CONTROL SYSTEM AND METHOD FOR EXERCISE MACHINE
PATENT APPLICATION OF Allen Kent Johnston and Eike Mueller
Technical Field This application relates to the existing strength training equipment that simulates the motions of running. The majority of strength and resistance training weights for the counter-force. This application concerns the application of passive and active systems to replace the effect of conventional weights. Background Applicant Johnston is one of the inventors of U.S. Patent No. 5,941,804, "Exercise Machine for Simulating Running," which patent is incorporated into this application by reference in its entirety. We use the device disclosed in U.S. Patent No. 5,941,804 ("the runner") to analyze the dynamics of a running machine, since the runner has been proven to be effective in training for fast runs and fast take-offs. Nevertheless, the power curve developed by the runner using weights for counter force is not ideal for training. A desirable power curve would be linear; that is, the force remains nearly constant for a given displacement of the exercise apparatus by the user. This can be accomplished by implementing control systems that replace the effect of conventional weights. Such control systems may be passive, or, they may be made active, so that the counter-force may be varied in a controlled way during the exercise. Summary We disclose an exercise machine for simulating running, comprising a frame, the frame having a forward portion and a rear portion. A shoulder harness is connected to the forward portion of the frame for supporting the torso of the user on its ventral side, and preventing the forward movement of the user's body. Two levers are pivotally connected to the rear portion of the frame, and a pedal assembly is connected to each lever, for receiving the foot of the user. In one embodiment, a passive means for
generating a counter force is connected between the lever and the rear frame, such as an elastic band, spring, torsion bar or hydraulic cylinder. In another embodiment A hydraulic or pneumatic actuator is connected between each lever and the frame; and, an active control system is operatively connected to each actuator; the active control system being configured to generate a counter force to the user according to a preselected program. Description of Drawings Figure 1 shows the runner desired to be improved. Figure 2 shows dynamic envelopes of the present runner. Figure 3 shows the force factor of the present runner. Figure 4 shows an improvement where an auxiliary arm for upper elastic band fastening points is added. Figure 5 is a graph of band elongation in relation to the selection of attachment points. Figure 6 shows an alternate embodiment where bands are attached to the pedal lever of the modified runner by a circular disk. Figure 7 shows an alternate embodiment where bands are attached to the pedal lever by an elliptical disk. Figure 8 shows schematically a combination of elliptical wheels connected by a drive belt. Figure 9 A and 9B are graphs showing band elongation for the combination of Figure 8, variation of pedal movement with the gear factor, and variation of the force factor with pedal movement. Figure 10 depicts generally the use of a torsion bar in another embodiment. Figure 11 shows an embodiment using a torsion bar to provide resistance. Figure 12 shows an embodiment where a torsion bar is combined with Alternate torsion bar configuration with a belt-driven wheel. Figure 13 is a graph showing a linear load distribution curve achieved by using a torsion bar with a belt drive. Figure 14 shows an embodiment using a passive hydraulic or pneumatic control system.
Figure 15 shows an embodiment using a passive pneumatic or hydraulic control system where the resistance is set by a connection between control valves and a computer. Figure 16 shows a pneumatic or hydraulic control cylinder on a modified runner. ' Figure 17 shows an embodiment of an active pneumatic or hydraulic control system with pressure amplification and feedback. Some of the drawings have dimensions. The dimensions are given merely to illustrate typical embodiments and do not limit the scope of the claims. Detailed Description Figure 1 shows the of the existing runner. The main components of the runner are: the center frame (100), the rear frame (110) which is perpendicular to the center frame (100), and two A-frames (120) which are attached to and pivot on a rotating axle or hinge (130) above the openings of the rear frame (1 10), through which they travel during the exercises. The A-frames (120) are forced to swing about the axle (130) by the user's foot pressure upon pedal levers (150), attached to the A-frames (120) as shown. The A-frames support weights (not shown) placed upon posts (140) attached to them. Dynamics of Weight Resistance Figure 2 shows the pedal levers (150) and the A-frames (120) of the conventional runner in four different positions, at 0 degrees, and 20, 40 and 60 degrees of rotation. The values of pedal movement to rotation angle can directly be retrieved. One can see that the maximum angle of 60 degrees brings the weight nearly horizontal to the axis of its rotation resulting in the maximum value for the force factor (maximum leverage). The graph in Fig. 3 shows the result of the dynamic analysis: the force factor distribution over the movement of the athlete's foot in the pedal (solid line). It also shows the near linear relationship between pedal movement and the resulting rotation angle of the pedal-weight arm (dashed line). The plot for force is derived from the changing lever arm of the weight when it swings up from its starting position around its axis of rotation Consider a weight of 40 pounds. When the athlete starts to stretch his leg he will encounter a force of only 17 pounds. At the end of the movement when the leg is stretched, he will encounter the full force of 40 pounds. This relationship is far from the desirable linear one.
