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Effect of strain-gradients of surface micro-beams on frequency-shift of a quartz crystal resonator under thickness-shear vibrations 被引量:1

Effect of strain-gradients of surface micro-beams on frequency-shift of a quartz crystal resonator under thickness-shear vibrations
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摘要 With introduction of the first-order strain-gradient of surface micro-beams into the energy density function,we developed a two-dimensional dynamic model for a compound quartz crystal resonator(QCR) system,consisting of a QCR and surface micro-beam arrays.The frequency shift that was induced by micro-beams with consideration of strain-gradients is discussed in detail and some useful results are obtained,which have important significance in resonator design and applications. With introduction of the first-order strain-gradient of surface micro-beams into the energy density function,we developed a two-dimensional dynamic model for a compound quartz crystal resonator(QCR) system,consisting of a QCR and surface micro-beam arrays.The frequency shift that was induced by micro-beams with consideration of strain-gradients is discussed in detail and some useful results are obtained,which have important significance in resonator design and applications.
出处 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2015年第5期647-652,共6页 力学学报(英文版)
基金 supported by the National Science Foundation of China(Grants 11272127 and 51435006) Research Fund for the Doctoral Program of Higher Education of China(Grant 20130142110022) the Grant from the Impact and Safety of Coastal Engineering Initiative Program of Zhejiang Provincial Government at Ningbo University(Grant zj1213)
关键词 Micro-beams Strain-gradient Quartz crystal resonator Frequency shift Micro-beams Strain-gradient Quartz crystal resonator Frequency shift
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  • 1Baumhauer J C, Tiesten H F. Nonlinear electroelastic equations for small fields superposed on a bias[J]. J Acoust Soc Amer, 1973,54(4) : 1017-1034.
  • 2Tiersten H F. On the accurate description of piezoelectric resonators subject to biasing deformations[J]. Internat J Engng Sci, 1995,33(15) :2239-2259.
  • 3Tiersten H F. Nonlinear electroelastic equations cubic in the small field variables[J]. J Acoust Soc Amer, 1975,57(3) :660-666.
  • 4Besson R J,Boy J J, Glotin B, et al.A dual-mode thickness-shear quartz pressure sensor[ J]. IEEE Trans Ultrasonics, Ferroelectrics , and Frequency Control, 1993,40(4) :584-591.
  • 5EerNisse E P, Wiggins R B. Review of thickness-shear mode quartz resonator sensors for temperature and pressure[ J]. IEEE Sensors Journal, 2001, 1( 1 ) :79-87.
  • 6EerNisse E P. Quartz resonators vs their environment: time base or sensor? [J]. J Appl Phys, 2001,40(5) : 3479-3483.
  • 7YANG Jia-shi,HU Yuan-tai. Mechanics of electroelastic bodies trader biasing fields[J]. Applied Mechanics, Reviews ,2004,57(3) : 173-189.
  • 8Tiersten H F, Zhou Y S. An analysis of transversely varying thickness modes in quartz resonators with beveled cylindrical edges[A]. In: IEEE, Ed. Proc 1993 IEEE Internat Frequency Control Symp [ C].Piscataway, NJ: IEEE Press, 1993,431-441.
  • 9Tiersten H F. Perturbation theory for linear electroelastic equations for small fields superposed on a bias[ J ]. J Acoust Soc Amer, 1978,64(3) : 832-837.
  • 10YANG Jia-shi. An Introduction to the Theory of Piezoelectricity [ M ]. New York: Springer, 2005,287-297.

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