline level. In Fig. 4
C, this is indicated by filled and open arrows which point
to the pre- and postpulse indo-1 saturation level corresponding to the
first and fourth transient that was measured in each series,
respectively. The relative amount by which the indo-1 saturation
remained elevated after each pulse seemed to be larger as the pulse
duration was increased, the effect being barely detectable for the
220-ms duration pulses and much more prominent for the 420- and 620-ms
duration pulses. In Fig. 4 D, the mean change in resting
[Ca2+]i measured from
five control fibers (
) and four ryanodine-injected fibers (
) to
which this same protocol was applied, is plotted versus time. In each
fiber, the resting
[Ca2+]i was calculated
from the baseline indo-1 saturation level preceding each pulse. The
value measured before the first (20-ms duration) depolarization was
then subtracted from all subsequent measured values. There was a clear
tendency for the resting
[Ca2+]i to increase in
the ryanodine-injected fibers, although on average, as compared with
the control fibers, the elevation was only statistically different
after the longest (620-ms duration) pulses that were applied.
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Effect of ryanodine on [Ca2+]i transients elicited by 2-s depolarizing pulses to 0 mV
The above results suggest that, under the present experimental conditions, the effectiveness of ryanodine in affecting intracellular [Ca2+] regulation during depolarization-induced SR calcium release, may strongly depend upon the time during which fibers were transiently depolarized. To underscore this effect clearly, we challenged control and ryanodine-injected fibers with a series of long-duration depolarizing pulses. Fig. 5 illustrates results obtained under such conditions, which actually proved to reveal the most striking effect of ryanodine. Fig. 5 shows two series of indo-1 percentage saturation traces that were obtained in response to 2-s pulses to 0 mV applied every 30 s, in a control fiber (Fig. 5 A) and in a ryanodine-injected fiber (Fig. 5 B), respectively. To facilitate the comparison, the two sets of traces that are shown were selected for the similar change in dye saturation that was elicited in response to the first depolarization. In the control and in the ryanodine-injected fiber, the first pulse produced a transient change in saturation that yielded an initial rapid decay phase upon repolarization. In the control fiber, this initial decay was followed by a much slower decay phase, only the initial part of which was followed. Within the 30-s period of time that was allowed between two successive pulses, indo-1 saturation had returned to its initial level, indicating a time constant of seconds for the late phase of [Ca2+]i decay. In the ryanodine-injected fiber, the most remarkable difference was that the final level of dye saturation at the end of the first sampling period remained essentially identical to the baseline level measured 30 s later, just before the second pulse was applied. This suggests that the late phase of [Ca2+]i decay present in the control fiber was either absent or very much slowed in the ryanodine-injected fiber, leading to a sustained elevated [Ca2+]i level. Alternatively, it may also be that a slow decay did occur but was followed by a slow rise in [Ca2+]i within the nonsampled period of time separating the two pulses. This phenomenon re-occurred after each transient, producing in every case a new stepwise increase in resting dye saturation. At the beginning of the eighth transient, dye saturation had reached a value of ~65% corresponding to a [Ca2+]i level of ~0.6 µM. In Fig. 5 C, the change in [Ca2+]i calculated from the first transient elicited in the control fiber and in the ryanodine-injected fiber, are presented superimposed. It shows that there was hardly any detectable difference between the two transients except during the latest period of time that was sampled.
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Fig. 6 shows results from another control fiber and another ryanodine-injected fiber for which indo-1 fluorescence was followed during ~8 s after the end of a 2-s pulse to 0 mV. Fig. 6 A shows the dye saturation traces, whereas in Fig. 6 B, the low portion of the corresponding [Ca2+]i traces are presented. The results clearly show the presence of a late, slow phase of [Ca2+]i decay in the control fiber, but in the ryanodine-injected fiber, the amplitude of this slow component appeared very much reduced. In the control fiber, the [Ca2+]i value measured at the end of the record corresponded to ~130% of the initial resting [Ca2+]i measured before the pulse, whereas in the ryanodine-injected fiber, it corresponded to 210% of the initial [Ca2+]i. The solid line superimposed to the decay of the [Ca2+]i traces corresponds to the result from fitting the sum of two exponential functions plus a constant to the [Ca2+]i records, starting 10 ms after the end of the depolarization. In both cases, the fit to the decline was satisfactory. In the control fiber and in the ryanodine-injected fiber, the value for the slow time constant of [Ca2+]i decline was 1.7 and 1.2 s, and the corresponding amplitude was 0.14 and 0.035 µM, respectively.
