The present disclosure relates generally to systems, sensors, and methods of measuring applied torque using magnetoelastic techniques.
There are many systems and methods for measuring an applied torque using a magnetoelastic torque sensor. The magnetoelastic torque sensor comprises a shaft which receives the applied torque. The shaft comprises a number of magnetic regions, the magnetic characteristics of which change in response to the applied torque. A plurality of sensors is disposed along the shaft, near the magnetic regions, and measure the magnetic fields generated by the magnetic regions. In this way, the torque sensor is able to detect changes in applied torque via the measured magnetic fields.
While these torque sensors have generally worked for their intended purposes, certain disadvantages remain. For example, there remains a need in the art for these torque sensors to be more compact, without sacrificing an ability to accurately sense the magnetic fields or an ability to reject unwanted ambient magnetic field.
As such, there are opportunities to address at least the aforementioned problems.
One embodiment of a torque sensor is provided. The torque sensor includes a shaft configured to receive an applied torque. The shaft includes a first region and a second region, both regions being magnetoelastic. The first region and the second region are configured to generate a first magnetic field and a second magnetic field in response to the applied torque. The shaft also includes a third region disposed between the first region and the second region. The third region is configured to generate a substantially negligible magnetic field in response to the applied torque. The torque sensor also includes a first sensor disposed adjacent to the first region, a second sensor disposed adjacent to the second region, and a third sensor disposed adjacent the third region. The first sensor is configured to sense the first magnetic field, the second sensor is configured to sense the second magnetic field, and the third sensor is configured to sense an ambient magnetic field.
One embodiment of a method of sensing an applied torque using a torque sensor is provided. The torque sensor includes a shaft, which includes a first region and a second region, both regions being magnetoelastic. The first region and the second region of the shaft are configured to generate a first magnetic field and a second magnetic field in response to the applied torque. The shaft also includes a third region disposed between the first region and the second region. The third region is configured to generate a substantially negligible magnetic field in response to the applied torque. The method includes steps of receiving the applied torque with the shaft of the torque sensor and sensing the first magnetic field, the second magnetic field, and the ambient magnetic field.
One embodiment of a vehicular component for determining a magnitude of an applied torque is provided. The vehicular component includes a mechanism for applying the applied torque and a torque sensor. The torque sensor includes a shaft configured to receive the applied torque, which includes a first region and a second region, both regions being magnetoelastic. The first region and the second region of the shaft are configured to generate a first magnetic field and a second magnetic field in response to the applied torque. The shaft also includes a third region disposed between the first region and the second region. The third region is configured to generate a substantially negligible magnetic field in response to the applied torque. The vehicular component also includes a first sensor disposed adjacent to the first region, a second sensor disposed adjacent to the second region, and a third sensor disposed adjacent the third region. The first sensor is configured to sense the first magnetic field, the second sensor is configured to sense the second magnetic field, and the third sensor is configured to sense an ambient magnetic field. The vehicular component also includes a controller coupled to the first sensor, the second sensor, and the third sensor. The controller being configured to determine the magnitude of the applied torque based on the first magnetic field, the second magnetic field, and the ambient magnetic field.
The arrangement of the first magnetoelastic region, the second magnetoelastic region, and the null-magnetized region allow the torque sensor to be more compact, while maintaining an ability to accurately sense the magnetic fields and reject the ambient magnetic field as well as noise from the ambient magnetic field. The torque sensor, system and method may exhibit other advantages other than those described herein. Other features and advantages of the torque sensor, method, and vehicular component will be readily appreciated as the same becomes better understood by reference to the following detailed description when considered in connection with the accompanying drawings.
Other advantages of the present disclosure will be readily appreciated, as the same becomes better understood by reference to the following detailed description when considered in connection with the accompanying drawings wherein:
I. Torque Sensor Overview
Referring to the embodiment of
Although the shaft 12, as shown in
As shown in
Also shown in
Because the shaft 12 of the torque sensor 10 includes two magnetoelastic regions 14, 16, the torque sensor 10 may be referred to herein as a “dual-band” torque sensor 10. For convenience, the torque sensor 10 will be referred to herein as “the torque sensor 10”, but as “the dual-band torque sensor 10” when the torque sensor 10 is being compared to other torque sensors, such as a “tri-band” torque sensor.
