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1 From the Department of Physiology and Institute for Biomedical Research, University of Sydney, NSW, Australia; and 2 Department of Computing, Division of Information and Communication Sciences, Macquarie University, NSW, Australia.
| Abstract |
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METHODS. Isometric cross-bridge kinetics were analyzed in Ca2+-activated single glycerinated fibers from rabbit EOM and limb fast and slow muscles at 15°C by means of mechanical perturbation analysis. The plots of stiffness and phase against frequency display a characteristic frequency, fmin, at which stiffness is minimum, and phase shift is zero. The value of fmin is independent of Ca2+ or force level but reflects the kinetics of cross-bridge cycling.
RESULTS. Analysis of 121 limb fast fibers gave fmin values ranging from 10 to 26 Hz. fmin for the 10 slow soleus fibers was 0.5 Hz. Analysis of 170 EOM fibers gave fmin values in the range for fast limb fibers, but in addition yielded fmin values below (49 Hz) and above (2733 Hz) this range.
CONCLUSIONS. The wider range of mechanical kinetic characteristics in EOM fibers compared with limb fibers is likely due to the expression of developmental (low fmin) and EOM-specific (high fmin) MyHCs in addition to isoforms present in adult limb muscles. The considerable diversity of functional characteristics in EOM fibers is likely to be important for rotating the eyeball at various speeds during tracking and for executing saccades over a wide range of angles.
| Introduction |
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-MyHC6
7
as well as two EO-specific isoforms: the
EO-MyHC8
9
and the slow-tonic MyHC.10 Through its cyclic interaction with actin during muscle contraction, myosin controls the kinetics of energy transduction from ATP into mechanical work. In limb muscle fibers, the speed of contraction and thus the power and efficiency of muscle fibers are controlled principally by the type of MyHC.11 The complexity of MyHC types found in EOMs suggests that mechanical properties of single fibers in these muscle should be correspondingly complex. There is little information in the literature on mechanical properties of single EOM fibers. Published works on contractile properties of EOMs are limited to analyses of isometric and isotonic contractile characteristics of whole EOMs.12 These show that isometric contraction times are very short while the twitch:tetanus tension ratio is low, compared with fast limb muscles of the same species. The maximal speed of shortening (Vmax) is generally higher than that of the fastest limb muscle in the same animal. For the rabbit, Vmax of EOM is 42% higher than that of the extensor digitorum longus, a limb fast muscle.12 Whole muscle mechanical data give little insight into the functional significance of MyHC complexity. Single-fiber analysis of EOM has been limited to the measurement of isometric force at various Ca2+ and Sr2+ concentrations.13 Studies on cross-bridge cycling kinetics have not been reported for single EOM fibers.
The mechanical characteristics of single muscle fibers can be analyzed using low amplitude length oscillations at various frequencies to probe the dynamic stiffness of active fibers.14 This analysis yields a parameter, fmin, the frequency at which dynamic stiffness of the fiber is a minimum. The value of this parameter reflects the kinetics of cross-bridge cycling in the fiber.14 15 In this article, we compared the mechanical characteristics of single rabbit EOM fibers with those of limb fibers using this method, to gain insights into the functional significance of MyHC heterogeneity of EOMs.
| Methods |
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Skinning solution contained (in mM): 5 MgCl2, 60 HEPES (pH 6.7), 108 Na acetate, 5 NaH2PO4, 2.5 EGTA (stock solution adjusted with NaOH to pH 7), 0.01% (g/ml) NaN3, 0.01% (g/ml) DTT, 50% (v/v) glycerol.
Storage solution contained (in mM): 5 MgCl2 60 HEPES (pH 6.7), 108 K acetate, 5 KH2PO4, 2.5 EGTA (stock solution adjusted with KOH to pH 7), 0.01% (g/ml) NaN3, 0.01% (g/ml) DTT, 50% (v/v) glycerol.
Mechanical Measurements
Both relaxing and activation solutions contained (in mM): 7 EGTA
(stock solution adjusted with KOH to pH 7.0), 5.26
MgCl2, 20 imidazole, 5
KH2PO4, 5 ATP, 20 creatine
phosphate. In addition, activation solution contained 7.36 mM
CaCl2. Because of the relatively short shelf life
of creatine phosphokinase, it was kept at -20°C and added directly
to the activation solution in the fiber bath as required (1 mg/ml). The
pH of both solutions was adjusted to 7.0 by adding either KOH or HCl at
room temperature. The ionic strength of the solution was determined by
the algorithm of Perrin and Sayce.16
KCl was used to bring
the ionic strength to the required level. In this study, the ionic
strength was 173 mM in relaxing solution and 168 mM in activation
solution. Both solutions were stored at -20°C.
