Method and device for determining a sensor coil inductance

11143681 · 2021-10-12

Assignee

Inventors

Cpc classification

International classification

Abstract

A method for determining a sensor coil inductance of an eddy current sensor using an LC oscillator circuit includes determining the sensor coil inductance via integration, as a function of an oscillation frequency and a resonance capacitance of the LC oscillator circuit. The method further includes detuning, at least once, the oscillation frequency during the integration.

Claims

1. A method for determining a sensor coil inductance of an eddy current sensor using an LC oscillator circuit, the method comprising: determining the sensor coil inductance via integration during an integration period, as a function of an oscillation frequency and a resonance capacitance of the LC oscillator circuit; detuning, at least once, the oscillation frequency at least once during the integration period such that the oscillation frequency is different than a current resonant frequency of the oscillation circuit; and changing a gate delay of a digital inverter of an oscillator for detuning the oscillation frequency, wherein the LC oscillator circuit includes the eddy current sensor such that the sensor coil inductance of the eddy current sensor and an internal resistance of the eddy current sensor are each properties of the LC oscillator circuit, and wherein the LC oscillator circuit includes a resonance capacitor having the resonance capacitance.

2. The method as claimed in claim 1, further comprising: changing, at least once, the resonance capacitance for detuning the oscillation frequency.

3. The method as claimed in claim 1, further comprising: increasing, at least once by a predefinable value, the resonance capacitance.

4. The method as claimed in claim 1, further comprising: increasing continuously the resonance capacitance.

5. The method as claimed in claim 1, further comprising: increasing the resonance capacitance by additionally connecting at least one additional capacitor.

6. The method as claimed in claim 1, further comprising: increasing the resonance capacitance as a function of an expected interference frequency.

7. A device for determining a sensor coil inductance of an eddy current sensor, comprising: an LC oscillator circuit including at least one resonance capacitor; a detection device configured to detect an oscillation frequency of the LC oscillator circuit; and a specifically arranged control unit configured to: determine the sensor coil inductance via integration, as a function of an oscillation frequency and a resonance capacitance of the LC oscillator circuit; and detune, at least once, the oscillation frequency during the integration, wherein the LC oscillator circuit further includes an oscillator having a digital inverter and a changeable gate delay.

8. The device as claimed in claim 7, wherein the LC oscillator circuit further includes at least one additionally connectable capacitor configured to increase the resonance capacitance.

9. A method for determining a sensor coil inductance of an eddy current sensor using an LC oscillator circuit, the method comprising: determining the sensor coil inductance via integration, as a function of an oscillation frequency and a resonance capacitance of the LC oscillator circuit; detuning, at least once, the oscillation frequency during the integration; and changing a gate delay of a digital inverter of an oscillator for detuning the oscillation frequency, wherein the LC oscillator circuit includes the eddy current sensor such that the sensor coil inductance of the eddy current sensor and an internal resistance of the eddy current sensor are each properties of the LC oscillator circuit, and wherein the LC oscillator circuit includes a resonance capacitor having the resonance capacitance.

10. A method for determining a sensor coil inductance of an eddy current sensor using an LC oscillator circuit, the method comprising: determining the sensor coil inductance via integration, as a function of an oscillation frequency and a resonance capacitance of the LC oscillator circuit; detuning, at least once, the oscillation frequency during the integration; and increasing the resonance capacitance as a function of an expected interference frequency, wherein the LC oscillator circuit includes the eddy current sensor such that the sensor coil inductance of the eddy current sensor and an internal resistance of the eddy current sensor are each properties of the LC oscillator circuit, and wherein the LC oscillator circuit includes a resonance capacitor having the resonance capacitance.

11. A method for determining a sensor coil inductance of an eddy current sensor using an LC oscillator circuit, the method comprising: determining the sensor coil inductance via integration during an integration period, as a function of an oscillation frequency and a resonance capacitance of the LC oscillator circuit; detuning, at least once, the oscillation frequency at least once during the integration period such that the oscillation frequency is different than a current resonant frequency of the oscillation circuit; and increasing the resonance capacitance as a function of an expected interference frequency, wherein the LC oscillator circuit includes the eddy current sensor such that the sensor coil inductance of the eddy current sensor and an internal resistance of the eddy current sensor are each properties of the LC oscillator circuit, and wherein the LC oscillator circuit includes a resonance capacitor having the resonance capacitance.