In one embodiment, the first and second magnetoelastic region 14, 16 may be substantially equivalent in length and may generate substantially equivalent magnetic fields. Specifically stated, in such an embodiment, L1 may be substantially equivalent to L2; the first and second magnetoelastic regions 14, 16 have substantially equivalent magnetic polarities; and the first and second magnetic fields 140, 160 are substantially equivalent in direction and magnitude. However, it should be noted that, in other embodiments, the first and second magnetoelastic regions 14, 16 may vary in length and may generate unequal magnetic fields. Furthermore, while the first and second magnetoelastic regions 14, 16 have a positive polarity in
Referring back to
Referring to
Also shown in
Furthermore, it should be noted that the first sensor 20 may include more than one sensor for sensing the first magnetic field 140 and the ambient magnetic field 190. For example, in one embodiment, the first sensor 20 may include a plurality of sensors, which are adjacent to the first magnetoelastic region 14 and are configured to sense the first magnetic field 140. In such an embodiment, the plurality of sensors may produce the reading of the first magnetic field 140 and the ambient magnetic field 190 by averaging readings produced by each sensor of the plurality of sensors. Likewise, the second sensor 22 may include a plurality of sensors for sensing and producing the reading of the second magnetic field 160 and the ambient magnetic field 190. The third sensor 24 may also include a plurality of sensors for sensing and producing the reading of the ambient magnetic field 190.
It should also be noted that the sensors 20, 22, 24 may be any sensor suitable for sensing a magnetic field. For example, the sensors 20, 22, 24 may include at least one of a Hall effect sensor, a giant magnetoresistance magnetometer, an AMR magnetometer, a magneto-optical sensor, a search coil magnetic field sensor, a magnetodiode, a fluxgate magnetometer, or any other sensor suitable for sensing a magnetic field.
As shown in
Advantageously, due to above-described features of the torque sensor 10, the torque sensor 10 may be more compact, allowing the torque sensor 10 to be more immune to ambient magnetic field noise. In this way, the torque sensor 10 may reduce production costs, may fit smaller assemblies, and produce more accurate determinations of the magnitude of the applied torque 34.
II. A Method of Determining the Magnitude of the Applied Torque
To determine the magnitude of the applied torque 34 during step 206, a system of equations may be defined for the readings produced by the sensors 20, 22, 24. For example, the system of equations may express the readings produced by the sensors 20, 22, 24 (represented by S1, S2, and S3) in terms of a magnitude of an axial component of a magnetic field proportional to the applied torque 34 (τx), a magnitude of an axial component of the ambient magnetic field 190 (Bx), and a magnitude of a first-order spatial derivative of the ambient magnetic field 190 (δx). In the system of equations, the magnitude of the axial component of the magnetic field proportional to the applied torque 34 corresponds to the magnitude of the applied torque 34, which is being solved for in step 206. Furthermore, the magnitude of the axial component of the ambient magnetic field 190 (Bx) and the magnitude of the first-order spatial derivative of the ambient magnetic field 190 (δx), in combination, approximate an effect of the ambient magnetic field 190 on the readings produced by the sensor 20, 22, 24. In embodiments where there is little variation from the ambient magnetic field 190, such as the embodiment of
It should be noted that, while the sensors 20, 22, 24 may be configured to sense a magnitude of a radial component of a magnetic field, the sensors 20, 22, 24 in the above system of equations are configured to sense a magnitude of an axial component of a magnetic field. Furthermore, it may be assumed that the first and second magnetic fields 140, 160 generated by the first and second magnetoelastic regions 14, 16 are substantially equivalent magnetic fields, the magnitude of the axial component of the first and second magnetic fields 140, 160 are substantially equivalent to the magnitude of the axial component of the magnetic field proportional to the applied torque 34 (τx). Additionally, it may be assumed that the torque sensor 10 may be placed on a coordinate plane with an origin at the exact center of the non-magnetic region 18 and that the two outer regions 14, 16 are of identical length.