Experimental Set-up and Procedure
Single muscle fibers, typically 2 to 3 mm in length, were randomly
teased from small glycerinated bundles at 0°C by means of jewelers
forceps. One end of the fiber was glued onto a force gauge (AE801;
SensoNor, Horten, Norway) and the other end onto a length
driver (P-841.10; Physik Instruments, Waldbronn, Germany). The fiber
was viewed through an inverted microscope (Fluorovert; Leitz, Wetzlar,
Germany) at a magnification of x400, and the sarcomere length of the
fiber was adjusted to 2.5 µm by means of a calibrated eyepiece
micrometer. The temperature of the fiber bath solution was maintained
by means of a peltier module (KSM-0617; Komatsu Electronics, Tokyo,
Japan) and a temperature sensor (AD 590; Analog Devices,
Norwood, MA), which provided a feedback signal for a
custom-built proportional-integral controller. A digital thermometer
(KM-330; Kane Instruments, Bedford, MA) was located
in the fiber bath solution to provide an independent and continued
read-out of temperature.
Fiber length was perturbed by a signal that was software-generated and introduced to the fiber via D/A conversion and the length driver. The form of the signal was pseudorandom binary noise (PRBN), which enabled the calculation of stiffness and phase spectra with greater resolution and in less time compared with the sinusoidal technique.14 The amplitude of the length signal was typically 0.05% of the fiber length.
Single fibers were incubated for approximately 5 minutes in the muscle bath filled with relaxing solution. Activation of the fiber was achieved by changing from the well with relaxing solution to one containing activation solution. The Ca2+ concentration of activation solution was pCa 4.0, which ensured maximal activation of the fiber. The temperature of the bath solution was set at 15°C. When steady tension had been attained, fiber length was perturbed with the PRBN signal. The length changes together with the resulting force responses of the fiber were sampled by the control computer via A/D conversion. Fast Fourier transforms of the length and force data yielded the stiffness and phase values. The stiffness and phase data were smoothed, using a three-point convolution procedure, and displayed on a digital plotter (7225A; Hewlett Packard, Palo Alto, CA). fmin was evaluated from the dynamic stiffness plots by noting the frequency at which stiffness was at the minimum.
| Results |
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| Discussion |
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In the original method of analyzing the dynamic stiffness of contracting muscle, sinusoidal length changes over a range of frequencies were applied to the muscle sequentially, and the resulting near sinusoidal force and phase changes at each frequency were used to derive the dynamic stiffness characteristics. These dynamic stiffness characteristics can be related to the time courses of tension transients in responses to rectangular changes of muscle length.21 For very small amplitudes, these two methodologies are approximately related through the Fourier transform. In terms of this relationship, it can be deduced that 1/fmin correlates with the time t2 taken to complete Phase 2 of such a tension step transient.
The method used in this article differed from the classical method in that the applied oscillations of muscle length took the form of PRBN. This signal has encoded within itself the full range of frequencies of interest. Fourier analysis of the PRBN length oscillations and the resulting interrupted tension transients were used to derive the dynamic stiffness values.14 The advantages of this method are that it gives a high-resolution plot of the data as a function of frequency and reduces the data acquisition time. The method has been shown to give comparable results to the classical sinusoidal method.14
Significance of fmin
It is well established that dynamic stiffness and phase parameters
of contracting muscle reflect cross-bridge cycling
rates.15
21
22
23
In a three-state (detached, attached but
not force-generating, attached and force-generating), cross-bridge
model, fmin is sensitive to rate
constants for the power-stroke and the cross-bridge detachment rate
during isometric contraction.15
At 25°C,
fmin values range from 60 Hz for
insect flight muscles22
to 1 to 2 Hz for mammalian cardiac
muscle.20
The value is correlated with the MyHC structure
and ATPase activity of the myosin.20
This is well
illustrated in rat cardiac muscle. Rat ventricular muscle may contain
V1 or V3 myosin, depending on the thyroid state. V1 is composed
of two
-MyHCs and has a high ATPase activity, whereas V3 myosin is
composed of two ß-MyHCs and has low ATPase activity. The ratio of
fmin values for V1 and V3 is 2:1, the
same as the ratio of their myosin ATPase activities24
and
Vmax.25
fmin is independent of the level of
muscle force20
but is sensitive to the temperature at
which measurements are made.26
The correlation between complex stiffness and tension transients is further supported from simulation studies, where t2 was also demonstrated to share the sensitivity of fmin to changes in the rate constant of the power stroke and to changes in the isometric detachment rate.15 In contrast, Vmax is principally driven by the cross-bridge detachment rate encountered during large-scale filament sliding.15 This detachment rate constant is faster than the corresponding rate constant governing detachment from the isometric state and is not encountered during small-amplitude perturbations of the isometric state. Therefore, it is at least possible for Vmax and the small-amplitude isometric mechanics to diverge in their sensitivities to changes in myosin isoforms.
