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Contribution of [Ca2+]i and Cross-bridges
| ABSTRACT |
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Key Words: [Ca2+]i-force relation sarcoplasmic reticulum
| introduction |
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Relaxation can be divided into two components: (a) Ca2+ removal from the myoplasm (calcium component) and (b) Ca2+ dissociation from troponin followed by cross-bridge detachment (cross-bridge component). Consequently, slowing of relaxation can be caused by slowing of one or both of these components. We have recently developed a method to separate the two components (Westerblad and Allen, 1993a
). This method involves construction of Ca2+-derived force records from measurements of the myoplasmic free [Ca2+] ([Ca2+]i) during tetani and the steady-state [Ca2+]i-force relation. The Ca2+-derived force records will represent a situation where force is responding instantly to changes in [Ca2+]i, i.e., without delays due to, for example, cross-bridge attachment and detachment. By comparing real and Ca2+-derived force it is possible to distinguish between the postulated calcium and cross-bridge components of the slowing of relaxation in fatigue. We have applied this method to intact, single fibers from a mouse toe muscle during fatigue produced by repeated, short tetani and found the slowing of relaxation to be caused by factors down-stream to Ca2+-handling; i.e., the cross-bridge component (Westerblad and Allen, 1993b
).
In the present study we used the Ca2+-derived force method to analyze the cause of the more profound slowing of relaxation observed during fatigue of fibers from Xenopus frogs. In addition, we used a method originally described by Ritchie (1954)
, on both Xenopus and mouse fibers: fibers were rapidly shortened during relaxation, and the time to the peak of force redevelopment was measured. If during fatigue [Ca2+]i remained high enough to maintain cross-bridge attachment for a longer time during relaxation (i.e., increased calcium component), we would expect a larger force redevelopment with the peak occurring later. If, on the other hand, the slowing is due to a slowing of the cross-bridge component, the peak of force redevelopment would be expected to occur at about the same time as under control conditions.
The two methods gave similar results and show that about half of the slowing of relaxation in Xenopus fibers can be ascribed to the calcium component and the other half to the cross-bridge component. In fatigued mouse fibers, on the other hand, all of the slowing seems to be due to the cross-bridge component. These results suggest that the Ca2+ removal from the myoplasm is less effective in Xenopus frog fibers as compared to mouse fibers and this suggestion was supported by analysis of the Ca2+ uptake into the sarcoplasmic reticulum (SR).1 The origin of the cross-bridge component is unclear, but in fatigue we observed an increased resistance to stretch during relaxation, especially in Xenopus fibers. This indicates that longitudinal movements during relaxation become less pronounced during fatigue and this might contribute to the cross-bridge component.
| materials and methods |
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2.3 µm) and stimulated by 350–400 ms trains of brief current pulses (0.5-ms duration, 1.2 x threshold) at 70 Hz. Under control conditions fibers were allowed to rest for at least 3 min between tetanic contractions. Fatigue was produced by initially producing tetani at a 4-s interval, and then the interval was gradually reduced until tetanic force was reduced to
40% of the control (Westerblad and Lännergren, 1986
Male mice were killed by rapid neck disarticulation, and the flexor brevis muscle of the hindlimb was removed. Fiber dissection and mounting have been described elsewhere (Lännergren and Westerblad, 1987
). Fibers were stretched to the length where maximum tetanic force was obtained (sarcomere length
2.4 µm). Stimulation and fatiguing protocol were as described for Xenopus fibers above, except that the tetanus duration was slightly shorter (330–350 ms).
All experiments were performed at room temperature (22°C). Xenopus fibers were bathed in a standard Ringer solution of the following composition (mM): NaCl, 115; KCl, 2.5; CaCl2, 1.8; Na-phosphate buffer, 3.0; pH = 7.0. During experiments mouse fibers were superfused by a standard Tyrode solution (mM): NaCl, 121; KCl, 5.0; CaCl2, 1.8; MgCl2, 0.5; NaH2PO4, 0.4; NaHCO3, 24.0; glucose, 5.5; EDTA, 0.1; 0.2% FCS was added to the solution. This solution was bubbled with 5% CO2 and 95% O2 which gives a pH of 7.3.
Values are presented as mean ± SEM; t tests were used to evaluate statistical significance and the significance level was set at 0.05.
Measurement of [Ca2+]i and Construction of Ca2+-derived Force Records
[Ca2+]i was only measured in Xenopus fibers. For this purpose the fluorescent Ca2+ indicator indo-1 was pressure injected into fibers; methods for measuring fluorescence signals and converting these into [Ca2+]i, using an intracellularly established calibration curve, are given in Westerblad and Allen (1996b)
. During fatigue fibers become acidified which will affect the Ca2+ sensitivity of indo-1 (Lattanzio, 1990
; Westerblad and Allen, 1993a
). We have corrected for this, taking in vitro values of the pH sensitivity of indo-1 from Westerblad and Allen (1993a)
and measured values of the acidosis in fatigue: 0.6 and 0.3 pH-units in type 1 and 2 fibers, respectively (Westerblad and Lännergren, 1988
). Thus, under control conditions the dissociation constant of indo-1 is 311 nM (Westerblad and Allen, 1996b
), and this value was multiplied by 1.15 for fatigued type 1 fibers and 1.07 for fatigued type 2 fibers.
