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* Department of Physics, School of Science and Engineering, Waseda University, Tokyo, Japan;
Tohoku University Biomedical Engineering Research Organization, Miyagi, Japan; and
Advanced Research Institute for Science and Engineering, and
Consolidated Research Institute for Advanced Science and Medical Care, Waseda University, Tokyo, Japan
Correspondence: Address reprint requests to Shin'ichi Ishiwata, Dept. of Physics, School of Science and Engineering, Waseda University, 3-4-1 Okubo, Shinjuku-ku, Tokyo 169-8555, Japan. Tel.: 81-3-5286-3437; Fax.: 81-3-5286-3437; E-mail: ishiwata{at}waseda.jp.
| ABSTRACT |
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150 nm and 300 nm from the end of the A-band, respectively. Consistent with the difference in the density of myosin molecules, the average force per unit length of the overlap inside the A-band (the time-averaged force/myosin head was
1 pN) was approximately twice as large as that outside. Thus, we conclude that the A-band motility assay system described here is suitable for studying force generation on a single actin filament, and its sliding movement within a regular three-dimensional thick filament lattice. | INTRODUCTION |
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Here, we present a new motility assay system in which a single actin filament is pulled into a thick-filament lattice. This system, which we call an A-band motility assay system or "bionanomuscle", is composed of a single actin filament and the A-band, where the lattice structure of myosin thick filaments is maintained. We hope to answer some long-standing questions in muscle physiology, such as whether the myosin molecule is an independent force generator irrespective of the conditions, or if there is cooperativity in force generation and its regulatory mechanisms.
In this study, we have succeeded in measuring the force and determining a length-force relationship for a single actin filament working in an organized structure, i.e., a thick-filament lattice. We observed large fluctuations in force development and the displacement of an actin filament around the mean values. This phenomenon is related to what Borejdo and Morales (25
) intended to record to characterize individual cross-bridge functions in muscle fibers. Some results we obtained at the preliminary stage of this project, and which are not included here, have been published (26
).
| MATERIALS AND METHODS |
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, carboxylate-modified polystyrene bead (08226-15, Polysciences, Warrington, PA) through gelsolin, was prepared as previously reported (17
Microscopy
The microscopy system and the method for image analysis were basically the same as those reported previously (17
), with some modifications as follows: The phase-contrast image of the bead, acquired with a CCD camera (CCD-300, Dage-MTI, Michigan City, IN), was stored in a personal computer (Apple Japan, Tokyo, Japan) with a frame grabber LG3 (National Institutes of Health, Washington, DC). The bead position was determined from digitized camera frames having a 30/s sampling video rate. Fluorescence images of an actin filament and a bead were visualized using an ICCD camera (ICCD-350F, Video Scope International, Washington, DC). An Nd:YAG laser (T10-V-106C, 2.5 W, Spectra-Physics Lasers, Mountain View, CA) was used as the optical tweezers. The stiffness of the optical tweezers, 0.100.25 pN/nm, was determined as described previously (32
). On the other hand, we estimated the spatial resolution of the data obtained at a time resolution of 1/30 s, because the movement of the bead was recorded at the video rate (see Nishizaka et al. (17
)). Thus, the standard deviation of the fluctuation of the position of the bead trapped for 40 s by the optical tweezers with a stiffness of 0.12 pN/nm was 1.43 nm in the x direction and 1.46 nm in the y direction (n = 9). The SD of the fluctuation of the position of the bead attached to a glass surface for 40 s was 2.15 nm in the x direction and 1.71 nm in the y direction (n = 9).
Preparation of the A-band motility assay system
As schematically illustrated in Fig. 1, our A-band motility assay system was prepared by removing the thin filaments selectively from a single or a small bundle of myofibrils with gelsolin treatment on ice (33
35
). First, an embankment was made with Vaseline along the edge of the coverslip to keep the solution from spilling. Spacers 75 µm thick, and a glass rod made by heating and stretching a 100-µl glass micropipette (2-000-100, Drummond Scientific, Broomall, PA) were placed as illustrated in Fig. 1 A i. We found that a glass rod was useful for carefully changing the solution without sucking up myofibrils, because it worked as an obstacle, preventing myofibrils from flowing.