fmin Values of Limb Muscle Fibers
Slow fibers from the soleus muscle that express ß-MyHC gave an
fmin value of approximately 0.5 Hz at
15°C, consistent with the value of 1.3 Hz at 24°C found for rabbit
ventricular muscle having the same MyHC.27
Fast limb muscle fibers express 2A, 2X, and 2B MyHC isoforms. Fibers containing these isoforms are associated with different force:velocity relations,3 consistent with the influence of MyHC on muscle mechanics. Our results in limb fast muscle showed fmin values between 10 and 26 Hz. Rabbit psoas muscle has 96% IIX MyHC, and the predominant MyHCs in the extensor digitorum longus are IIA and IIX, whereas the vastus lateralis has significant amounts of all three fast MyHCs.28 Comparing the fiber type predominance of individual muscles with the fmin values obtained from single fibers from these muscles, it is likely that 2A/2X fibers have fmin values between 10 and 17 Hz, whereas 2B fibers have values between 19 and 26 Hz. The correlation of fmin with MyHC isoforms is further supported by the correlation of MyHC isoforms with the tension step transient parameter t2.29 30 31 Because IIB fibers have the highest and IIA fibers the lowest Vmax values, there is a broad correlation between fmin and Vmax in skeletal muscle fibers, as found for cardiac muscle discussed above.
fmin Values of EOM Fibers
In this study, the distributions of
fmin values in 170 single fibers were
wider than that of limb fast fibers. In addition to
fmin values in the range 10 to 26 Hz
found in limb fast fibers, there were
fmin values below (49 Hz) and above
this range (2736 Hz). Values within the range found for limb fast
muscle fibers are most likely due to the presence of fibers containing
2A, 2X, and 2B MyHCs. Coexpression of multiple isoforms of limb MyHC in
EOM fibers is likely to produce only
fmin values within the range found in
limb fibers. Values above and below this range found in EOM fibers are
likely due to MyHCs found in EOM fibers only, namely, the developmental
and EOM-specific isoforms. Although myosin light chains and other
myofibrillar protein are able to affect mechanical properties of muscle
fibers, rabbit EOMs are known to express fast isoforms of light chains,
which are indistinguishable from those in limb fast
muscle.32
Rabbit EOMs also express the same isoforms of
tropomyosin and troponin T as limb muscle fibers, though the dominant
isoform of TnT is TnT3f, which is a minor
component in limb fast fibers.33
During early postnatal life, limb muscles express embryonic and fetal/neonatal myosins. These myosins are progressively replaced by the appropriate MyHCs during the first few weeks of life.34 35 Functionally, all limb muscles in newborn animals are slow contracting. During the first few weeks of postnatal life, the developing fast muscle increases in speed of shortening by a factor or 2 to 3, whereas the speed of shortening of slow muscles remain unchanged.36 37 The developmental isoforms of MyHC are therefore associated with slower speed of contraction relative to fast isoforms. We suggest that fmin values of 4 to 9 Hz are due to the persistence of embryonic and fetal/neonatal isoforms of MyHC in adult EOM fibers.
The Vmax of rabbit EOM is 42% faster than limb fast muscle, and this has been attributed to the presence of EO-MyHC.12 In view of the correlation between fmin and Vmax, we may attribute the presence of fmin values above 26 Hz to the presence of this EO-MyHC.
We found that 5% of EOM fibers did not display a stiffness minimum in the range of 0.1 to 100 Hz. These fibers are probably slow-tonic fibers with very slow cross-bridge kinetics.
Functional Significance of MyHC Complexity in EOMs
Our results show that single EOM fibers have an extremely wide
range of mechanical characteristics. This result represents a
considerable advance in our understanding of EOM mechanics. The
force:velocity relation of rat EOM is complex, deviating from the
classical Hills hyperbolic relation, but can be fitted well by an
exponential function with three constants.38
In the light
of the current work, it is likely that the complexity of whole EOM
mechanics is due to fibers with different intrinsic speeds contracting
in parallel.
The diversity of fmin values of single EOM fibers is no doubt generated by the expression in single fibers of myosins with different kinetic properties. Clearly, to provide the means of generating such functional diversity is likely to be the explanation for the well known but puzzling complexity of MyHC composition of EOMs. Presumably such functional diversity is found also at the motor unit level. The oculomotor system would thus have at its disposal motor units with a diverse range of speeds and thus have the potential for recruiting appropriate motor units for the task at hand. We suggest that for tracking movements at various angular speeds, motor units of matching speeds are recruited. The work involved in rotating the eyeball during a saccade will differ depending on the angle through which the eyeball has to rotate. We suggest that slower units are recruited for low-angle saccades, whereas faster and thus more powerful units are recruited for wide-angle saccades.
| Footnotes |
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Submitted for publication February 17, 2000; revised June 16, 2000; accepted July 5, 2000.
Commercial relationships policy: N.
Corresponding author: Joseph Foon Yoong Hoh, Department of Physiology and Institute for Biomedical Research, F13, University of Sydney, NSW 2006, Australia. joeh{at}physiol.usyd.edu.au
| References |
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