In the above-defined system of equations, it may be assumed that sensors 20, 22, 24 are adjacent to the regions 14, 16, 18 and, therefore, that the readings produced by the sensors 20, 22, 24 may be expressed using the properties of the regions 14, 16, 18. For example, the first sensor 20 may be disposed adjacent to the first magnetoelastic region 14. As such, the reading produced by the first sensor 20 (S1) may be represented as a sum of the magnetic field proportional to the applied torque 34 (τx), the ambient magnetic field 190 (Bx), and the first-order spatial derivative of the ambient magnetic field 190 (δx). Similarly, the second sensor 22 may be disposed adjacent to the second magnetoelastic region 16. Additionally, the second sensor 22 may be located on an opposite side of the coordinate plane from the first sensor 20. As such, the reading produced by the second sensor 22 (S2) may include the magnetic field proportional to the applied torque 34 (τx) and the ambient magnetic field 190 (Bx), as well as a reversal of the first-order spatial derivative (δx). The third sensor 24 may be disposed adjacent to the null-magnetized region 18 with the origin of the coordinate plane at an exact center of the null-magnetized region 18. Therefore, the reading produced by the third sensor 24 (S3) includes the ambient magnetic field 190 (Bx).
Using the system of equations above, one may solve for τx and determine the magnitude of the axial component of the magnetic field proportional to the applied torque 34 (τx). For example, using the system of equations above, one could express τx in the following way:
Therefore, alter the controller 38 receives the readings produced by the sensors 20, 22, 24 (S1, S2, and S3), the controller 38 may determine the magnitude of the axial component of the magnetic field proportional to the applied torque 34 (τx). Because τx may be proportional to the applied torque 34, once τx is determined, the controller 38 may determine the magnitude of the applied torque 34.
As previously stated, step 206 of determining the magnitude of the applied torque 34 with the controller 38 may include step 207, the step of rejecting the ambient magnetic field 190. Referring to the expression of τx above, it should be noted that, by adding S1 and S2 and subtracting 2*S3, the ambient magnetic field 190 (Bx) may be effectively rejected from the expression of τx. Otherwise stated, the magnitude of the ambient magnetic field 190 (Bx) does not affect the determination of τx and, subsequently, the determination of the magnitude of the applied torque 34.
It should be noted that, in other embodiments of the method, steps 201-206 may be ordered in any suitable fashion. For example, in some embodiments, steps 203, 204, and 205 may occur in any suitable order and may occur simultaneously. Furthermore, some steps of the method may occur continuously. For example, the applied torque 34 may be received by the shaft 12 while steps 203, 204, and 205 occur. In another example, steps 203, 204, 205, and 206 may occur continuously such that the sensors 20, 22, 24 may continuously produce readings and the controller 38 may continuously determine the magnitude of the applied torque 34.
III. The Compact Nature of the Dual-Band Torque Sensor
As previously stated, the above-described features of the torque sensor 10 allow the torque sensor 10 to be more compact. To aid in explaining the compact nature of the torque sensor 10,
As shown in
In comparison to the tri-band torque sensor 10′, the dual-band torque sensor 10 shown in
Furthermore, it should be noted that the graph of
The displacement tolerance of a torque sensor may be defined as a ratio between a displacement of magnetic field sensors within the torque sensor and the corresponding axial position noise received. For example, referring to
As such, based on the displacement tolerance values for the torque sensors 10, 10′, the dual-band torque sensor 10 is less sensitive to displacement errors of its sensors 20, 22, 24 than the tri-band torque sensor 10′ is to displacement errors of its sensors 20′, 22′, 24′. Said differently, the dual-band torque sensor 10 has a higher displacement tolerance than the tri-band torque sensor 10′.
The dual-band torque sensor 10 has a higher displacement tolerance than the tri-band torque sensor 10′ because the tri-band torque sensor 10′ includes the third magnetoelastic region 18′, while the dual-band torque sensor 10 includes the null-magnetized region 18. Referring to
As shown in
However, although the dual-band torque sensor 10 has a higher displacement tolerance than the tri-band torque sensor 10′, the displacement tolerance of the tri-band torque sensor 10′ may be within a range of acceptability that allows the torque sensor 10′ to accurately determine the magnitude of the applied torque 34. Therefore, the dual-band torque sensor 10 may be compressed and still determine the magnitude of the applied torque 34 accurately. This compression may be accomplished by compressing the axial length of the regions 14, 16, 18 of the dual-band torque sensor 10.
In order to ensure that the compressed dual-band torque sensor 10 still determines the applied torque 34 accurately, the critical points of the graph of the magnetic field strength of the dual-band torque sensor 10 may be compressed to match the critical points of the graph of the magnetic field strength of the tri-band torque sensor 10′. As such, the dual-band torque sensor 10 may be compressed by compressing the graph of the magnetic field strength of the dual-band torque sensor 10.