- A - Passive control systems A purely passive control system can change the displacement-load relationship in a desirable direction. The embodiments discussed below use one of the following passive means for generating a counter force. The weight may be replaced by, for example, different sets of elastic bands or cylindrical springs, torsion bars or cylindrical helical springs, or pneumatic or hydraulic actuators. Replacement of the weights by elastic bands and cylindrical springs. Figure 4 shows the first alteration of the weight system to a band system. The A- frame (120) of the conventional runner is gone and the new pedal lever has only an attachment arm (200) that is attached to it at a variable angle a. The angle a or the position of the attachment arm (200) will change the load curve. The same is true for the location of the elastic band attachment. The angle a can set so that in the beginning of the pedal movement the lever arm has its maximum value. An elastic band or spring has the characteristic that the force increases as it is extended. This can be compensated for by the movement of the attachment arm (200). During the movement, the moment of the lever gets shorter, which causes a smaller elongation of the bands or springs, thus compensating the increasing spring or band load partially. Figure 4 shows elastic band (230) attached to the rear frame (110) at attachment point (235); and a band (240) attached to the rear frame (110) at attachment point (245). Alternatively, the bands (230, 240) can be attached at different points on the attachment arm (200). Figure 5 is a graph relating the elongation of the bands or springs (230, 240) to the selection of the attachment points as shown in Figure 4. One can clearly see the resulting change of the control curve. The flatter it is, the more even the counter force is over the range of the movement. One can see that the location of the spring attachment point on the rear frame changes the spring characteristics. When attached to the upper attachment point (235) the spring (230) reacts in this example near linear to the movements of the athlete's pedals. The dashed line relates to the lower attachment point (245). In our case it is no longer a linear behavior but it follows a second order squared curve. These are factors that must be considered when elastic bands or springs are used. Figure 6 shows a sheave (300) in the shape of a circle to be used when the load (reaction force of the band or spring) should have the same characteristics as the elastic
element itself. The sheave (300) is attached concentrically to the axle or pivot (130) of the lever (150). Figure 7 shows the circular sheave (300) of the previous Fig. 6 replaced by an elliptical sheave (310). This shape allows for tuning the reaction load from high at the start of the movement to low at the end and vice versa. Preferably the angular position of the elliptical sheave (310) is adjustable, so that the starting and ending loads can be preset. Belt Drive In another embodiment, a belt drive is added between two wheels, as shown in Fig. 8. A first elliptical wheel (270) is connected to the pivot (130) of the pedal lever (150) and moves with it. A second elliptical wheel (280) is connected to the rear frame (110) and caused to move by a belt (290) engaging both wheels. The geometry of this embodiment requires that the long axes of the two elliptical wheels (270, 280) are 90 degrees offset to one another. The resulting gear ratios and resulting turn increments of the driven wheel are given in Table 1 below. One can clearly see that the second wheel (280) wheel turns in different increments than the first wheel (270), dependent on the location of the pedal lever (150). In Table 1, the increments have been calculated for constant turn increments of the primary wheel of 5 deg each.
Primary wheel Driven Wheel turn incr steps cumulative turn incr steps cumulative
5 5 7.4 7.4
5 10 7.2 14.6
5 15 6.3 20.9
5 20 5.8 26.7
5 25 5.7 32.4
5 30 5.2 37.6
5 35 5 42.6
5 40 5 47.6
Table 1
The bands or springs (230, 240) are connected to the extension arm (200), now fixed to the axis of the second wheel (280).