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5), 1.5 mM NaN3, 2 mM leupeptin, and 0.3 mg/ml gelsolin) using a pair of micropipettes and taking care not to suck up myofibrils. After 30 min of gelsolin treatment, the gelsolin solution A was exchanged with the gelsolin solution B (gelsolin solution A plus 20 mM 2,3-butanedione 2-monoxime and 1 mM ATP) using a pair of micropipettes. After 20 min of treatment, the myofibrils were washed first with a relaxing solution (120 mM KCl, 4 mM MgCl2, 20 mM MOPS, pH 7.0, 4 mM EGTA, 4 mM ATP, and 10 mM dithiothreitol (DTT)), and then with a rigor solution containing 10 mM DTT. Then, after the glass rod was removed, the whole area surrounded by the embankment of Vaseline was filled with the rigor solution containing DTT (Fig. 1 A iii). A flow cell was made by putting a smaller coverslip on spacers placed on the other side of the larger coverslip. The solution was then sucked by a piece of filter paper to move the A-band toward the flow cell, which resulted in the attachment of the A-band to the surface of a larger coverslip, where gelsolin was not present. In this step, it was essential to attach the A-band to the glass surface where gelsolin treatment had not been carried out. The bead-tailed actin filament tended to be cut when the experiments were performed at the place where the gelsolin treatment was done, probably because free gelsolin molecules attached to the glass surface could not be washed away. During this procedure, myofibrils aligned in the same orientation along the flow line. The A-band assay system thus prepared was treated with 0.5% (v/v) Triton X-100 in the rigor solution containing 10 mM DTT and then washed several times with the rigor solution containing 10 mM DTT to remove Triton X-100 (Fig. 1 A iv). This wash is important for thoroughly washing away contaminating gelsolin. All procedures were carried out on ice. Finally, we mounted the flow cell on the stage of a microscope and attempted to find the A-band motility assay system appropriate for the following experiments. The Z-line of the exposed A-band at the end of a myofibril should be absent. If necessary, a fresh rigor solution with DTT was poured into the flow cell during the search as the solution in the flow cell was easily evaporated. After an appropriate A-band was selected, the flow cell was washed with an assay buffer (100 mM KCl, 4.2 mM MgCl2 (free Mg2+ = 2 mM), 25 mM imidazole-HCl, pH 7.4, 1 mM EGTA, 2.2 mM ATP (MgATP = 2 mM), 0.5 mg/ml bovine serum albumin, 10 mM DTT, 4.5 mg/ml D(+)-glucose, 50 units/ml glucose oxidase, 50 units/ml catalase, 15 mM creatine phosphate and 150 units/ml creatine phosphokinase). Then, the bead-tailed actin filaments in the assay buffer were applied, and both edges of the flow cell were sealed with nonfluorescent nail polish (Fig. 1 A v). All the experiments were carried out at 2729°C.
| RESULTS |
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Even in A-bands that have not looked like those described above, we were concerned that folded connectin/titin molecules might have been present at the end of the thick filaments, because such folded molecules could interrupt the entrance of actin filaments into the thick-filament lattice. However, we concluded from the following observations that there were no obstacles interacting with actin filaments at the edge of the A-band:
Force measurement with the A-band motility assay system
A bead-tailed actin filament of
13 µm long was trapped with optical tweezers and brought to the edge of an exposed A-band by moving the sample stage. To examine force generation at the outer surface of the A-band, the trapped bead was brought to the corner of the exposed A-band. The height of the bead from the coverslip was adjusted by comparing the phase-contrast images of the A-band and the bead, so that the actin filament interacted with the outside of the A-band (Fig. 2 A).
To examine the force generation inside the A-band, the trap center was set near the end plane of the A-band, such that the actin filament did not reach the A-band. The position of the trap center was carefully selected to be located at the center of the end-plane of the A-band not only laterally but also in depth. Here, we made sure that the bead did not attach to the glass surface. Then, with the use of a stepping motor on the sample stage, the A-band was moved in 25-nm steps toward the bead held in the trap center. Insofar as the actin filament did not interact with the A-band, the trapped bead freely rotated in the trap (a movie is available at http://www.phys.waseda.ac.jp/bio/ishiwata/movies/sfibj2004movie1.avi). If the interaction did not occur even when the actin filament was pointed at the A-band, the sample stage was moved further to bring the A-band closer to the bead. When the pointed end of the actin filament touched the A-band, a force began to be generated, so that the actin filament was pulled into the A-band (Fig. 1 C). If necessary, the position of the sample stage was adjusted to make the actin filament parallel to the long axis of the A-band and to the glass surface (Fig. 2 B).