Description

BRIEF DESCRIPTION OF THE DRAWINGS

(1) The present disclosure and its advantages are to be explained in greater detail based on exemplary embodiments. The following are shown:

(2) FIG. 1 shows a simplified depiction of a device for operating an eddy current sensor;

(3) FIGS. 2A to 2D show oscillating frequencies of the sensor without and with an interference signal;

(4) FIGS. 3A to 3D show oscillating frequencies of the sensor when carrying out an advantageous operating method; and

(5) FIGS. 4A to 4D show oscillating frequencies of the sensor when carrying out an alternative operating method.

DETAILED DESCRIPTION

(6) FIG. 1 shows a simplified depiction of a device 1 for operating an eddy current sensor 2 which is used as a rotation angle sensor, in particular for determining a coil inductance of the eddy current sensor 2. The device 1 has an LC oscillator circuit 3 for detecting the coil inductance of the eddy current sensor 2. For this purpose, the oscillator circuit 3 has an inductance L of the eddy current sensor 2 or its sensor coils, an internal resistance R.sub.C of the eddy current sensor 2, and a resonance capacitor C.sub.R. Furthermore, the circuit 3 includes an oscillator 4 having a digital inverter 5. A module 6 calculates a rotation angle, for example, of the rotor of an electric motor, which is detected by the eddy current sensor 2, from the oscillating frequency f generated in the circuit 3. The circuit 3 oscillates at the LC resonant frequency. Digitization and determination of the coil inductance are preferably carried out by counting the periods within an integration period t.sub.int.

(7) FIGS. 2A and 2C show the curve of the oscillation frequency f over the integration period t.sub.int, wherein according to FIG. 2A, no interference signal is present, and wherein FIG. 2C shows the case of when an interference signal S.sub.ex is present. Furthermore, FIGS. 2B and 2D shows the digitized frequency f.sub.D which results from the integration. In this case, it is assumed that the interference signal S.sub.ex is a CW signal and has an interference frequency f.sub.es which, for example, differs from the LC resonant frequency f.sub.LG by 100 kHz. Assuming a temporally constant value of the resonance capacitance of the capacitor C.sub.R, the oscillation frequency f corresponds either to the LC resonant frequency f.sub.LC if no interference signal S.sub.ex is present, or an effective frequency f.sub.eff which lies between the LC resonant frequency and the frequency of the interference signal S.sub.ex. It is obvious that counting the periods under the influence of the interference signal S.sub.ex results in a counter value which differs from the interference-free situation. By means of the method described below, the advantageous operation, and the advantageous circuit configuration of the device 1, it is achieved that the influence of the interference signal S.sub.ex does not result in an erroneous counter value (digitized frequency f.sub.D), and thus has no influence or at least a reduced influence on the rotation angle ascertained by means of the eddy current sensor 2. Advantageously, the circuit 3 according to a first exemplary embodiment has a plurality of capacitors, in particular in the form of a capacitor array 7 as indicated in FIG. 1, which are configured in an integrated circuit and are connectable via semiconductor switches of the resonant circuit or to the resonator of the circuit 3 and are additionally connectable to the resonance capacitor C.sub.R. For this purpose, for example, metal-dielectric-metal capacitors are fabricated in the back-end process of the manufacture of the integrated circuit. At least one additional capacitor is additionally connectable to the circuit 3 or to the resonance capacitor C.sub.R.

(8) If only one additional capacitor is provided and additionally connectable, then the method shown in FIGS. 3A to 3D may be carried out. In this case, it is provided that during the integration, the checking of the sensor coil of the eddy current sensor 2 for half the integration period (t.sub.int/2) is compensated for by the resonance capacitor C.sub.R or by the resonance capacitance thereby formed. In the second half of the integration period, the sensor coil is compensated for by additionally connecting the additional capacitor having an additional capacitance (C.sub.R+C.sub.add) The additional capacitance C.sub.add is preferably selected in such a way that the original resonant frequency is shifted by significantly more than the locking range of the injection locking. Advantageously, the capacitances are chosen as follows: C.sub.R=68 pF and C.sub.add=5 pF. In the case of planar coils on a printed circuit board base which is approximately 5 mm in size, the locking range of the injection locking is typically less than 100 kHz. By additionally connecting the additional capacitor, the interference due to the interference signal S.sub.ex may be prevented for at least half the integration time. The measurement error (frequency error) when determining the coil inductance may thus be halved. If the circuit 3 has multiple additionally connectable capacitors, it is possible to introduce additional stages and thus further reduce the time span of the possible interference due to the interference signal S.sub.ex.