To determine a compression factor by which the regions 14, 16, 18 of the dual-band torque sensor 10 may be compressed, the magnetic field strength of the dual-band torque sensor 10 (Bdual) and the magnetic field strength of the tri-band torque sensor 10′ (Btri) may be modeled using a pair of equations. Given the sinusoidal nature of the strengths of the magnetic fields, Bdual and Btri may be expressed as follows:
Furthermore, to determine the compression factor by which the regions 14, 16, 18 of the dual-band torque sensor 10 may be compressed, the compression factor (α) may be expressed using Bdual and Btri:
As such, the compression factor (α) may be adjusted to adjust Bdual(α). In this way, when α>1, the critical points of Bdual(α) may be compressed and the dual-band torque sensor 10 may also be compressed.
Furthermore, to determine the compression factor by which the regions 14, 16, 18 of the dual-band torque sensor 10 may be compressed, the compression may be considered with regard to an effect the compression has on the displacement tolerance of the dual-band torque sensor 10. As previously stated, although the dual-band torque sensor 10 has a higher displacement tolerance than the tri-band torque sensor 10′, the displacement tolerance of the tri-band torque sensor 10′ maybe within a range of acceptability that allows the torque sensor 10′ to accurately determine the magnitude of the applied torque 34. As such, to ensure that the displacement tolerance of the dual-band torque sensor 10 is also within a range of acceptability, the displacement tolerance of the dual-band torque sensor 10 may be set to be equal to the displacement tolerance of the tri-band torque sensor 10′. To accomplish this, the axial position noise sensed by the sensors 20, 22, 24 and the axial position noise sensed by the sensors 20′, 22′, 24′ may both be represented using λ. Assuming a normalized magnetic field strength, λ may be expressed accordingly:
Therefore, to consider the effect the compression has on the axial position noise sensed by sensors 20, 22, 24, the compression factor (α) may be expressed in terms of λ accordingly:
Using the above equation, the value of α when the axial position noise (λ) sensed by the sensors 20, 22, 24 is minimized may be determined by setting λ as equal to 0. By taking the limit of α as λ→0, we obtain a value of α, or compression factor, equal to √{square root over (2)}.
It should be noted that the dual-band torque sensor 10 may be compressed in a variety of ways. The dual-band torque sensor 10 may be compressed in any suitable manner such that the displacement tolerance of the dual-band torque sensor 10 is within a range of acceptability and the dual-band torque sensor 10 may accurately determine the magnitude of the applied torque 34. For example, in some embodiments, the first and second magnetoelastic regions 14, 16 may be compressed. In other embodiments, the non-magnetic region 18 may be compressed. In still other embodiments, the regions 14, 16, 18 may be compressed.
IV. Increased Immunity to Ambient Magnetic Field Noise
As previously stated, tire dual-band torque sensor 10 may be more compact, allowing the dual-band torque sensor 10 to be more immune to ambient magnetic field noise. As discussed in Section II, the dual-band torque sensor 10 may reject the ambient magnetic field 190 to determine the magnitude of the applied torque 34. In this section, Section IV, an immunity of the dual-band torque sensor to noise from the ambient magnetic field 190 is discussed and compared with an immunity of the previously-described tri-band torque sensor 10′ to noise from the ambient magnetic field 190.
To compare the immunities of the torque sensors 10, 10′ to noise from the ambient magnetic field 190, the system of equations from Section II may be modified to apply to both the dual-band torque sensor 10 and the tri-band torque sensor 10′. Recall that the system of equations from Section II expresses the readings of the sensors 20, 22, 24 in terms of the magnitude of an axial component of a magnetic field proportional to the applied torque 34 (τx), the magnitude of the axial component of the ambient magnetic field 190 (Bx), and the magnitude of a first-order spatial derivative of the ambient magnetic field 190 (δx). As shown below, the system of equations may be modified to also express the readings of the sensors 20′, 22′, 24′, the sensors of the tri-band torque sensor 10′. The system of equations may be defined as follows, where k=0 for the dual-band torque sensor 10 and k=−1 for the tri-band torque sensor 10′:
Therefore, using the above system of equations, the magnitude of an axial component of a magnetic field proportional to the applied torque 34 (τx) for the dual-band torque sensor 10 and the tri-band torque sensor 10′ may be expressed as follows:
The above-defined system of equations assumes that the tri-band torque sensor 10′ may be placed on a coordinate plane with an origin at the exact center of the third magnetoelastic region 18′ of the tri-band torque sensor 10′. Furthermore, the system of equations assumes that the first magnetoelastic regions 14, 14′ and the second magnetoelastic regions 16, 16′ of the dual-band torque sensor 10 and the tri-band torque sensor 10′ are of substantially equivalent length and that each generates a magnetic field with an axial magnitude equivalent to τx. Additionally, the system of equations assumes that the third magnetoelastic region 18′ and the non-magnetic region 18 are of substantially equivalent length. However, the system of equations also assumes that the third magnetoelastic region 18′ generates a magnetic field with an axial magnitude equivalent to τx, but with a negative polarity, while the non-magnetic region 18 does not generate a magnetic field.