Ca2+-derived force records were constructed from the [Ca2+]i signal during tetani and the steady-state [Ca2+]i-force relation in the same fiber (Westerblad and Allen, 1993a
). The upper part of the [Ca2+]i-force relation under control conditions was obtained from tetani at reduced frequencies, whereas the lower part was obtained after fatiguing stimulation when fibers were recovering from post-contractile depression (PCD; Westerblad and Lännergren, 1986
; for full description see Westerblad and Allen, 1996a
). The [Ca2+]i-force relation in fatigue was obtained from tetani produced during late fatigue.
[Ca2+]i-force data points were obtained from averages over the final 100 ms of stimulation or an integral number of stimuli at reduced stimulus frequencies. The following Hill equation was fitted to the data points:
![]() | (1) |
where P is the relative force, Pmax is the force at saturating [Ca2+]i, Ca50 is the [Ca2+]i giving 50% of Pmax, and N is the Hill coefficient which is related to the steepness of the relation. The continuous relation from this expression was used to convert tetanic [Ca2+]i signals to Ca2+-derived force. It should be noted that errors in the dissociation constant for indo-1 and its pH correction (see above) will not have any significant effect on Ca2+-derived force because tetanic [Ca2+]i signals and the [Ca2+]i-force relation will be affected to the same extent.
Changes of both Ca2+-derived and real force relaxation were assessed as the time from the end of stimulation until force had fallen to 70% of the maximum force in the tetanus. This force level was chosen so that measurements should not be affected by the bump in the [Ca2+]i record during relaxation. This bump coincides with the transition between the linear and exponential phase of relaxation (see Fig. 2) and may reflect Ca2+ unloading from troponin due to an increased rate of cross-bridge detachment and hence reduced Ca2+ affinity of troponin (Cannell, 1986
).
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![]() | (2) |
where A reflects the rate of SR Ca2+ uptake, N is a power function, and L is the SR Ca2+ leak.
Releases during Relaxation
Experiments with releases during relaxation were performed on both Xenopus and mouse fibers. In these experiments one tendon of the fiber was attached to the moveable arm of a galvanometer (G120DT; General Scanning, Watertown, MA). The position of this arm could be changed rapidly by altering the current passing through the galvanometer coil. During the initial part of relaxation the fiber was rapidly shortened to a length where zero force was produced (slack length); during fatiguing stimulation these shortening steps were performed in every tenth tetanus. The step sizes ranged between 100 and 250 µm in the longer Xenopus fibers (fiber lengths 1.5–2.0 mm) and between 50 and 70 µm in the shorter mouse fibers (fiber lengths 0.6–0.8 mm). The timing and length of the shortening step were kept constant in each experiment and set so that a small, but clear redevelopment of force was obtained under control conditions.
Measurements of the relaxation speed were performed in two successive tetani, one with and one without shortening. In tetani with shortening we measured the time from the end of stimulation until the peak of redeveloped force (t1 in Fig. 6 B); in tetani without shortening we measured the time from the end of stimulation until force had declined to the same level as the peak force after shortening (t1 + t2 in Fig. 6 B). In mouse fibers there was a small decline in the resting force after the shortening step. The peak force after the release was therefore measured from the resting force level after the tetanus, which meant that in tetani with and without releases measurements at the same relative force were performed at slightly different absolute force levels (difference equals the change in force baseline; see Fig. 6, C and D).
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In the paper of Ritchie (1954)
where the above method was originally described, releases were given at various times and in this way complete "active state" curves during relaxation could be obtained. However, during fatiguing stimulation there is not a steady-state situation and slowing of relaxation gradually becomes more prominent. Thus complete active state curves cannot be obtained during fatigue since this would require measurements from a series of tetani in which the relaxation of later tetani will be markedly slower. Because of this we decided to use only one type of release with constant timing and step size throughout each experiment. Furthermore, by using a constant step size we avoid the problem that different step sizes give different active state curves (Briden and Alpert, 1972
).