(9) FIGS. 4A to 4D show an additional exemplary embodiment, in which the oscillation frequency f.sub.LC is continuously modulated during the integration, for example, corresponding to a curve acting linearly on the frequency, as shown in FIG. 4A. In the case of linear modulation and under the assumption that the frequency f.sub.ex of the interference signal S.sub.ex lies between f.sub.min and f.sub.max, the counter reading is not affected the interference signal S.sub.ex during integration. Locking onto the interference signal S.sub.ex causes an increase in the oscillation frequency f.sub.LC, if the LC resonant frequency f.sub.LC is lower than the frequency of the interference signal and the frequency spacing is less than the locking range. Likewise, there is a phase in which the LC resonant frequency f.sub.LC is higher than the interference frequency f.sub.ex. The interference is compensated for by the integration, and the inactivity of the sensor coil is very accurately determined, so that an exact determination of the rotation angle is ensured.

(10) In the case that the interference frequency f.sub.ex of the interference signal S.sub.ex is very close to f.sub.min and f.sub.max, interference may still occur, since the interference signal only increases or only reduces the LC resonant frequency f.sub.LC. In any case, the interference is, however, significantly less than in the normal case with a constant value of the resonance capacitor C.sub.R. In the specific example, the expected angle error may be reduced from 0.5° to 0.2° if the compensation capacitance or the capacitance of the resonance capacitor is varied between 61.9 pF and 63.1 pF. A variation by 1 pF reduces the error to 0.1°, and in the case of a variation of 5 pF, the error is no longer measurable.

(11) The linear or quasi-linear curve or the continuous variation of the oscillation frequency by changing the resonance capacitor may be achieved via the plurality of individual capacitors which are additionally connectable, as previously described. Advantageously, the capacitors are configured having capacitance values corresponding to a binary pattern, so that the capacitor have capacitances of 0.1 pF, 0.2 pF, 0.4 pF, 0.8 pF, . . . . By means of a selected combination, all values between 0 pF and twice the maximum value minus the increment may be set, in steps of 0.1 pF. The use of analog adjustable capacitors (varactors) is also possible in order to detune the oscillation frequency of the circuit 3.

(12) The detuning of the oscillation frequency during the integration may also be achieved without changing the compensation capacitance. In the present case, in which the circuit is implemented via an oscillator having a digital inverter 5, the resulting gate delay has an influence on the oscillation frequency. An oscillation is then sustained if the signal at the output of the inverter 5 is supplied to the input having a phase delay of −180°. The resonance capacitor C.sub.R or the LC resonator has precisely this phase shift at the resonant frequency. At a specific oscillation frequency, a phase shift may be converted into a time delay. In the case of 25 MHz, the period duration is 40 ns. A phase shift of −180° thus corresponds to 20 ns. The gate delay is generally 1 to 6 ns. This time delay acts to reduce the required phase shift of the resonator. Specifically, this means that at 2 ns (corresponding to −18°), the gate delay and the resonator must have a phase shift of only −182°. In the case of a specific allocation with values for the inductance L and the resonance capacitor C.sub.R, the oscillation frequency falls, since this smaller phase shift is reached at a lower frequency, because the phase response of the pi resonator changes from 0° to −180° at the resonant frequency. The slope is a function of the coil quality. The gate delay thus has a well-defined influence on the oscillation frequency, so that by influencing the gate delay, the oscillation frequency may be detuned without the resonance capacitance having to be changed in addition.

(13) Influencing the gate delay may, for example, be practically achieved by using a programmable current source for setting the bias currents of amplifier stages. Furthermore, in addition or alternatively, a cascade of delay elements may be connected in series in an integrated circuit.

(14) By means of the advantageous device and the described method, it is thus possible to selectively detune the oscillation frequency of the circuit in order to prevent the oscillation frequency from locking onto an interference signal. As a result, by means of the device 1, requirements for electromagnetic compatibility and robustness with respect to interference signals may be met in a simple and economical manner.