The invention shall now be explained below in greater detail by way of exemplary embodiments which are explained with reference to the drawings, in which:
The present invention therefore describes a procedure for testing the function of a lamp circuit, in particular for the precise determination of the nominal lamp power from the measured lamp current under operating voltage, using an empirically determined lamp model.
Here, measurements are first taken in measuring rows with operating conditions of the working current of the lamp which are known to differ from each other, depending on the operating voltage and for one lamp type in each case, and these measurements are then used to calculate the parameters for the polynomial of the resistor.
The quantity of measurements already corresponds at least to the order of the polynomial in order to ensure the unambiguousness of the calculation of the parameters, although in practise, it is significantly larger in order to offset the measurement fluctuations. The parameters are then accordingly well approximated, but can be adopted as a constant, however, for the subsequent measurements when the operating voltage deviates from the nominal voltage.
In this way, with a current measured voltage which is derived from these constant parameters, the resistance can be determined far more precisely, and therefore a more exact value can be given for the nominal power.
The lamp resistance over the applied voltage is a polynomial of a high order and is shown in principle in
This results in significant differences for all known variables (different lamp types and manufacturers, parameter scattering, ageing), which make a determination of the lamp power, in particular when different lamp types are switched in parallel, more imprecise, as can be seen from the degree of fluctuation shown in
A decisive step forward which shows an improvement over this method can be achieved by standardising the resistance (or the parameters) to the nominal power, and even better, to the nominal voltage.
Here, the polynomial of the voltage-dependant lamp resistance is multiplied by the nominal power of the lamp:
It is then standardised to the shared nominal voltage, in order to offset the different nominal voltages for the different lamp types.
whereby Unorm is the nominal voltage of the lamp, e.g. 120V and Unom
By converting eq. 3, the precise nominal power of the lamp can be calculated from the polynomial, dependant on the operating voltage, or interpolated from a table:
The polynomial is determined using measuring rows, whereby the calculation of the specific standardised resistance is less prone to error, the fewer different lamp types are included in order to determine the polynomial.
Here, the level of error in the interpolation curves of Rspec
The table below explains this principle in greater detail for certain selected lamp types. All lamps are motor vehicle lamps for 12-volt on-board networks.
Here, the nominal voltage and the nominal current are the values which occur when the nominal power is present.
While the nominal resistances differ significantly among lamps with different powers (approx. 23 Ohm with a 7-Watt lamp as opposed to 2.5 Ohm with a 60-Watt lamp), the specific resistance value which is standardised to the nominal power is highly constant, with an average value of 150 and a percentage standard deviation of approx. 7%. In other words, lamps with a different nominal power can be characterised with a relatively high degree of precision using a specific reference value or corresponding parameter, a,b,c,d of the polynomial.
It can also be clearly seen in the examples in the above table that the lamps partly show voltage values when under the nominal power which already clearly deviate from the specified on-board network voltage of 12 volts. It can also be seen that the two 60-Watt lamp types also still show nominal resistance values which deviate from each other.
For this reason, a further standardisation is extended to a shared average nominal voltage, here of 12 volts.
It has been assumed in the above description that the feed wires and their electric resistance have been negligible as opposed to the lamp resistance. However, precisely in motor vehicles, feed wires of up to 6 meters in length, and yet which have narrow diameters are sometimes laid, which leads to wire resistances of up to >200 Milliohms. If further wire resistances caused by corrosion and incomplete contact transitions now arise, then they can total up to 1 Ohm, and the losses occurring are not always negligible against lamp resistances of 3-30 Ohm.
For this reason, the opportunity is also provided to record and to take into account this resistance value in the wire.
For example, when the resistance of the spiral-wound filament(s) significantly alters due to age, this can be detected by taking measurements under different operating voltages.
Since the measurement of the operating voltage on the lamp by the electronic system would be very costly, the voltage can be more simply calculated by estimating the resistances in the load circuit. For this purpose, the operating voltage is measured on the control device input, and the voltage on the lamp is approximately calculated from the current and the resistances:
U
lamp
=U
batt
−I
lamp·(RDSon+Rfeed); (eq. 4)
whereby RDSon=the switch-on resistance of the power switch
The precision of the calculation of the lamp power can however also be further increased without directly measuring the wire, when different operating voltage measurements are utilised in order to determine the nominal lamp power.
This is based on the fact that when the calculation is made according to eq. 3, the nominal power of the lamp must be constant. If a lamp circuit therefore shows deviating nominal voltages with two measurements made in succession with different voltages, without the lamp having been replaced, this can be used to deduce the influence of the feed wire.
Accordingly, a cyclical recording of the measured nominal power and the operating voltage can be made for a subsequent error analysis, whereby the recorded values are stored, at least when significant deviations occur from the specified values, thus providing several measurements under different operating conditions, which are available for verifying and deducing the error location or error type. In addition, a time reference, for example using a system counter, is also stored, so that when changes are made, this can be clearly assigned within correspondingly short time periods.
By calibrating the electronic system with a precisely defined load, the error of the current measurement circuit can be further reduced, thus further improving precision.
The procedure described above therefore makes it possible to calculate the nominal load connected to the switch output to a high degree of precision.
A further advantage of the invention lies in the comprehensive diagnosis options when two or more lamps are connected to a switch output, where at least the failure of one lamp, and preferably also the installation of lamps which do not comply with the specification is detected. This enables:
The following table shows the different diagnosis options for different configurations:
The error detection options with parallel switched lamps will be explained using the example of an indicator light control according to
It can immediately be seen that with the very rough threshold definition to offset temperature and voltage fluctuations which has been commonly made to date, it has never been possible to detect a failure of the smaller 5-Watt lamp, while even the failure or installation of a deviant 20-Watt lamp could hardly be detected, if a required tolerance of 50%±3 Ohm is taken into account.
Thanks to the significantly more precise determination, cases when
Since the nominal power can be given with a model-dependant tolerance of approx. 10%, the deviations can now be detected based on faults on the line.
The procedure can in addition be used both with continuous triggering and when the lamp is operated in clocking mode. With clocking mode, i.e. in particular with PWM triggering of the lamps, the nominal voltage on the lamp is preferably the same as the effective value of the output signal
U
lamp
≈U
batt
·√{square root over (dc.)}; (eq. 5)
with a dc.=(duty cycle)=switch-on multicycle control factor of the pulse width modulation, i.e. the quadratic correlation of the effective value is preferably taken into account, instead of a linear calculation Ulamp≈Ubatt*Ton/Ttotal.
It should be stated again that by altering the ohmic laws, this resistance model for lamps can also be used in the same way directly for the specification of current values which are dependent on the effective voltage, and the comparison with the current measured in each case is then made. An alternative would also be a comparison of the effective voltage with a set voltage calculated from the effective current and resistance model, whereby the resistance value itself is in turn dependant on the effective voltage.
Number | Date | Country | Kind |
---|---|---|---|
10350383.1 | Dec 2003 | DE | national |
102004009006.8 | Feb 2004 | DE | national |
Filing Document | Filing Date | Country | Kind | 371c Date |
---|---|---|---|---|
PCT/DE04/02549 | 11/19/2004 | WO | 00 | 5/14/2007 |