Fiber Stretching
In some experiments fibers were stretched during the plateau of tetani and at various times during relaxation. The equipment used for these experiments was the same as for the shortening experiments. The lengthening step was 100 µm in Xenopus fibers and 40 µm in mouse fibers and occurred at a constant velocity of about 0.6 mm s–1.
| results |
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80% of the control accompanied by an increase of tetanic [Ca2+]i (phase 1). Then followed a period where force fell more slowly (phase 2), and, finally, force again started to fall more rapidly (phase 3). Tetanic [Ca2+]i was markedly reduced during phase 2, but it still remained high enough to provide almost complete activation of the contractile machinery; that is, tetanic [Ca2+]i fell along the flat part of [Ca2+]i-force curves (see Fig. 3). During phase 3, on the other hand, tetanic [Ca2+]i fell along the steep part of [Ca2+]i-force curves and hence contributed to the rapid reduction of force observed during this period. As described previously (e.g., Westerblad and Lännergren, 1986
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The Ca2+ indicator used in the present study, indo-1, is relatively slow and might not accurately follow [Ca2+]i changes during tetani. In Fig. 2 we also show records where the indo-1–derived [Ca2+]i has been corrected for the kinetics of indo-1. The correction has been performed using a Ca2+ off rate of indo-1 of 52 s–1, which is the value obtained when indo-1 [Ca2+]i transients during twitches were compared with transients obtained with the much faster indicator mag-indo-1 (Westerblad and Allen, 1996b
). The correction was performed exactly as described in Westerblad and Allen (1996b)
and shows an initial spike of [Ca2+]i at the onset of contractions, which was not present without correction. During the rest of the tetani, the corrected and uncorrected records were similar except for a higher noise level with correction. During relaxation the corrected and uncorrected records are virtually identical; a close inspection reveals that the corrected records precede the uncorrected by 1–2 ms. Thus, kinetic correction of indo-1 does not have any significant impact on [Ca2+]i during relaxation and all analyses in the following have been performed on uncorrected records.
[Ca2+]i - force Relations
[Ca2+]i - force curves under control conditions and during fatigue were constructed as described in MATERIALS AND METHODS. Fig. 3 shows typical examples from a type 1 fiber. It can be seen that the two methods used to construct [Ca2+]i-force curves under control conditions (tetani at reduced stimulation frequency and tetani during PCD) give similar results and overlap.
Mean values of Pmax, Ca50, and N (Eq. 1) are given in Table I. During fatigue there was a reduction of the maximum force (Pmax) by
15% in both type 1 and type 2 fibers, while the power function (N) was not significantly altered in any of the two fiber types. Ca50 was significantly increased in type 1 fibers but showed no change in type 2 fibers, which means that the myofibrillar Ca2+ sensitivity was reduced in type 1 fibers but not in type 2 fibers. Under control conditions type 1 fibers appeared to be more sensitive to Ca2+ than type 2 fibers but this difference was not significant.
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40% of the tetanic force and thereafter real force relaxation precedes Ca2+-derived force. Thus at this time relaxation is no longer driven by a decline in [Ca2+]i; rather it would be determined by longitudinal movements within the fiber with some parts shortening while others are being lengthened (Huxley and Simmons, 1970
50% of the tetanic force (Fig. 4 B). Relaxation seems to be more isometric in fatigue than in control (see below) and the slow, final decline of Ca2+-derived force at the end of phase 2 might therefore have a large impact on real force relaxation.
Analysis of the Rate of SR Ca2+ Uptake
The prolonged elevation of [Ca2+]i after tetani was used to estimate changes of the SR Ca2+ uptake in fatigue as described in MATERIALS AND METHODS. There was no obvious difference between these prolonged elevations in type 1 and type 2 fibers and therefore the analysis has been performed on pooled data from both fiber types. Fig. 5 A shows average records of [Ca2+]i after tetani in control and at the end of phase 2. [Ca2+]i during relaxation was markedly larger at the end of phase 2 whereas the rate of [Ca2+]i decline was more similar, which clearly indicates an altered Ca2+ handling during fatigue.
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Releases during Relaxation
Fig. 6, A and B, shows a typical example of the force response to rapid shortening steps in Xenopus fibers. The redevelopment of force after the shortening step is much larger, and the peak occurs later at the end of phase 2 as compared to control. This indicates that during relaxation [Ca2+]i remains high enough to promote cross-bridge attachment for a longer period at the end of phase 2. The dashed lines show the force of preceding tetani without shortening. It can be seen that both the time to peak force redevelopment (t1) and the lag between the peak and real force (t2) increase significantly during fatigue. This means that both the calcium component (corresponding to t1) and the cross-bridge component (corresponding to t2) contribute to the slowing.
Relaxation releases during fatigue were performed in six Xenopus fibers (three type 1 fibers and three type 2 fibers). No significant fiber type difference concerning the response to relaxation releases was observed and mean results from both fiber types are plotted in Fig. 6 C; t1 + t2 in control was in each experiment set to 100%. At the end of phase 2, t1 + t2 had increased by 91% due to significant increases of both t1 and t2. The relation between t1 and t2 was not significantly changed during fatigue: t1/(t1 + t2) was 0.49 in control and 0.46 at the end of phase 2. Thus, these results agree with the above results obtained with the Ca2+-derived force analysis (see Fig. 4 C) and show that the relaxation rate was about halved in fatigued Xenopus fibers and that this was due to significant slowing of both the calcium component and the cross-bridge component.
In a previous study on mouse muscle fibers using Ca2+-derived force analysis, we found the slowing of relaxation in these fibers to be exclusively caused by the cross-bridge component (Westerblad and Allen, 1993b
). This contrasts with the present results in Xenopus fibers obtained both with Ca2+-derived force and releases during relaxation. We have therefore looked at the response to rapid releases during relaxation in four mouse fibers and one typical experiment is shown in Fig. 6, D and E. A marked difference compared to Xenopus fibers can be seen: as relaxation slows during fatigue there was no clear increase of either the amplitude of force redevelopment or the time to its peak (Fig. 6 E). Mean data (Fig. 6 F) showed that the calcium component (t1) was not significantly altered during fatigue, whereas the cross-bridge component (t2) increased significantly by 30%. Thus, these results support the conclusion of our previous study (Westerblad and Allen, 1993b
) that the slowing of relaxation in fatigued mouse fibers is due to a slowed cross-bridge component. Furthermore, a comparison of Fig. 6, C and F, shows that there is a large difference in the degree of slowing in Xenopus and mouse fibers: the total relaxation time was approximately doubled in Xenopus whereas it increased by only 30% in mouse.
It may be argued that the force redevelopment after the release mainly depends on altered mechanical properties of the fibers during relaxation rather than on the calcium component. For example, after the transition between the initial slow phase of relaxation and the following faster phase, force redevelopment may be precluded due to longitudinal movements within fibers (Huxley and Simmons, 1970
; Cleworth and Edman, 1972
). We therefore measured the time from the end of stimulation to the midpoint of the "shoulder" on force relaxation records obtained in the accompanying tetani without releases and compared these measurements with the time to peak force after releases. Under control conditions, the time to the midpoint of the shoulder was 72.5 ± 5.1 ms in Xenopus fibers, which is significantly less than the time to peak force after releases (92.2 ± 4.9 ms). Thus in this case peak force occurred during the fast phase of relaxation (see Fig. 6 A). The shoulder was less clear in fatigued Xenopus fibers which prevented accurate measurements of its duration. Moreover, relaxation also seems to be more isometric in fatigued Xenopus fibers (see below), which would reduce potential problems with altered mechanical properties. Mouse fibers displayed a clear shoulder during relaxation both in control and fatigue. The time to the midpoint of the shoulder increased from 43.3 ± 3.8 ms in control to 68.3 ± 2.5 ms at the end of phase 2. These values are higher than those for the time to peak force after releases (38.5 ± 5.5 ms and 44.3 ± 6.4 ms, respectively) and hence peak force consistently occurred during the linear phase of relaxation in mouse fibers.
Releases during Relaxation of Xenopus Fibers Exposed to an Inhibitor of SR Ca2+ Uptake
As a control for the accuracy of the method with releases during relaxation, we conducted experiments with releases of Xenopus fibers exposed to 500 nM 2,5-di(tert-butyl)-1,4-benzohydroquinone (tBuHQ or TBQ). tBuHQ was originally shown to inhibit endoplasmic reticulum Ca2+ pumps in hepatocytes (Moore et al., 1987
), and we have more recently shown that it inhibits SR Ca2+-pumps of mouse skeletal muscle fibers (Westerblad and Allen, 1994a
). Thus application of tBuHQ would be expected to slow relaxation by increasing the calcium component while having little effect on the cross-bridge component. Fig. 7 shows records from one of these experiments. As expected, application of tBuHQ slows relaxation and the amplitude of force redevelopment after the release is markedly increased and its peak delayed.
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Ramp Stretches during Relaxation
The slowing of relaxation in fatigue of both Xenopus and mouse fibers involved a clear cross-bridge component. The origin of this alteration of cross-bridge kinetics is unclear; for example, during fatigue the reduction of maximum shortening velocity, which is a direct measure of cross-bridge kinetics, occurs with a time-course markedly different from that of the slowing of relaxation (Westerblad and Lännergren, 1994
). The extent of longitudinal, intrafiber movements during relaxation is reduced in fatigue (Curtin and Edman, 1989
). This increased homogeneity might result in an increased resistance to stretch during later parts of relaxation which might contribute to the slowing of relaxation. In order to test this hypothesis, fibers were stretched at various times during relaxation, and the force response was compared to that obtained in stretches performed during the tetanic plateau. The upper part of Fig. 8 shows records from one such experiment performed in a Xenopus type 1 fiber. Under control conditions, a stretch at the end of the linear phase of relaxation resulted in a small force increase which ended at the time of the shoulder despite continuing stretch (Fig. 8 A). At the end of phase 2, on the other hand, a stretch performed later during relaxation resulted in a more marked force increase and force promptly declined at the end of the stretch, which indicates that the fiber responded to the stretch throughout the period of stretching (Fig. 8 B); a stretch performed at the same time in control gave no force response (record not shown). Similar results were obtained in three more fibers (two type 1 and one type 2). Under control conditions, a stretch during the tetanic plateau resulted in a marked force increase which was maintained throughout the period of stretch and amounted to 28 ± 3% of the tetanic force (measured as the maximum force increase during the stretch). At the end of phase 2, the stretch induced increase of force during the tetanic plateau was similar to the increase in control in absolute terms, but since force declines during fatigue it amounted to 40 ± 5% of the tetanic force. A stretch during early relaxation (as in Fig. 8 A) resulted in a transient force increase of 4 ± 2% in control, whereas the force response to this stretch was large (23 ± 5%) and maintained throughout the stretching period at the end of phase 2. Finally, the stretch late during relaxation (as in Fig. 8 B) gave no noticeable force response in control, but a clear-cut increase (8 ± 4%) at the end of phase 2.