Figure 9 is a graph showing the elongation of the bands (230, 240) versus the movement of the pedal lever (150). For the belt drive shown above the band elongations have been calculated and are shown here for two different attachment points, The solid line is related to the upper frame attachment (235) and the dashed line to the lower attachment point (245). The different inclinations indicate different force factors. When the athlete starts to stretch his leg, the driven wheel (280) turns faster than the driving wheel (270) which is directly connected to the lever (150) holding the pedals. At the end of the movement, when the athlete's leg is stretched, the driven wheel (280) turns slower than the driving wheel (270), thus exerting more force to stretch the bands or springs. The resulting force factors are shown in the next graph in Fig. 9B. One can clearly see that the curve is reciprocal to the gear ratio. This shows that we have full control of the spring or exercise band (230, 240) behaviors by means of the wheels (270, 280) we select. The variables involved are the dimensions of the wheels (270, 280), the location of the attachment points (235, 245) on the frame (1 10), and the location of the attachment to the driven wheel (280). The latter may be made by choosing the length of the extension arm (200) appropriately, or by choosing different attachment points (210, 220). Figure 4 shows the various possible combinations. Replacement of the weights by torsion bar or helical spring The load resistance may also be provided by one or more torsion bars in place of springs or elastic bands. The general connection of a torsion bar is shown in Fig. 10. Such a bar (320) is connected at its ends between two hinged plates (325, 330). Torsion bars are well known in the art. Often they are constructed with an internal spring that is twisted to a given tension before installation. Either this type, or the more general form of a twisting solid bar (Fig. 10) may be used in the present embodiment. The stiffness or resistance is a nearly linear function of the angle of twist. The counter-force curve follows the same law as that for elastic bands, except that the displacement is angular. Figure 1 1 The Figure 11 shows the preferred arrangement for a torsion bar control in the alternate embodiment. The torsion bar (320) is preferably attached between inner and outer bearings in the pivot (130). Equivalently, a flat helical torsion spring could be used at the pivot (130) of the pedal lever (150).
1 Figure 12 shows an alternate embodiment using the two-wheel belt-drive system
2 already discussed earlier in connection with elastic bands and springs. This arrangement
3 allows for a more even distribution of the reaction force over the total range of
4 movement of the pedal lever (150). It is thus possible to balance reaction force and gear
5 sizes the amplification factor in such a way that a constant amplification factor can be
6 achieved. Using the right torsion bar (325) or spring parameters and a tuned wheel (270,
7 280) arrangement will enable the user to set up all desired resistance values and
8 characteristics. Figure 13 shows such a tuned system that led to a nearly constant
9 counter force over the total range of pedal movement.
10 Hydraulic/Pneumatic Passive Systems
11 Another passive control system is shown in Figure 14. It comprises a hydraulic
12 cylinder (400) which is controlled by a control valve (430). The control valve (430)
13 itself is controlled by manual adjustment to set the level of the counter force. The
14 cylinder (400) attaches to the frame (110) and pedal lever (150) at attachment points
15 (405). First and second pressure sensors (410, 420) measure pressure in the two
16 cylinder (400) cavities. Figure 16 shows how a cylinder (400) is connected by way of a
17 linkage (460) to an extension arm (450) itself connected to the pedal lever (150). In this
18 disclosure, the terms "hydraulic" and "pneumatic" may be used interchangeably.
19 Active control systems
20 All of the above systems have one in common: they are resistance training
21 equipment and the resistance can only be pre-set before the athlete starts with the
22 exercises. An active control system makes it possible to actively control the counter
23 force and vary it over the total range of movement. Active control systems for exercise
24 equipment are discussed in pending U.S. patent application, serial no. 10/032,993,
25 "Exercise Recording and Training Apparatus," published on July 11, 2002 under pub.
26 No. US 2002/0091031 Al, now US Patent No. 6,659,913. Patent application serial no.
27 10/032,993 is incorporated into this application by reference in its entirety.
28 Figure 15 shows an active pneumatic control system for the runner. The
29 microcomputer (440) receives the signals of the displacement (445) and pressure (410,
30 420) sensors, and controls the position of the control valve (440) according the time and
31 sensor inputs The computer (440) has a stored program to record the pressure and
32 displacement of the cylinder (400), and to calculate the force exerted by the athlete and
display governed based upon the pressure, displacement and time inputs of the sensors, and display these parameters on the computer display. Figure 16 shows the configuration of the pneumatic cylinder (400) attachment, which is basically the same for passive and active pneumatic control systems. Figure 17 shows a further embodiment of pneumatic control system with pressure amplifiers (550). Thus a given input pressure can be transformed into a higher force by using a two-piston system with different active areas; that is pressure amplifiers (550). In Fig. 17 the computer (580) is connected via signal connectors (570) to first and second pressure sensors (510, 520), to a displacement sensor (540), first and second control valves (530, 535), pressure amplifiers (550), and a position-limit valve (560). The position-limit control valve (560) is operated through the position limits of the pedal lever (150). For example, the position switches at the lower limit position to upward direction and at the upper limit to downward moving direction. The position- limit valve (560) is pre-set to the maximum value of the counter force. Thus the counter force can vary as a function of displacement of the pedal lever (150), its speed, or acceleration. The computer (580) has a control program stored on a computer-readable medium for controlling and measuring the various parameters of time, displacement, and pressure. The pneumatic cylinders (500) may be substituted by other equivalent active control components, such as hydraulic cylinders or linear electric motors. We claim: