SENSOR FOR WEAR MEASUREMENT, METHOD OF MAKING, AND METHOD OF OPERATING SAME
20180011038 · 2018-01-11
Inventors
- Iosif Izrailit (Newton, MA, US)
- David L. Carnahan (Needham, MA, US)
- Grant A. Drew (Laconia, NH, US)
- Richard R. Soelch (Laconia, NH, US)
Cpc classification
F16C17/02
MECHANICAL ENGINEERING; LIGHTING; HEATING; WEAPONS; BLASTING
F16C17/246
MECHANICAL ENGINEERING; LIGHTING; HEATING; WEAPONS; BLASTING
F16C23/043
MECHANICAL ENGINEERING; LIGHTING; HEATING; WEAPONS; BLASTING
International classification
Abstract
A wear sensor comprising: an insulating substrate having a top surface and a bottom surface; a conductive electrode formed on said top surface of said insulating substrate; an insulating wear lining material having a first side secured to said top surface of said insulating substrate and conductive electrode, an opposite second side that will be worn down by relative motion between the wear sensor and a moving component; one or more contact points where the electrical properties between the electrode and the moving component can be measured; and one or more perforations through the thickness of the substrate and electrode, through which an adhesive may flow, thereby increasing the peel strength between the wear sensor and race or between the wear sensor and the wear liner.
Claims
1.-6. (canceled)
7. A wear sensor comprising: a conductive filament that is deposited on or woven into an insulating, wear resistant material, such that the capacitance between the conductive filament and a moving component increases as the wear resistant material is worn away.
8. A wear sensor according to claim 7 wherein the conductive filament is a carbon fiber.
9. A wear sensor according to claim 7 wherein the conductive filament is a carbon nanotube yarn.
10. A wear sensor according to claim 7 wherein the conductive filament is a metal wire.
11. A wear sensor according to claim 7 wherein the conductive filament is a metal coated fiber.
12. (canceled)
Description
BRIEF DESCRIPTION OF THE DRAWINGS
[0023] These and other objects, features and advantages of the present invention will be more fully disclosed or rendered obvious by the following detailed description of the preferred embodiments of the invention, which is to be considered together with the accompanying drawings wherein like numbers refer to like parts and further wherein:
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DETAILED DESCRIPTION OF THE PREFERRED EMBODIMENTS
[0036] The present invention comprises an insulating wear liner with a sensor that is positioned either within the liner or placed on the non-wearing surface of the liner. The sensor is comprised of a conductive electrode and one or more pads for interrogating the electrical properties of the sensor. The liner is situated between the race and the moving part.
[0037] By way of example but not limitation, a sensor may be positioned inside of the wear liner of a sleeve bearing, and the capacitance between the wear liner and the shaft can be calculated in the new condition of the shaft and wear liner, and after wear by a shaft.
[0038] Looking now at
[0039] The new, unused sleeve bearing is assembled with a shaft which has radius R.sub.shaft. The shaft is centered in the bearing, concentric with the race, which has a radius R.sub.race. The sensor conductive electrode is positioned inside the liner, having radius R.sub.sensor, such that all three are concentric and R.sub.race>R.sub.sensor>R.sub.shaft.
[0040] We assume the liner has a uniform dielectric constant of ∈. The new bearing, with no wear, will have a capacitance C.sub.new between the sensor and the shaft, which is given by:
[0041] Table 1 shows a calculation of capacitance for a new shaft bearing.
TABLE-US-00001 TABLE 1 Calculation of capacitance for new liner in a sleeve bearing NEW LINER inch Value Metric Unit Wear liner thickness T 0.012 0.00030 m sensor position Sp 0.006 0.00015 m Diameter of Shaft Dsh 0.500 0.01270 m Diameter of Race Dr = Dsh + 2T 0.524 0.01331 m Diameter of Sensor Ds = Dsh + 2Sp 0.512 0.01300 m Bearing Length L 0.500 0.01270 m Dielectric constant of liner e 2 2 Permittivity of vacuum e0 8.85E−12 F/m Radius of shaft Rsh = Dsh/2 0.00635 m Radius of race Rr = Dr/2 0.00665 m Radius of sensor Rs = Ds/2 0.00650 m Capacitance sensor-shaft C = 2 * pi * e * e0/(ln(Rs/Rsh) 4689.2 pF/m Capacitance Bearing, pF Cb = C * L 59.6 pF
[0042] There will also be capacitance between the sensor electrode and the outer race, but this value should be constant over the life of the bearing. Between the sensor electrode and the moving shaft, there will be wear. Accordingly, the thickness of the wear liner will decrease, and the shaft will exhibit more play. One aspect of this invention is the effect of concentricity on the measured capacitance of a sensor embedded in a wear lining. We recognize two wear modes that could occur, concentric uniform or non-concentric non-uniform.
[0043] To illustrate uniform wear, we consider a bearing that is worn with perfect symmetry so that some of the wear liner is removed from its entire circumference. Next, we position the shaft in perfect concentricity with the race and sensor electrode.
[0044] In this arrangement, there are two capacitors in series, one made of air C.sub.air, and another made from the remaining liner C.sub.liner The air gap, having thickness W, will have a capacitance based on the radial gap, R.sub.liner=R.sub.shaft+W. The capacitance of that gap will follow:
[0045] Likewise, the wear liner will have a capacitance based on its thickness, equal to R.sub.sensor−R.sub.liner, or R.sub.sensor−(R.sub.shaft+W)
[0046] The total capacitance, C.sub.T, will follow that of two capacitors in series; C.sub.T=(C.sub.air×C.sub.liner) (C.sub.air+C.sub.liner). Table 2 shows the result of this calculation.