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One possible explanation for the difference in stretch resistance between fatigued mouse and Xenopus fibers is that Xenopus fibers are significantly acidified in fatigue (Westerblad and Lännergren, 1988
) whereas mouse fibers are not (Westerblad and Allen, 1992
), and it has been shown that acidosis results in a more isometric relaxation in frog fibers (Curtin and Edman, 1989
). To test this, stretches were produced in three mouse fibers which were acidified by about 0.5 pH-units by exposure to 30% CO2 (Westerblad and Allen, 1992
). Acidosis increased the time to 70% relaxation of these fibers by 34 ± 10%. In acidosis stretches performed early during relaxation resulted in a force increase which was somewhat larger than in control, but ended promptly at the time of the shoulder. Stretches performed after the shoulder gave no clear force increase. Thus, the lack of acidosis in fatigued mouse fibers cannot explain their smaller stretch response as compared to fatigued Xenopus fibers.
| discussion |
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Ca2+-derived Force and [Ca2+]i - force Curves
The Ca2+-derived force method depends on the accuracy of constructed [Ca2+]i-force curves. Under control conditions these curves were constructed from data-points obtained from unfatigued tetani with reduced stimulation frequency and from tetani during recovery from PCD. There are problems with both these situations. In tetani with reduced stimulation frequency there are large fluctuations of both force and [Ca2+]i, and thus the [Ca2+]i-force relation will to some extent depend on how records are measured (see Westerblad and Allen, 1993a
). During PCD there are changes of the fiber architecture with formation of large vacuoles (Lännergren et al., 1990
), and it may be argued that these changes might affect the indo-1 signal; for example, some indo-1 may be trapped in vacuoles and may therefore not respond to changes of [Ca2+]i. However, the results of these two methods were very similar and frequently data-points of the two methods overlapped. Since the sources of error are markedly different in the two situations, this might indicate that the accuracy of [Ca2+]i-force relations is relatively good. It should also be noted that errors in the calibration of indo-1 and hence translation of fluorescent signals to [Ca2+]i will have little impact on Ca2+-derived force; for instance, an increase of the dissociation constant of indo-1 will increase tetanic [Ca2+]i but also result in a corresponding rightward shift of the [Ca2+]i-force curve, and the Ca2+-derived force record will remain unaffected.
One unexpected finding in the present study was that fatigued type 2 fibers showed no reduction of the myofibrillar Ca2+ sensitivity. In these fibers there is an acidosis of about 0.3 pH-units in fatigue (Westerblad and Lännergren, 1988
), and the phosphocreatine store would be almost depleted at the end of phase 2 (Nagesser et al., 1993
), which would result in a marked increase of inorganic phosphate (Pi). Both acidosis and increased Pi are known to reduce Ca2+ sensitivity (e.g., Godt and Nosek, 1989
), and therefore a reduced sensitivity would be expected in fatigue. However, Williams et al. (1993)
recently performed experiments on frog fibers which were skinned either under control conditions or after fatiguing stimulation. They found that when bathed in the same solution, fibers skinned after fatiguing stimulation had an increased myofibrillar Ca2+ sensitivity. Thus there seems to be some factor in fatigued muscle fibers which can counteract the reduction of Ca2+ sensitivity induced by acidosis and increased Pi. In type 1 fibers we observed a significant reduction of Ca2+ sensitivity. These fibers display a larger acidosis in fatigue which, assuming all other changes affecting Ca2+ sensitivity in fatigue being equal in type 1 and type 2 fibers, might explain the reduced sensitivity. The additional acidosis in type 1 fibers (0.3 pH-units) increased Ca50 by a factor of 1.3 (522 nM/392 nM; see Table I), which is in reasonable agreement with data from skinned fibers where Ca50 increases by a factor of
3 per pH-unit (e.g., Fabiato and Fabiato, 1978
; Metzger and Moss, 1990
).