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Slope of the use-dependent increase in resting [Ca2+]i in ryanodine-injected fibers
Fig. 7 A shows the
time-dependent evolution of the mean resting
[Ca2+]i in control fibers
(
) and in ryanodine-injected fibers (
) that were challenged by
the same protocol as in Fig. 5. Datapoints for resting
[Ca2+]i were measured as
the average baseline value before each depolarizing pulse. Over the
full protocol duration, ryanodine-injected fibers exhibited a
progressive increase in resting
[Ca2+]i from a mean
resting value of 102 ± 14 nM to 443 ± 79 nM
(n = 6), whereas in the control fibers, resting
[Ca2+]i went from 62 ± 12 nM to 81 ± 11 nM (n = 8). It should be
noted that in Fig. 7 A, the mean initial resting
[Ca2+]i level in the
ryanodine-injected fibers was slightly elevated as compared with the
control fibers (102 ± 14 nM, n = 6 vs. 62 ± 12 nM, n = 8, P = 0.05). This was
attributable to the fact that all ryanodine-injected fibers from this
batch had been first depolarized by a series of 20-ms pulses to 0 mV
before application of the 2-s pulses. Conversely, for most of
corresponding control fibers (7 of 8) no other protocol was applied
before the series of 2-s pulses. Comparing the mean initial resting
[Ca2+]i measured at the
beginning of the experiment between these two batches of fibers showed
no statistical difference (94 ± 14 nM, n = 6 ryanodine-injected fibers vs. 62 ± 12 nM, n = 8 control fibers, P = 0.11). Fig. 7 B shows
the evolution of resting
[Ca2+]i from experiments
similar to the ones described in Fig. 5, the only difference being that
the test pulse duration was 0.5 s instead of 2 s. As in Fig.
5 A, a progressive rise in free
[Ca2+]i was observed in
the ryanodine-injected fibers, although its slope appeared to be less
than in the ryanodine-injected fibers tested with 2-s depolarizations.
In Fig. 7, A and B, the straight line
superimposed to each series of mean datapoints corresponds to the mean
slope calculated from fits of a linear function to datapoints from
individual fibers tested under the same condition. In control fibers
that were depolarized by 0.5-s and 2-s pulses to 0 mV, the mean value
for the slope was
0.4 ± 1 nM (n = 3), and
3 ± 1 nM (n = 8) per pulse, respectively. In
ryanodine-injected fibers that were depolarized by 0.5-s and 2-s pulses
to 0 mV, the mean value for the slope was 13 ± 4 nM
(n = 3) and 48 ± 9 nM (n = 6) per
pulse, respectively. For a given pulse duration, mean slope values were
significantly different between control and ryanodine-injected fibers
(P = 0.03 for 0.5-s pulses and P < 0.0001 for 2-s pulses). In Fig. 5, traces from the ryanodine-injected fiber also indicate that, although there was a profound increase in
resting [Ca2+]i, the peak
dye saturation remained fairly stable throughout the applied protocol.
For fibers to which pulses of 2-s and 0.5-s duration were applied, the
mean values for the peak indo-1 saturation are plotted in Fig. 7,
C and D, respectively. The peak saturation was
tabulated rather than the actual peak
[Ca2+]i, because the high
levels of saturation reached in some fibers rendered an accurate
estimation of free calcium concentration quite difficult. In any case,
results show that the increase in resting
[Ca2+]i observed in the
ryanodine-injected fibers was not accompanied by a simultaneous
parallel evolution of the peak
[Ca2+]i level reached
during the pulses. Results from this overall series of experiments show
that the presence of ryanodine within the cytoplasm clearly affected
intracellular [Ca2+] regulation during the E-C
coupling process, and this in a use-dependent manner. The sustained
[Ca2+]i level most
clearly observed after long-lasting depolarizing pulses can be
intuitively related to the reported "open-lock" effect of ryanodine
at the single ryanodine receptor channel level. Assuming that ryanodine
binds to ryanodine receptor channels that open upon membrane
depolarization and that ryanodine-bound channels are no longer
sensitive to membrane voltage, one is to expect an increased sustained
SR Ca2+ leak to follow membrane repolarization.
The following section aims at assessing the potential effects of such a
mechanism using [Ca2+]i
transients simulated on the basis of simple intracellular calcium distribution models of skeletal muscle.