As soon as the bead-tailed actin filament touched the outer surface of the A-band (Fig. 3, A and B) or the end-plane of the A-band (Fig. 3, C and D), the actin filament began to slide quickly (cf. Fig. 3, A and D) toward the center of the A-band, i.e., the M-line region. The sliding of the actin filament continued, accompanied by changes in the overlapping length and load (this is a so-called auxotonic condition). At the steady level, the force generated by myosin molecules in the A-band needs to balance the load applied by the optical tweezers. When an actin filament interacted with the outer surface of the A-band, a sudden detachment of the filament from the A-band sometimes occurred, so that the bead was returned to the trap center. Even after the force reached a steady state, fluctuations in the overlapping length and the force continued (usually as much as ±30 nm and sometimes
±50 nm for the displacement, and up to ±10 pN for the force around the average position). It should be noted here that the extent of these fluctuations is much larger than a measurement error (cf. Materials and Methods).
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Length-force relationship
Fig. 5, A and C, show relationships between the displacement of the bead and the change in the generated force due to the change in overlap of an actin filament and the A-band. The point, where the developed and trapping forces were on average balanced was plotted on the ordinate. The average forces then obtained after stepwise changing the stiffness of the optical tweezers (method 1) or moving the sample stage (method 2) were plotted to the right or the left depending on whether the actin filament slid into or was pulled out from the A-band, respectively. Because each set of data obtained in each experiment appeared to be linear, each set was simulated by a straight line. The data obtained by methods 1 and 2 were indistinguishable from each other. The intercept with the abscissa of the straight line indicates the initial length of the overlap of the actin filament with the A-band (cf. Fig. 4). Correspondingly, the intercept with the ordinate of the straight line shows the average force initially developed. From the average slope of the data shown in Fig. 5, A and C, we obtained the force per unit length of overlap when an actin filament interacts with the outer surface or the end plane, respectively, of the A-band (Table 1). The former was determined as 0.097 ± 0.032 pN/nm (mean ± SE. of the slopes, n = 10), and the latter as 0.16 ± 0.051 pN/nm (mean ± SE, n = 13). We confirmed that these two sets of data were significantly different from each other (significance, 0.01 < P < 0.05, verified by Kolmogorov-Smirnov test, and P < 0.01, verified by Mann-Whitney U-test).
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| DISCUSSION |
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0.25, verified by Mann-Whitney U-test). Thus, we conclude that the data classified into the group having the smaller slope in Fig. 5 D are attributable to the actin filaments interacting outside the A-band (or at an equivalent geometry; most probably the outer surface of the A-band located within a small bundle of myofibrils). Concerning the rest of the data, they were significantly different from the data classified into the group having the smaller slope in Fig. 5, B and D (P < 0.003, verified by Mann-Whitney U-test). We therefore determined the force per unit length of the overlap from the values of the slopes as 0.19 ± 0.031 pN/nm (mean ± SE, n = 8). This is attributable to the force that is developed when the actin filament interacts at the center of the thick-filament triangular lattice (i.e., at the most stable position; see Fig. 5 E). The reason the force per unit length of overlap was smaller,
1/2, outside than inside the A-band is probably that the number of thick filaments interacting with a single actin filament outside the A-band is 1/32/3 that inside (for the geometry of the thick-filament lattice, compare the gray and open small circles with the filled circles in Fig. 5 E).
The time average of the force generated by single myosin heads inside the A-band is estimated assuming that the actin filament is located at the most stable position in the thick-filament lattice. A thick filament (1.6 µm long) consists of 300 myosin molecules, implying that there are 150 myosin molecules (300 heads) in half a sarcomere. As a single actin filament is surrounded by three thick filaments (Fig. 5 E), we assumed that one-sixth (60°/360°) of the three thick filaments have a chance to interact with each actin filament. Consequently, we estimate that 300 x 3/6 = 150 myosin heads are available to each actin filament per half sarcomere. The effective length of the thick filament where myosin molecules are present in half a sarcomere is
0.7 µm because myosin molecules are absent at the 0.2-µm-long central bare zone. Therefore, the average force per myosin head is estimated to be 0.19 pN/nm x 700 nm/150 = 0.9 pN. Note that 0.9 pN per myosin head corresponds to
2 x 105 N/m2, the force developed in muscle, if the calculation is done as described above. In the muscle model systems, the isometric tension has been estimated as 1.052.20 x 105 N/m2 at an ionic strength of 200 mM (7
), and the average force per myosin head as 1.6 pN at 90 mM KCl (38
).