Releases during Relaxation
To study force redevelopment after releases during relaxation is an indirect way of estimating the calcium component (or "active state") during relaxation which may be affected by several sources of error. For example, active state curves have shown to be affected by the amplitude of the shortening step (Briden and Alpert, 1972
); to minimize this potential source of error we used the same step size both in control and during fatigue. Furthermore, rapid fiber shortening may affect Ca2+ binding to troponin (Gordon and Ridgway, 1987
) and hence also the calcium component of relaxation. Finally, force redevelopment after the release may be affected by the fact that relaxation occurs in two phases: an initial phase with linear force decline where fibers have been shown to be isometric; a second faster, exponential phase with longitudinal movements within fibers (Huxley and Simmons, 1970
; Cleworth and Edman, 1972
), which might impede force redevelopment. The present results in mouse fibers should not be affected by this because the peak of force redevelopment occurred during the linear phase both in control and at the end of phase 2. In Xenopus fibers the situation is more complex with peak force redevelopment occurring during the exponential phase of relaxation in control and with the two phases of relaxation being not clearly separated in fatigue. Thus, if force redevelopment is inhibited during the exponential phase, the calcium component (t1) would be underestimated in Xenopus fibers in control. This might explain the somewhat lower t1 to (t1 + t2) ratio in control obtained with releases as compared to those obtained in Ca2+-derived force experiments (0.49 vs. 0.61). It is worth noting that a similar relation between the calcium and cross-bridge component of relaxation in unfatigued Xenopus fibers has been obtained in experiments with the caged Ca2+ chelator diazo-2: activation of diazo-2 during relaxation resulted in approximately a doubling of the relaxation rate (Lännergren and Arner, 1992
).
The present experiments with tBuHQ support the validity of the method with releases during relaxation. Analysis of the force redevelopment after releases in the presence of tBuHQ showed that the observed slowing of relaxation can be fully explained by slowing of the calcium component. This is the expected result since in mouse fibers tBuHQ has been shown to effectively inhibit the SR Ca2+ pumps while having no marked effect on myofibrillar function, as judged from measurements of the [Ca2+]i-force relation and maximum force production (Westerblad and Allen, 1994a
). Furthermore, tBuHQ has no significant effect on the maximum shortening velocity of Xenopus fibers (Westerblad, H., unpublished observation).
Slowing of the Calcium Component of Relaxation
The present results showed a marked slowing of the calcium component of relaxation in fatigued Xenopus fibers. This contrasts to the situation in fatigued mouse fibers where the calcium component is not slowed as judged from release experiments in the present study and the Ca2+-derived force experiments of Westerblad and Allen (1993b)
. The present results indicate that the effectiveness of SR Ca2+ uptake is markedly different in frog and mammalian muscle. The analysis of SR Ca2+ uptake in Xenopus fibers gave a value of A (Eq. 2), which reflects the rate of SR Ca2+ uptake of 238 µM–3 s–1 in control which compares to
8,700 µM–3 s–1 in mouse fibers (Westerblad and Allen, 1993b
). The rate of SR Ca2+ uptake is markedly reduced in fatigued mouse fibers, and A declines to
1,200 µM–3 s–1. However, this is still about five times higher than in unfatigued Xenopus fibers. Thus the SR Ca2+ uptake is much more effective in our mouse fibers, and these fibers may tolerate a marked inhibition of the uptake without displaying any major slowing of force relaxation. In Xenopus fibers, on the other hand, the SR Ca2+ uptake is less effective, and an inhibition will have immediate effects on force relaxation.
The mechanism behind the slower Ca2+ removal from the myoplasm in Xenopus than in mouse fibers is unclear. It appears not simply to be due to differences in function or content of SR Ca2+ ATPase (Simonides and van Hardeveld, 1990
), and more elaborate mechanisms have to be envisaged. Our method of analyzing SR Ca2+ uptake cannot distinguish between a reduced rate of Ca2+ uptake and an increased rate of SR Ca2+ efflux, provided these have a similar [Ca2+]i dependence. Thus one possible mechanism is that the SR Ca2+ release channels (ryanodine receptors) close less effectively in frog muscles resulting in an increased SR Ca2+ efflux after tetanic contractions. In line with this hypothesis, there are large differences in SR Ca2+ release of frog and mammalian skeletal muscle; for instance, the voltage-activated flux of Ca2+ from the SR has recently been found to be several-fold larger in frog than in rat fibers (Shirokova et al., 1996
) and the ratio of ryanodine to dihydropyridine receptors has consistently been found to be higher in frog than in mammalian muscle indicating that in frog muscle some ryanodine receptors are Ca2+ operated rather than under direct control by the dihydropyridine receptors and voltage changes in the t-tubules (e.g., Anderson et al., 1994
; Klein et al., 1996
). The SR Ca2+ uptake also depends on the Ca2+ concentration gradient over the SR membrane. There are indications of a higher Ca2+ concentration in the SR of frog muscle as compared to mammalian muscle (Volpe et al., 1988
; Shirokova et al., 1996
), which then might contribute to the slower SR Ca2+ uptake in Xenopus fibers as compared to mouse fibers.