TABLE-US-00002 TABLE 2 Concentrically worn sleeve bearing CONCENTRIC WEAR inch Value Metric Unit Wear liner thickness T 0.012 0.000305 m sensor position Sp 0.006 0.000152 m Diameter of Shaft Rsh = Dsh/2 0.500 0.012700 m Diameter of Race Rr = Dr/2 0.524 0.013310 m Diameter of Sensor Rs = Ds/2 0.512 0.013005 m Bearing Length L 0.500 0.012700 m Dielectric constant of liner e 2 2 Permittivity of vacuum e0 8.85E−12 F/m Radius of shaft Rshaft 0.00635 m Radius of race Rr 0.00665 m Radius of sensor Rsensor 0.00650 m Wear W 0.004 0.00010 m Radius of liner Rliner = Rshaft + Wear 0.00645 m Capacitance shaft to liner Cair = 2 * pi * e0(1/ln(Rliner/Rshaft) 3503 pF/m Capacitance liner to electrode Cliner = 2 * pi * e0(e/ln(Rsensor/Rliner) 14180 pF/m Total Capacitance/m CT = (Cair * Cliner)/(Cair + Cliner) 2809 pF/m Capacitance C = CT * L 35.7 pF
[0047] The resulting capacitance is lower than the value calculated in Table 1 for the new bearing. We note that this is the case only if the shaft is held at the center. If loaded, the shaft will be non-concentric and the following example will apply.
[0048] Next, to illustrate the non-concentric, non-uniform case, we consider a bearing that has been loaded and worn preferentially on one side. The result is that the shaft is no longer concentric with the sensor.
[0049] The capacitance of two cylinders eccentrically located one inside the other with radii (R.sub.shaft) and (R.sub.sensor), respectively, but with the centers of the two cylinders having a distance (W) apart, will be larger than in the concentric case. Ignoring the replacement of the worn-away dielectric with air, the capacitance would be:
[0050] The capacitance is calculated for an eccentrically worn sleeve bearing in Table 3.
TABLE-US-00003 TABLE 3 Non-concentric wear of a sleeve bearing WORN LINER inch Value Metric Unit Wear liner thickness T 0.012 0.000305 m sensor position Sp 0.006 0.000152 m Diameter of Shaft Dsh 0.500 0.012700 m Diameter of Race Dr = Dsh + 2T 0.524 0.013310 m Diameter of Sensor Ds = Dsh + 2Sp 0.512 0.013005 m Bearing Length L 0.500 0.012700 m Dielectric constant of liner e 2 2 e0 e0 8.85E−12 F/m Radius of shaft Rsh = Dsh/2 0.006350 m Radius of race Rr = Dr/2 0.006655 m Radius of sensor Rs = Ds/2 0.006502 m Eccentric Wear W 0.004 0.000102 m Capacitance/m shaft to sensor C = 2 * pi * e * e0 * (1/(acosh(−(W{circumflex over ( )}2 − Rsh{circumflex over ( )}2 − Rs{circumflex over ( )}2)/2Rsh * Rs) 6440.4 pF/m Capacitance of Bearing Cb = C * L 81.8 pF
[0051] In Table 3, we see that the capacitance is significantly higher for the non-concentric worn bearing than for the new bearing. A notable aspect of this invention is that the capacitance between a metallic shaft and a sensor placed inside or behind the wear liner will increase with concentric or non-concentric wear, as long as the shaft is loaded. The capacitance is an inverse function of the liner thickness. Accordingly, the capacitance increases rapidly as the liner thickness approaches zero.
[0052] Between the two previous examples, we expect to find the non-uniform, non-concentric case to be prevalent, as the loading and wear of bearings is rarely uniform. As such, we can relate the wear of a bearing to a measurable increase in capacitance between the shaft and the sensor.
[0053] The capacitance measurement can be made at different frequencies. A standard frequency for capacitance measurement is 10 kHz. Measurements taken at a higher frequency improve the sensitivity of the measurement, but also increase the error due to interference. The optimal frequency for accuracy will depend on the electromagnetic interference in the environment surrounding the bearing. The measurement of Q factor, which can be calculated from the active and inductive current components in the sensor, provides information about the status of the liner. If at any point the gap between the sensor and the ball approaches zero, Q will drop rapidly toward zero. It will also be electrically shorted at this point. A Q under 5 indicates that the bearing needs immediate replacement, and a Q above 20 indicates a bearing with good health. The electrical shorting of the sensor and ball can also be used as an indicator that the wear liner has failed in at least one spot, and therefore needs replacement.
[0054] Turning again to
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[0057] Looking now at
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[0060] Looking now at
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[0065] One illustrative procedure for producing a device according to the present invention is shown in
[0066] Turning back to
[0067] Comparing
[0068] We note that a similar type of measurement could be made if the wear liner material was conductive, and the resistance was measured as a function of wear.
[0069] There are two methods to measure the capacitance of the sensor. The first is to measure the value directly with a probe and a capacitance meter. The other alternative is to measure the resonant frequency of the combination of the sensor's capacitance and the attached antenna's inductance. A similar measurement could be implemented using an inductive sensor and a distributed capacitor to create the resonant circuit.
[0070] The preceding examples should be construed as non-limiting, as other methods of implementing the sensor are possible. Also, other methods can be used to measure the wear in addition to capacitance, including inductance and resistance.
MODIFICATIONS OF THE PREFERRED EMBODIMENTS
[0071] It should be understood that many additional changes in the details, materials, steps and arrangements of parts, which have been herein described and illustrated in order to explain the nature of the present invention, may be made by those skilled in the art while still remaining within the principles and scope of the invention.