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Simulation of the effects of an increased SR Ca2+ leak consecutive to membrane repolarization on the [Ca2+]i transients
Fig. 8 shows results from simulations that used a simple model of intracellular calcium distribution to derive the time course of change in [Ca2+]i from a synthetic release rate record (see Methods). In Fig. 8, all four panels show, from top to bottom, synthetic Ca2+ release-rate traces, calcium bound to the slow buffer (CaS), uptake of Ca2+ into the nonsaturable compartment and [Ca2+]i. In each case, transient increases in release rate of various duration were used to simulate the effect of membrane depolarizations of various duration. Fig. 8, A and C show results from a "control simulation"; the transient changes in release rate were made to return to the initial resting level. In the "ryanodine simulation" (Fig. 8, B and D) the transient changes in release rate were made to return to an identical constant value that was larger than the initial resting level (increased Ca2+ leak). Fig. 8, C and D show the same simulations as Fig. 8, A and B, respectively, but over a longer period of time, and also including an additional simulation using a 1-s transient change in release rate. Overall results show that a chronically increased Ca2+ leak, occurring as the consequence of a transient membrane depolarization, can qualitatively account for the postpulse [Ca2+]i elevation observed in the presence of ryanodine. In the ryanodine simulation, [Ca2+]i transients still exhibit an early, sharp decay after the end of the transient change in release. However, as a consequence of the increased Ca2+ leak, the calcium occupancy of the slow buffer and the free calcium remain elevated, whereas the uptake system keeps operating at an increased rate, as compared with the control conditions. Fig. 9 shows results from another set of simulations that fit with the use-dependence of the ryanodine effect; for this, the amplitude of the Ca2+ leak that followed a given depolarization was made to be proportional to the duration of the depolarization. In Fig. 9, all panels show the results from the same simulations but with different levels of either x or y axis magnification. Also, in Fig. 9, C and D, an additional release trace simulating the effect of a 1-s depolarization was included. For simplicity only the release rate and [Ca2+]i traces are shown. Under such conditions, the longer the depolarization, the higher the amplitude of the postpulse elevation in [Ca2+]i. Qualitatively identical results were obtained with a more elaborated model (see Methods) that took into account the main properties of intracellular calcium buffering and uptake in skeletal muscle (not illustrated).
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Effect of ryanodine for various levels of step membrane depolarization
The preceding results and simulations are consistent with the possibility that ryanodine binds to release channels that open during membrane depolarization, and that increasing the duration of depolarization increases the number of ryanodine-bound release channels. An alternative way to test for such a possibility was to study the effect of ryanodine under various levels of membrane depolarization, which represents another way of potentially recruiting a variable fraction of release channels.
Fig. 10 B shows indo-1
percentage saturation traces elicited by 12 successive 2-s duration
depolarizing pulses to
30 mV followed by 12 pulses of same duration
to
10 mV. Pulses of same amplitude were applied every 30 s, and
a 1 min delay was allowed at the time when the pulse amplitude was
increased. Fig. 10 C shows the corresponding time-dependent
evolution of the resting
[Ca2+]i level during the
course of the experiment. It shows that the slope of resting
[Ca2+]i increase was
larger during the series of pulses to
10 mV than during the series of
lower amplitude ones. The two straight lines superimposed to the
datapoints correspond to a slope of 4 nM per pulse and 33 nM per pulse
for depolarizations to
30 and
10 mV, respectively. Qualitatively
similar results were obtained in three additional fibers that took
series of 2-s duration pulses to
20 mV and 0 mV, giving a mean slope
of increase in resting
[Ca2+]i of 10 ± 5 nM per pulse and 42 ± 3 nM per pulse, respectively.
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Assuming that the increase in resting [Ca2+]i brought by a depolarization of given amplitude is proportional to the increase in SR calcium leak, a simple, straightforward explanation for the above effect would be that, within the voltage-sensitive range of calcium release, raising the amplitude of the depolarization opens up an increased fraction of release channels during the pulse. As a consequence, an increased number of channels would potentially bind ryanodine and remain locked in a partially open state after repolarization. However, this interpretation should also take into account the fact that, opening a larger fraction of release channels also produces an increased peak [Ca2+]i level during the pulse which, by itself, may be expected to potentiate ryanodine binding. In an attempt to explore the occurrence of such an effect, we examined the dependence of the postpulse elevation in resting [Ca2+]i upon the maximal amplitude of the free [Ca2+]i reached during the pulse, and this for fibers that were transiently depolarized to the same level.