The slowing of the Ca2+ removal from the myoplasm in fatigue might be due to metabolic factors acting on the SR Ca2+ pumps: a reduction of the free energy of ATP hydrolysis, due to increased concentrations of ADP and Pi and reduced concentration of ATP, might slow the SR Ca2+ pumps (Dawson et al., 1980
); the Xenopus fibers are acidified during fatigue and acidosis slows the rate of SR Ca2+ uptake (e.g., Lamb et al., 1992
; Westerblad and Allen, 1993a
). Furthermore, studies on homogenates obtained from fatigued muscles have shown a marked reduction of the rate of SR Ca2+ uptake as compared to homogenates from rested muscles (e.g., Byrd et al., 1989
). Since these measurements were performed in a constant ionic environment, the reduced rate cannot be ascribed to the direct action of metabolic factors, but rather to some structural derangement of the SR membrane.
Parvalbumin is a soluble, Ca2+ binding protein which exists in relatively large concentrations (up to
0.5 mM) both in the present Xenopus and mouse fibers (Westerblad and Lännergren, 1991
; Lännergren et al., 1993
). Parvalbumin is thought to speed up relaxation in contractions of short duration by acting in parallel with SR Ca2+ pumps to lower [Ca2+]i; during prolonged stimulation parvalbumin will become saturated with Ca2+ and can no longer act as a Ca2+ sink (for brief review see Hou et al., 1993
). Results in agreement with this action of parvalbumin have been obtained in Xenopus fibers (Lännergren et al., 1993
; Westerblad and Allen, 1996a
), and parvalbumin appears to become saturated with Ca2+ during fatigue (Westerblad and Lännergren, 1990
). It should be noted that Ca2+ loading of parvalbumin will have little effect on the slowing of relaxation observed during fatigue with repeated tetani. This is because parvalbumin Ca2+ loading occurs at a rate of about 4 s–1 (Westerblad and Allen, 1996a
), and consequently a large fraction of the parvalbumin Ca2+ binding sites will be occupied with Ca2+ already at the end of the first tetanus of a fatigue run. In mouse fibers we have also obtained results indicating Ca2+ loading of parvalbumin with prolonged stimulation (Westerblad and Allen, 1994b
). However, in contrast to the situation in Xenopus fibers, this has no significant effect on force relaxation, presumably due to the very effective SR Ca2+ uptake in mouse fibers; a clear slowing of relaxation which can be ascribed to parvalbumin Ca2+ loading was obtained when the SR Ca2+ pumps were inhibited by tBuHQ (Westerblad and Allen, 1994b
). Thus, Ca2+ saturation of parvalbumin might contribute to the slowing of the calcium component of relaxation during fatigue only in Xenopus fibers, and the effect is presumably rather small.
Slowing of the Cross-bridge Component of Relaxation
Both the Ca2+-derived force method and the release method showed a clear slowing of the cross-bridge component in fatigued fibers of both Xenopus and mouse. The cross-bridge component involves Ca2+ dissociation from troponin C and subsequent cross-bridge detachment. It is now well established that these two steps interact so that strongly bound cross-bridges promote thin filament activation and Ca2+ binding (e.g., Swartz et al., 1996
). An interaction between Ca2+ dissociation from troponin C and cross-bridge detachment is supported by the bump in [Ca2+]i records during relaxation (Cannell, 1986
): at the transition between the linear and exponential phases of force relaxation there is a marked reduction, or even reversal, of the rate of [Ca2+]i decline which is believed to represent increased Ca2+ dissociation from troponin C as some part of the fiber starts to give and the number of strongly bound cross-bridges falls rapidly. In the present study this bump is clearly visible in control and early stages of fatigue where there is a clear shoulder in force relaxation (see control and tenth fatiguing tetani in Fig. 2). However, the two phases of force relaxation and the bump in [Ca2+]i records are less clear in the later stages of fatigue in Xenopus fibers (see fatigued tetani in Figs. 2 and 3); at this stage stretches performed late during relaxation give a large force increase (Fig. 8 B), which indicates that strongly bound cross-bridges remain throughout the length of the fiber.
In fatigued mouse fibers the slowed cross-bridge component is mainly due to a slowing and prolongation of the linear phase of relaxation (Westerblad and Lännergren, 1991
). Stretch experiments were performed to investigate the mechanism behind this prolongation, and these experiments gave similar results in control and fatigued mouse fibers: the stretch resistance declined rapidly at the transition between the linear and exponential phase of relaxation (Fig. 8, C and D). Similar stretch results were also obtained when relaxation was slowed by producing acidosis in rested mouse fibers. Thus, the prolongation of the linear phase of relaxation in fatigued mouse fibers can simply be explained by a corresponding increase of the period of isometric relaxation.
