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| Fig. 1: Classical acoustic analysis and new ultrasonic resonance method | Fig. 2: Resonance test system RTS 20 with typical test objects |
As a solution to these problems we are now introducing a resonance inspection method which also enables automatic testing and sorting of even complex test objects within a few seconds (please also refer to [1] to [4]).
The classical resonance inspection determines the vibration behaviour of a test object after a impact excitation via a Fourier analysis of the received signals. This is of disadvantage because computing time is consumed for the signal transformation, because a very broadband spectrum is excited which is mostly not required for assessing the test object at all, and because ambient noise often interferes with the signal evaluation.
The resonance test system RTS 20 can do without the Fourier analysis (please see Fig. 1). Burst pulses having a precisely defined frequency are used by means of signal generators via a piezosensor to excite the test object. The vibration response is received via separate piezoreceivers. The signal amplitude is stored together with the excited frequency. After that, the next pulse having a higher frequency is emitted, etc., until a predetermined frequency interval (window) is completely scanned. This results in an amplitude-frequency diagram as is shown by the monitor display in Fig. 2. This curve can be stored as a file and further processed, or it can be directly used for computer-assisted decision on the test object.
The frequency window can be selected as required in this process. It is also possible to link several windows which do not necessarily have to be interconnected. In this way it is possible to only excite selected frequencies required for characterizing the test object. Only the characteristic lines in the fingerprint of the test object are examined, so to speak.
The analysis of the amplitude-frequency curve can be made by means of the most different characteristic features. They only have to correlate with the required properties of the test object. It can be a frequency shift, it can be the number of resonance peaks in a certain window, it can also be the half-value width or the slope of the curve in a certain frequency interval.
A guideline for this method is under preparation [5].
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| Fig. 3: Toothed wheel made of sintered metal | Fig. 4: Forged segments of a car steering assembly | Fig. 5: Ceramic insulators for spark plugs | Fig. 6: Laser-welded cup tappets |
The resonance method works empirically, i.e. a learning phase is required to determine the characteristic features of parts showing predefined properties by means of the amplitude-frequency curves which are characteristic of these specific test objects and which are suitable for a reliable sorting (diagnostic frequencies, diagnostic characteristics) in order to distinguish for example cracked components from crack-free ones.
However, the density, the dimensional imperfection, the porosity, or the change of the elastic constants can just as well be assessed by means of changes in the resonance.
After allocating the parameters of the amplitude-frequency curve to certain properties of the known test objects, e.g. existing cracks, a decision algorithm is set up in a second phase to define the method of automatic testing and sorting of the components.
Finally, in the last phase, the task is to combine the evaluation algorithm with the control software and the handling systems to form a functional, fully-automatic test device.
The Figs. 7 and 8 show examples of such test stations. Fig. 7 shows the semiautomatic testing of the steering elements shown in Fig. 4 which are placed manually. Fig. 8 shows two fully-automatic lines for testing ceramic cones for lambda sondes.
Fig. 7: Automatic test device for steering segments
Fig. 8: Automatic test device for lambda (2 lines)
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| Fig. 9 : Forged thrust washer - 160 mm diameter | Fig. 10: Resonances in the frequency window from 45.8 kHz to 46.8 kHz | Fig. 11: Weight against resonance frequency - good and bad parts |
The allocation of the weight to the resonance frequencies according to Fig. 13 is shown in Fig. 14. The groups of the acceptable and the unacceptable parts can be clearly separated - even with work tolerances:
the 'good' objects are all situated within the frequency window from 9.7 kHz to 10.0 kHz.
The parts with internal flaws are situated below 9.7 kHz.
The cracked parts are situated above 10.1 kHz.
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| Fig. 12: Incremental wheel made of sintered metal - 155 mm diameter | Fig. 13: Resonances in the frequency window from 9 kHz to 14 kHz | Fig. 14: Weight against resonance frequency - good and bad parts |
Mr. Schlengermann answers
the question "why can a non-contact exiting by lasers be a problem?"
(1 minute speech in German,80k , a streaming Real Audio file. Download the Player)
Udo Schlengermann
is principal investigator in the Application Laboratory of Krautkraemer with over 30 years experience in ultrasonic testing applications. In 1975 he received the Berthold award for outstanding research in the field of transducer's beam propagation. He is also a Fellow of the DGZfP and the DGM. Krautkraemer GmbH Co. Robert-Bosch-Str. 3, P. 0. Box 13 63 D-50354 Huerth Phon: +49-2233-6010, Fax: +49-2233-601402 Email: uschlengermann@krautkramer.de Homepage: NDTnet Exhibition | W. Hansen
is sales engineer in the Testing Machine Department of Krautkraemer with many years experience in automated ultrasonic testing especially in the automotive and aerospace market. Krautkraemer GmbH Co. Robert-Bosch-Str. 3, P. 0. Box 13 63 D-50354 Huerth Phon: +49-2233-6010, Fax: +49-2233-601402 Email: Homepage: NDTnet Exhibition |
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