The usual in vitro motility assay using randomly oriented myosin molecules showed the average force per myosin head of 0.42 pN at 25 mM KCl (39
) and 0.2 pN at 35 mM KCl (14
). On the other hand, the in vitro assay using a synthetic myosin rod cofilament with oriented myosin molecules gave a value of 2.1 pN at 25 mM KCl (38
). However, these values can not be directly compared with those obtained in muscle, as the developed force largely depends on ionic strength. Also, there is a possibility that the fraction of attached myosins differs between the different assays and conditions. As an actin filament is surrounded by the thick filaments in the A-band motility assay system, sustained force generation and sliding movements were possible even under a higher ionic strength, 100 mM KCl (ionic strength
140 mM). Our result demonstrates that the force equivalent to that in muscle can be developed on a reconstituted pure actin filament in the thick-filament lattice structure.
Linear relationship between force and overlap
Fig. 5, B and D , indicate that the relationship between the average force and the overlap of an actin filament with the A-band is consistent with the linear length-tension relationship observed in an intact muscle fiber under an isometric condition (40
). We stress here that this linear relationship was obtained only for the time-averaged force-versus-overlap relationship. In practice, the tension largely fluctuated around the average force, indicating that the force instantaneously developed is much higher than the average. Such a nonlinear feature of tension (and length) fluctuation should be examined in future by data analysis with higher time resolution.
The linear relationship was retained irrespective of whether the interaction occurred outside (Fig. 5 B) or inside (Fig. 5 D) the A-band. These results imply that, at least on average, the total force can be described as the simple sum of the forces generated by each myosin molecule. However, because the trap force was not sufficiently large, this relationship could only be obtained at the end region of the A-band, i.e., less than half of a full overlap. We have not yet examined whether the linear relationship obtained here is extrapolated up to 700 nm (the edge of the pseudo-H-zone). Also, we need to examine whether no cooperativity exists among cross-bridges even after the regulatory proteins are reconstituted, or under the conditions intermediate between contraction and relaxation at which, for example, spontaneous oscillatory contraction occurs (23
).
Force fluctuations
In the 1970s, Borejdo and Morales (25
) tried to determine the rate constants for the elementary processes of each myosin molecule interacting with the thin filament by analyzing force fluctuation under the steady state in a muscle fiber. However, the amplitude of fluctuation was too small compared to the force level because of a large number of myosin molecules (>10 million) working in their system. Therefore, artifacts associated with the experimental procedure could not be absolutely excluded, as was mentioned by the authors. In contrast, here we observed large back-and-forth displacement of a single actin filament accompanied by a large change in developed force. This may be attributable to the number fluctuation of the force-generating cross-bridge because the number of available myosin heads is small,
10. Our A-band motility assay system is suitable for such analysis, as the force fluctuations can be recorded with sufficient sensitivity on a single actin filament due to the small number of interacting myosin molecules. The next step for us is to improve time resolution, because the video rate was too slow to analyze the actual force fluctuations due to the elementary steps of each myosin molecule. We also need to achieve an isometric condition for this purpose, which when accomplished should make it possible to study the response against quick stretch and quick release, leading to a more detailed analysis of the mechanochemical coupling mechanism in muscle contraction in an ordered array of myosin molecules.
| CONCLUSION |
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| SUPPLEMENTARY MATERIAL |
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| ACKNOWLEDGEMENTS |
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This research was partly supported by Grants-in-Aid for Specially Promoted Research, from the 21st Century COE Program (Physics of Self-Organization Systems) at Waseda University, and from the Bio-venture Project from the Ministry of Education, Sports, Culture, Science and Technology of Japan to S.I., and by Grants-in-Aid for Special Research Projects from Waseda University (2002A-867 and 2004A-226), from the 21st Century COE program (Physics of Self-Organization Systems) at Waseda University, and from the New Technology Development Project of the Ministry of Education, Sports, Culture, Science and Technology of Japan to M.S.
Submitted on October 22, 2004; accepted for publication January 14, 2005.
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