We propose the following model for the slowed cross-bridge component in fatigued mouse fibers. During fatigue there is a marked increase of Pi due to break-down of phosphocreatine (Nagesser et al., 1993
). An increase of Pi has been shown to reduce the rate of myofibrillar ATP turnover during isometric contraction of skinned fibers, presumably by a net shift of cross-bridges from an attached, high-force state (actomyosin-ADP) to an attached, low-force state (actomyosin-ADP-Pi) (e.g., Cooke et al., 1988
; Potma et al., 1995
). The slowing of myofibrillar ATP turnover will result in a reduced rate of cross-bridge detachment during relaxation leading to a slower force decline during the linear phase of relaxation. The reduced rate of myofibrillar ATP turnover will also lead to an increased duration of the linear phase of relaxation. This is because cross-bridges in the attached, low-force state resist stretch (Iwamoto, 1995
), and thus it will take longer to reach the state where the number of attached cross-bridges in some sarcomeres has become so low that these sarcomeres no longer can resist the stretch from other sarcomeres with a larger number of attached, high-force cross-bridges. In addition, the model can explain the force reduction at the end of phase 2: increased Pi will promote a net shift of cross-bridges from the attached, high-force state to the attached, low-force state. The model is also consistent with the finding that the resistance to stretch during the tetanic plateau is not reduced during fatigue: the total number of attached cross-bridges is not reduced and the attached, low-force cross-bridge state can support force upon stretch (Iwamoto, 1995
). In support of the model it has been shown that stiffness, a measure of the number of attached cross-bridges, is reduced less than force both with increased Pi (Hibberd et al., 1985
; Martyn and Gordon, 1992
; Iwamoto, 1995
) and during fatigue (Edman and Lou, 1990
). Furthermore, the rate of relaxation is reduced by elevated Pi in skinned fiber experiments where relaxation was induced by activation of the caged Ca2+ chelator diazo-2 (Palmer et al., 1993
). It should, however, be noted that there are results which show that cross-bridge kinetics might become faster with increasing Pi. For example, the relaxation from rigor due to activation of caged ATP is accelerated by Pi (Hibberd et al., 1985
), and after activation of caged Pi, the force decline of isometrically contracting fibers becomes faster as the liberated Pi is increased (Millar and Homsher, 1990
). Moreover, a reduction of Pi below the normal resting level has been shown to slow the relaxation of intact, mouse soleus muscle (Phillips et al., 1993
), which could be taken as a strong evidence against the model. However, it might be hypothesized that relaxation is slowed both at reduced and elevated Pi, similar to the situation with changes of intracellular pH where both acidification and alkalinization result in slowed relaxation (Westerblad and Allen, 1993a
). Thus, our proposed model should be regarded as an early attempt to explain the cross-bridge component of the slowing of relaxation in fatigued mouse fibers, and further experiments are required to either confirm or disprove the model.
Under control conditions the stretch resistance of Xenopus fibers was similar to that in mouse fibers (Fig. 8 A). In fatigue, on the other hand, stretches performed late during relaxation gave a clear force increase that was maintained throughout the period of stretching (Fig. 8 B). Thus, the period of isometric relaxation seems to be markedly prolonged in fatigued Xenopus fibers, which is consistent with previous results from frog muscle (Curtin and Edman, 1989
). This means that the large increase of [Ca2+]i after tetani in fatigued Xenopus fibers might have an important effect on force, whereas this is not the situation in rested fibers where longitudinal movements would prevent force production despite a relatively high [Ca2+]i.
The above proposed model to explain the slowed cross-bridge component of relaxation in fatigued mouse fibers can also be applied to fatigued Xenopus fibers. However, while the cross-bridge component increased by 30% in fatigued mouse fibers, it was doubled in fatigued Xenopus fibers. This extra slowing in Xenopus can be explained, using the same reasoning as above, by the acidification of these fibers during fatigue because acidosis further depresses the rate of myofibrillar ATP turnover in the presence of high Pi (Cooke et al., 1988
; Potma et al., 1995
).
Conclusion
The reduced relaxation speed in fatigued Xenopus muscle fibers is caused by a slowing of both the Ca2+ and cross-bridge component of relaxation. This contrasts to the situation in fatigued mouse fibers where the slowing of relaxation is only due to altered cross-bridge kinetics. This difference can be explained by a markedly less effective Ca2+ handling by the SR in Xenopus fibers.
Dr. David G. Allen's present address is Department of Physiology F13, University of Sydney, NSW 2006, Australia.
1 Abbreviations used in this paper: PCD, post-contractile depression; Pi, inorganic phosphate ions; SR, sarcoplasmic reticulum; tBuHQ, 2,5-di(tert-butyl)-1,4-benzohydroquinone.
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