Dependence of the amplitude of the rise in resting [Ca2+]i consecutive to a depolarization upon the peak [Ca2+] reached during the pulse
Fig. 11 shows the dependence of
the amplitude of the change in resting [Ca2+]
(
[Ca2+]rest) produced
by a 2-s depolarization to 0 mV, versus the peak [Ca2+]i reached during
the pulse, in control fibers (
) and in ryanodine-injected fibers
(
). It was obtained by pooling all data from fibers that were
challenged by the protocol illustrated in Fig. 5: values for
[Ca2+]rest were
obtained by subtracting the
[Ca2+]i level measured
before a depolarization, to the value measured 30 s later, just
before the next depolarization was applied. Data were then sorted
according to the peak
[Ca2+]i reached during
the pulse, and the
[Ca2+]rest values
falling within the same range of corresponding peak [Ca2+]i (with an
increment arbitrarily set to 0.4 µM) were averaged. For peak
[Ca2+] values higher than 2 µM, all
corresponding data were averaged. It should be mentioned that the
variability of the peak
[Ca2+]i values which is
being taken advantage of here, results essentially from fiber to fiber
variability, and that a similar figure would be obtained if one were to
plot the individual mean values of
[Ca2+]rest versus mean
peak [Ca2+]i for each
fiber (not illustrated). In any case, results show that, in
ryanodine-injected fibers, the amplitude of the rise in resting
[Ca2+]i produced by a
same depolarization seems to depend upon the peak
[Ca2+]i reached during
the pulse. Although in Fig. 11 it was tempting to fit the ryanodine
datapoints with an Hill equation, uncertainty concerning the highest
[Ca2+]i levels along the
x axis, because of heavy saturation of the indicator, would
make the fit results doubtful.
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Effect of injecting a high ryanodine concentration on [Ca2+]i transients
In another series of experiments we attempted to test the effect
of a higher intracellular ryanodine concentration than in the
previously described experiments. For this, the dye injecting pipette
contained 0.8 mM instead of 0.1 mM ryanodine (see Methods). These
conditions were found to be quite extreme as 70% of the injected
fibers died during the period of dye (and ryanodine) equilibration, and
only in a few fibers were we able to record [Ca2+]i transients
elicited by membrane depolarizations. Fig.
12 A shows indo-1 saturation
transients measured from one of these fibers, to which the protocol
shown in Fig. 4 was applied. Traces shown from top to bottom of Fig. 12
A correspond to the transients elicited by four successive
20-ms membrane depolarizations to 0 mV, followed by four 220-ms pulses
to the same potential. Results show that a postpulse steady elevation
of dye saturation could already be detected after each of the
successive 20-ms pulses, corresponding to an increase in
[Ca2+]i to ~80, 90, 95, and 110 nM, from the initial resting level of ~65 nM, respectively.
Most spectacular was the result from the following first 220-ms pulse
which produced a very substantial postpulse increase in dye saturation,
corresponding to a
[Ca2+]i elevation from a
prepulse level of 110 nM to 215 nM. The effect was again present in
response to the next 220-ms depolarizations, which brought the dye
saturation to corresponding
[Ca2+]i levels of 265 nM
and 345 nM, respectively. In Fig. 12 B the open triangles
correspond to the mean change in resting
[Ca2+]i measured from
three fibers injected with the 0.8-mM ryanodine-containing solution,
versus the period of time along which that same protocol was applied.
For comparison, data obtained from control fibers and from fibers that
were injected with the 0.1 mM ryanodine containing solution (same data
as in Fig. 4 D) are shown on the same graph (
and
,
respectively). Results clearly show that, for a given depolarization,
the relative elevation in postpulse
[Ca2+]i increased with
the ryanodine concentration.
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DISCUSSION |
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The present results provide new insights into the mechanism of modulation of the E-C coupling process by ryanodine. In addition, they emphasize the physiological relevance of some of the most classically described effects of ryanodine on its isolated receptor. From a more general point of view, our results also prove the present experimental conditions, consisting in measuring intracellular [Ca2+] under membrane voltage control in a fiber previously injected with a pharmacological tool, to be reliable when studying the regulation of SR calcium release in a functioning muscle fiber.
