Simulation of QCM sensors based on high stability classical oscillator configurations in damping media

Sensors and Actuators, B: Chemical

Volumn 123, Issue 1, 2007, Pages 560-567

  Rodriguez Pardo, L ^a   Farina J ^a   Gabrielli, C ^b   Perrot, H ^b   Brendel, R ^c  

^a UNIVERSITY OF VIGO   (Spain)

^b Université Pierre et Marie Curie   (France)

^c CNRS   (France)

Author keywords

Damping media; High stability classical electronic oscillator; Quartz crystal microbalance; Simulation

Indexed keywords

ALGORITHMS; COMPUTATIONAL COMPLEXITY; COMPUTER SIMULATION; DAMPING; OSCILLATORS (ELECTRONIC);

DAMPING MEDIA; HIGH STABILITY CLASSICAL ELECTRONIC OSCILLATOR; RESONANT SYSTEMS;

QUARTZ CRYSTAL MICROBALANCES;

EID: 33947697701     PISSN: 09254005     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.snb.2006.09.061     Document Type: Article

References (28)

1. Rodriguez-Pardo L., Fariña J., Gabrielli C., Perrot H., and Brendel R. Resolution in quartz crystal oscillator circuits for high sensitivity microbalance sensors in damping media. Sens. Actuators, B 103 (2004) 318-324
2. Matthys R. Crystal Oscillators Circuits (1983), John Wiley & Sons
3. Cosnier S., Perrot H., and Wessel R. Biotinylated polypyrrole modified quartz crystal microbalance for rapid and reagentless determination of avidin concentration. Electroanalysis 13 (2001) 971-973
4. Bizet K., Gabrielli C., and Perrot H. Biosensors based on piezoelectric transducers. Analusis Eur. JAC 7 (1999) 609-616
5. Grate J.W., Martin S.J., and White R.M. Acoustic Wave Microsensors. Part I. Analytical Chemistry vol. 65 (1993)
6. Sauerbrey G. Verwendung von schwingquarzen zur wägung dünner schichten und zur mikrowägung. Zeitschrift Fuer Physik 155 (1959) 206-222
7. Arnau A., Jimenez Y., and Sorogob T. An extended Butterworth-Van Dyke model for quartz crystal microbalance applications in viscoelastic fluid media. IEEE Trans. UFFC 48 5 (2001) 1367-1384
8. Granstaff V.E., and Martin S.J. Characterization of a thickness-shear mode quartz resonator with multiple nonpiezoelectric layers. J. Appl. Phys. 75 3 (1994) 1319-1329
9. Ballantine D.S., White R.M., Martin S.J., Ricco A.J., Zellers E.T., Frye G.C., and Wohltjen H. Acoustic Wave Sensor-Theory, Design and Physico-Chemical Applications (1997), Academic Press, San Diego
10. T. Blin, Méthodologie de Modélisation des Oscillateurs à Quartz: Application aux Oscillateurs Ultra-Stables pour Applications Spatiales, Thèse Sciences pour l'Ingénieur, UFR des Sciences et Techniques, Université de Franche-Compté, Décembre 1995.
11. Gagnepain J.J. Quartz crystal oscillators from their design to their performances. Proc. 4th EFTF (1990) 121-129
12. Nardin R., and Ho J. Computer design and analysis for high precision oscillator. Proc. 28th AFCS (1974) 237-242
13. Ohata Y. New approach to the design of crystal oscillators. Proc. 28th AFCS (1974) 221-231
14. Parzen B. Universal, computer facilitated, steady state oscillator, closed loop analysis theory Borne applications to precision crystal oscillators. IEEE Freq. Control Symp. (1992) 453-464
15. Benjaminson A. The design and analysis of VHF/UHF crystal oscillators. 41st Annu. Freq. Control Symp. (1987) 452-459
16. Adachi T., Hirose M., and Tsuzuki Y. Computer analysis of Colpitts crystal oscillator. Proc. 39th AFCS (1985) 176-182
17. Goldberg J. A simple way of characterizing high Q oscillators. Proc. 42nd AFCS (1988) 304-326
18. Brendel R., Marianneau G., Blin T., and Brunet M. Computer aided design of quartz crystal oscillators. IEEE Trans. Ultrason. Ferroelectr. Freq. Control 42 4 (1995) 700-708
19. Frerking M.E. Crystal Oscillator Design and Temperature Compensation. first ed. (1978), Van Nostrand
20. Publication and Proposed Revision of IEEE Standard 177-1966, Standard Definitions and Methods of Measurement for Piezoelectric Vibrators, IEEE Transactions on Ultrasonics, Ferroelectrics, and Frequency Control, vol. 40, no. 1, pp. 1-20, January 1993.
21. J.R.Vig, F.L. Walls, A Review of Sensor Sensitivity and Stability, Proceedings of 2000 IEEE/EIA International Frequency Control Symposium and Exhibition, pp. 30-33.
22. Parzen B., and Ballato A. Design of Crystal and Other Harmonic Oscillators. first ed. (1983), John Wiley & Sons
23. Ferrari V., Marioli D., and Taroni A. Improving the accuracy and operating range of quartz microbalance sensors by a purposely designed oscillator circuit. IEEE Trans. Instrum. Meas. 50 5 (2001) 1119-1122
24. Arnau A., Sorogob T., and Jimenez Y. Circuit for continuous motional series resonant frequency and motional resistance monitoring of quartz crystal resonators by parallel capacitance compensation. Rev. Sci. Instrum. 73 7 (2002)
25. Borngraber R., Schroder J., Lucklum R., and Hauptmann P. Is an oscillator-based measurement adequate in a liquid environment. IEEE Trans. Ultrason. Ferroelectr. Freq. Control 49 September (2002) 1254-1259
26. Ehahoun H., Gabrielli C., Keddam M., Perrot H., Cetre Y., and Diguet L. EQCM corrosion sensor for solid metals and metal alloys. Application to the dissolution of 304 stainless steel. J. Electrochem. Soc. 148 (2001) B333-B336
27. Rodriguez-Pardo L., Fariña J., Gabrielli C., Perrot H., and Brendel R. Miller oscillators for high sensibility quartz crystal microbalance sensors in damping media. Proc. 2004 IEEE Int. Freq. Control Symp. Exposition (2004) 800-805
28. L. Rodriguez-Pardo, J. Fariña, C. Gabrielli, H. Perrot, R. Brendel, Design considerations of Miller oscillators for high sensitivity QCM sensors in damping media, IEEE Trans. Ultrason. Ferroelectr. Freq. Control, in press.