It should be noted that, in the above system of equations, which are used by the dual-band torque sensor 10 and the tri-band torque sensor 10′ to calculate the applied torque 34, the magnitude of the axial component of the ambient magnetic field 190 (Bx) and the magnitude of the first-order spatial derivative of the ambient magnetic field 190 (δx) approximate an effect of the ambient magnetic field 190 on the readings produced by the sensor 20, 22, 24. Also previously stated, in embodiments where there is little variation from the ambient magnetic field 190, such as the embodiment of
To determine the immunities of the torque sensors 10, 10′ to the noise of the ambient magnetic field 190, the magnitude of the axial component of the ambient magnetic field 190 (Bx) and the magnitude of a first-order spatial derivative of the ambient magnetic field 190 (δx) may be replaced with a power series representing the ambient magnetic field 190. The ambient magnetic field 190 (represented as B(x)) may be expanded into a power series centered about the origin of the previously-established coordinate plane where x may be a distance from the origin:
B(x)=B0+B1x+B2x2+ . . . +Bnxn+ . . .
B(0)=B0,
B(x)=B0+B1x+B2x2+ . . . Bnxn+ . . . , and
B(−x)=B0−B1x+B2x2+ . . . −B2n−1x2n−1+B2nx2n+ . . . .
We may apply this equation for the ambient magnetic field 190 (B(x)) to the above system of equations,
It may be readily noted that, for both the dual-band torque sensor 10 and the tri-band torque sensor 10′, the τx value for an ambient magnetic field 190 may be defined as a sum of the previously solved for τx value and an ambient magnetic field noise (ϵ) from even polynomials of the power series representing the ambient magnetic field 190. Furthermore, comparing the τx values for the dual-band torque sensor 10 and the tri-band torque sensor 10′, it may be readily noted that the sensors 20′, 22′, 24′ of the tri-band torque sensor 10′ sense half as much noise as the dual-band torque sensor 10.
However, as previously described in Section III, the regions 14, 16, 18 of the dual-band torque sensor 10 may be compressed by a factor of √{square root over (2)}. Therefore, xdual may be expressed as:
As follows, the non-uniform ambient magnetic field noise for the dual-band torque sensor 10 and the non-uniform ambient magnetic field noise (ϵtri) for the tri-band torque sensor 10′ may be expressed as:
Therefore, due to the compact nature of the dual-band torque sensor 10, the ambient magnetic field noise (ϵdual) of the dual-band torque sensor 10 will, as a result, be lower than the ambient magnetic field noise (ϵtri) of the tri-band torque 10′. As such, the dual-band torque sensor 10 has a higher immunity to ambient magnetic field noise, compared to the tri-band torque sensor 10′.
Thus, the dual-band torque sensor 10 may be more compact and may be more immune to ambient magnetic field noise than the tri-band torque sensor 10′. In this way, the torque sensor 10 may reduce production costs, fit into smaller assemblies, and produce more accurate determinations of the magnitude of the applied torque 34.
Several embodiments have been discussed in the foregoing description. However, the embodiments discussed herein are not intended to be exhaustive or limit the invention to any particular form. The terminology which has been used is intended to be in the nature of words of description rather than of limitation. Many modifications and variations are possible in light of the above teachings and the invention may be practiced otherwise than as specifically described.
The subject application claims the benefit of U.S. Provisional Patent Application No. 62/433,073, filed on Dec. 12, 2016, the entirety of which is hereby incorporated by reference.
Filing Document | Filing Date | Country | Kind |
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PCT/IB2017/057858 | 12/12/2017 | WO | 00 |
Number | Date | Country | |
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62433073 | Dec 2016 | US |