Comparison of Hydrophone Calibration by Reciprocity and Heterodyne Interferometer in the Frequency Range 500 kHz to 15 MHz

Article Preview

Abstract:

This paper presents a comparison of high-frequency hydrophone calibration by a heterodyne interferometer and two-transducer reciprocity method respectively. For the calibration using the heterodyne interferometer, a vertical arrangement is applied to avoid the acousto-optical interaction which is a major uncertainty source in previous studies. For the demodulation of the acoustic displacement, a PC-based digital demodulation using arctangent algorithm is applied which has overcome the drawback of analog demodulation and achieved a higher demodulation accuracy. The demodulation is independent of the intensity of the carrier signal and thus can avoid the correction for the frequency response of the photodiode which is another uncertainty source. Comparison results between these two methods showed a good agreement. Owing to the optical measurement is independent of the acoustic field generating by the transducer, it has wider usage compared to the reciprocity method and can be easily extended to higher frequency and higher acoustic power application.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

10-15

Citation:

Online since:

December 2012

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] K. Brendel and G. Ludwig. Calibration of ultrasonic standard probe transducers. Acustica, 36 (1976) 203-208.

Google Scholar

[2] Beissner K. Free-field reciprocity calibration in the transition range between near field and far field. Acustica, 46 (1980) 162-167.

Google Scholar

[3] Foldy, L. L. and Primakoff, H. A general theory of passive linear electroacoustic transducers and the electroacoustic reciprocity theorem. J. Acoust. Soc. Amer. 17 (1945) 109-120 and 19 (1947) 50-58.

DOI: 10.1121/1.1916305

Google Scholar

[4] Geneva, International Electrotechnical Commission. The absolute calibration of hydrophones using the plannar scanning technique in the frequency range 0.5 MHz to 15 MHz. IEC Standard 61101, 1991.

DOI: 10.3403/00326610u

Google Scholar

[5] D. R. Bacon. Primary calibration of ultrasonic hydrophones using optical interferometry. IEEE Trans. Ultrason., Ferroelect., Freq. Contr. 35 (1988) 152-161.

DOI: 10.1109/58.4165

Google Scholar

[6] T. J. Esward and S. P. Robinson. Extending the frequency range of the NPL primary standard laser interferometer for hydrophone calibrations to 60 MHz. IEEE Trans. Ultrason., Ferroelect., Freq. Contr. 46 (1999) 737-744.

DOI: 10.1109/58.764860

Google Scholar

[7] Ch. Koch and W. Molkenstruck. Primary calibration of hydrophones with extended frequency range 1 to 70 MHz using optical interferometry. IEEE Trans. Ultrason., Ferroelect., Freq. Contr. 46 (1999): 1303-1314.

DOI: 10.1109/58.796135

Google Scholar

[8] Geneva, International Electrotechnical Commission. Calibration for ultrasonic fields up to 40 MHz. IEC Standard 62127-2, 2007.

Google Scholar

[9] C. Reme, S. Boedecker, A. Drabenstedt, F. Pudewills and G. Siegmund. Heterodyne laser-Doppler vibrometer with a slow-shear-mode Bragg cell for vibration measurements up to 1.2 GHz. Proceedings of SPIE- The International Society for Optical Engineering. Ancona, 2008.

DOI: 10.1117/12.802930

Google Scholar

[10] C. Rembe, G. Siegmund, H. Steger, M. Wortge. "Measuring MEMS in Motion by Laser-Doppler Vibrometry", in[optical Inspection of Microsystems], edited by Wolfgang Osten, Boca Raton, Taylor and Francis Books, ISBN 0849336821, 2006, pp.245-292.

DOI: 10.1201/9781420019162.ch9

Google Scholar

[11] Jose M. Tribolet. A new phase unwrapping algorithm. IEEE Trans. Ultrason., Ferroelect., Freq. Contr. 25 (1977) 170-177.

Google Scholar

[12] Geneva, International Electrotechnical Commission. Characteristics and calibration of hydrophones for operation in the frequency range 0.5 MHz to 15 MHz. IEC standard 60866, 1987.

DOI: 10.3403/00191404

Google Scholar

[13] Fay.B. Numerische Berechnung der Beugungsverluste im Schallfeld von Ultraschallwandlern. Acustica, 36 (1976) 209-213.

Google Scholar

[14] K. Beissner. Exact integral expression for the diffraction loss of a circular piston source. Acustica, 49 (1981) 212-217.

Google Scholar