Ryanodine has been extensively used on various types of skeletal muscle
preparations, providing breakthrough insights into the details of its
mechanism of action, and most interestingly, into the operating and
regulation of the SR release channels (Coronado et al., 1994
; Meissner,
1994
; Franzini-Armstrong and Protasi, 1997
; Sutko et al., 1997
).
However, although the effects of ryanodine have been particularly well
studied on isolated release channels, SR vesicles preparations, skinned
fibers, and in intact muscle, the as-yet published results concerning
its effects on intracellular calcium in a skeletal muscle fiber under
voltage control do not fully account for what may be expected from the
effects reported on more fragmented preparations. Mainly, in frog
fibers, ryanodine (1-100 µM) was shown to initially potentiate the
intracellular calcium transient elicited by a voltage-clamp
depolarization, and to then cause a slowly developing inhibitory effect
(Garcia et al., 1991
). Our results in mouse skeletal muscle fibers
demonstrate that the most prevailing effect of micromolar levels of
ryanodine is to induce a chronic elevation of the resting
[Ca2+]i level that
requires membrane depolarization to occur. Although we could not
accurately estimate the ryanodine concentration within the injected
fibers, this effect seemed to be dose dependent as it could be more
readily detected under injection conditions expected to produce an
~10 times higher concentration of ryanodine in the fiber. We believe
it is attributable to ryanodine binding to open release channels, and
having the same functional consequences that were described at the
isolated ryanodine receptor level. Under control conditions, membrane
depolarization opens release channels, producing a rise in
intracellular free calcium concentration. While depolarization is
maintained, the overall time course of change in
[Ca2+]i is a complex
function depending on the amplitude and waveform of the calcium release
rate and of the rate of Ca2+ removal from the
cytosolic compartment through the effect of high- and low-affinity
intrinsic calcium buffers and SR calcium pumping. Upon repolarization,
as release turns off,
[Ca2+]i decays back
toward its initial resting level because of the sole action of the
removal mechanisms. When depolarizing in the presence of ryanodine,
opening of release channels as well as the consecutive increase in
myoplasmic [Ca2+] are both expected to favor
binding of the alkaloid, which should then leave the channels in a
partially open substate (Meissner, 1986
; Pessah et al., 1987
). Under
our conditions, in the presence of ryanodine, the time course of the
[Ca2+]i transient during
the pulse looked similar to what was observed in control fibers. In
addition, [Ca2+]i
transients also exhibited a rapid decaying phase after repolarization, indicating that a substantial fraction of the release channels that
opened during the pulse did turn off after its end. Again, the most
remarkable effect of ryanodine was the close to steady increased
[Ca2+]i level that was
observed following sufficiently long depolarizing pulses. Under normal
conditions, the resting
[Ca2+]i level is to
result from a balance between a constant SR Ca2+
leak and SR Ca2+ pumping. An increased resting
level is thus to reflect either a reduced Ca2+
pumping rate, or an increased SR Ca2+ leak. As
the time course of
[Ca2+]i decay after short
pulses was found to be even faster in the presence of ryanodine than in
control fibers, it is very unlikely that the SR pumping rate was
reduced in the presence of ryanodine. Also, an effect of ryanodine on
SR ATP-dependent calcium transport is unlikely as calcium influx into
longitudinal SR membranes was previously shown to be unaffected by the
alkaloid (Lattanzio et al., 1987
). Along this line, it may be worth
mentioning that, although we have no straightforward explanation for
the faster relaxation rate, this effect is consistent with the initial
acceleration of twitch relaxation produced by 1 µM of the alkaloid in
rat skeletal muscle fibers (Fryer et al., 1989
). As also supported by
the results from the simulations, this leaves an increased SR calcium
leak as the most prevailing explanation for the chronically elevated [Ca2+]i level that was
observed following sufficiently long depolarizing pulses. This
interpretation is consistent with the single channel data showing that
ryanodine permanently opens the release channels into a subconductance
state (Imagawa et al., 1987
; Rousseau et al., 1987
). It is also
consistent with results from skinned fibers (Lamb and Stephenson, 1990
)
showing that depolarization-induced contraction was prolonged in the
presence of ryanodine, and could not be stopped upon repolarization.
Accordingly, our results also suggest that, in an intact muscle fiber,
ryanodine-bound channels are no longer under the control of the voltage
sensor, or at least that some of them fail to turn off after membrane
repolarization. In contrast with the results from Lamb and Stephenson
(1990)
showing that after a depolarization in the presence of 25 µM
ryanodine, no subsequent depolarization could elicit a response, we
could not find any clear evidence, from the presently tested
experimental conditions, for ryanodine having a blocking shut effect on
the release activity. Specific differences between the two preparations and experimental conditions may be responsible for this discrepancy. It
could also be speculated that, under the skinned fiber conditions used
by Lamb and Stephenson (1990)
, depolarization activated the majority of
the release channels, and that it would not be the case, for instance
under our conditions of 2-s depolarization to 0 mV.
Apart from giving credit to the physiological relevance of the open-lock effect of ryanodine, our results also put forward interesting issues concerning the calcium release activity during a voltage-clamp pulse.
A point which is of specific interest is the
[Ca2+] dependence of the phenomenon. The
activity of the SR release channels as well as the binding of ryanodine
are promoted by micromolar levels of Ca2+ (Pessah
et al., 1987
; Smith et al., 1988
; Meissner and el-Hashem, 1992
). In the
skinned fiber preparation, ryanodine was also found to be ineffective
when [Ca2+] was buffered at very low levels
(Lamb and Stephenson, 1990
), and it is generally believed that the
Ca2+-dependence of ryanodine binding is
attributable to release channels being opened by
Ca2+ rather than on an effect of
Ca2+ on ryanodine binding. Under our conditions,
we found that the effectiveness of ryanodine in producing a sustained
increase in [Ca2+]i
following a given depolarization seemed to depend on the peak [Ca2+]i reached during
the pulse. Interpretation of these data should though be taken with
caution as a high-peak
[Ca2+]i could simply be
related to a high level of release channels being open, and thus to a
large fraction of channels being given access to ryanodine binding.
A postpulse elevation in [Ca2+]i observed in the presence of ryanodine could be reproduced after successive depolarizations in a same fiber, leading to a quasilinear relationship between resting [Ca2+]i and time, as the pulses were applied at constant frequency. This is consistent with an additional, probably similar fraction of release channels being bound to ryanodine during each successive pulse. The slope of rise in resting [Ca2+]i seemed to depend not only upon the ryanodine concentration but also on the duration of the depolarizing pulse, suggesting that an increasing number of release channels gets activated as the pulse duration is increased. Along this line, the fact that we could hardly detect the effect of ryanodine when short (20-ms long) pulses were used can be taken as evidence that only a restricted fraction of release channels activate under such pulse protocol.
Finally, it should be stressed that the overall details of how
ryanodine affects SR calcium regulation in an intact fiber are
certainly more complex than inferred from above. For instance, it is
far from easy to speculate about how processes such as
voltage-dependent inactivation of the voltage sensors,
Ca2+-dependent inactivation of release channels,
SR Ca2+ depletion, retrograde signaling between
release channels and voltage sensors (Gonzalez and Caputo, 1996
) would
modulate the overall effect of ryanodine and/or be affected in the
presence of the alkaloid. Also, it is not clear whether or not
ryanodine-bound, open-locked release channels are still sensitive to
activation by Ca2+ as there seems to be
conflicting results between single channel data (Rousseau et al., 1987
)
and skinned fibers data (Oyamada et al., 1993
).
In conclusion, although a complete understanding of the effects of ryanodine on E-C coupling will require additional efforts, our results provide original clues to how the alkaloid affects intracellular calcium regulation in an intact skeletal muscle fiber. In addition, they demonstrate the efficiency of the presently used experimental approach for giving insights into the physiological regulation of SR calcium release.
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ACKNOWLEDGMENTS |
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We thank Drs B. Allard, C. Ojeda, and O. Rougier for helpful discussion and comments on the manuscript. This study was supported by the Center National de la Recherche Scientifique (CNRS) and the University Claude Bernard.
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FOOTNOTES |
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.
Address reprint requests to Vincent Jacquemond, Laboratoire de Physiologie des Eléments Excitables, Université Claude Bernard-Lyon 1, ERS CNRS 2019, Bât. 401 B, 43 Boulevard du 11 Novembre 1918, F69622 Villeurbanne Cedex, France. Tel.: 33-4-72-43-10-32; Fax: 33-4-78-94-68-20; E-mail: vincent.jacquemond{at}univ-lyon1.fr.
Submitted August 6, 2001, and accepted for publication November 27, 2001.
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REFERENCES |
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