Thickness-Shear Frequencies of an Infinite Quartz Plate with Graded Material Properties Across the Thickness

[1]  Ji Wang,et al.  Free and forced vibrations of SC‐cut quartz crystal rectangular plates with the first‐order Mindlin plate equations , 2017, Ultrasonics.

[2]  Mohammad Talha,et al.  Vibration characteristics of functionally graded material plate with various boundary constraints using higher order shear deformation theory , 2016 .

[3]  Z. Qian,et al.  The properties of thickness-twist (TT) wave modes in a rotated Y-cut quartz plate with a functionally graded material top layer. , 2016, Ultrasonics.

[4]  Nian Li,et al.  Effects of nonlinearity on transient processes in at-cut quartz thickness-shear resonators , 2015 .

[5]  E. Carrera,et al.  Static, free vibration and buckling analysis of isotropic and sandwich functionally graded plates using a quasi-3D higher-order shear deformation theory and a meshless technique , 2013 .

[6]  Chensong Dong,et al.  BEVELING OF QUARTZ CRYSTAL BLANKS: MODEL DEVELOPMENT , 2012 .

[7]  Jinxi Liu,et al.  Vibration Confinement of Thickness-Shear and Thickness-Twist Modes in a Functionally Graded Piezoelectric Plate , 2011 .

[8]  T. Rabczuk,et al.  Natural frequencies of cracked functionally graded material plates by the extended finite element method , 2011, 1107.3907.

[9]  Shaopu Yang,et al.  Sound radiation of a functionally graded material cylindrical shell in water by mobility method , 2011 .

[10]  S. Hosseini-Hashemi,et al.  A new exact analytical approach for free vibration of Reissner–Mindlin functionally graded rectangular plates , 2011 .

[11]  Zheng Zhong,et al.  Dynamic analysis of multi-directional functionally graded annular plates , 2010 .

[12]  Z. Zhong,et al.  An exact analysis of surface acoustic waves in a plate of functionally graded materials , 2009, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control.

[13]  Zheng Zhong,et al.  An analysis of surface acoustic wave propagation in functionally graded plates with homotopy analysis method , 2009 .

[14]  H. Matsunaga Free vibration and stability of functionally graded plates according to a 2-D higher-order deformation theory , 2008 .

[15]  G. Bonnet,et al.  First-order shear deformation plate models for functionally graded materials , 2008 .

[16]  Zhongming Zheng,et al.  An analysis of surface acoustic wave propagation in a plate of functionally graded materials with a layered model , 2008 .

[17]  Ji Wang,et al.  Energy trapping of thickness-shear vibration modes of elastic plates with functionally graded materials , 2007, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control.

[18]  Raymond D. Mindlin,et al.  An Introduction to the Mathematical Theory of Vibrations of Elastic Plates , 2006 .

[19]  Z. Zhong,et al.  Vibration of a simply supported functionally graded piezoelectric rectangular plate , 2006 .

[20]  Jiashi Yang,et al.  The mechanics of piezoelectric structures , 2006 .

[21]  Ji Wang,et al.  THICKNESS-SHEAR AND FLEXURAL VIBRATIONS OF LINEARLY CONTOURED CRYSTAL STRIPS WITH MULTIPRECISION COMPUTATION , 1999 .

[22]  J. Wang,et al.  Piezoelectrically forced thickness-shear and flexural vibrations of contoured quartz resonators , 1995, Proceedings of the 1995 IEEE International Frequency Control Symposium (49th Annual Symposium).

[23]  Ryuzo Watanabe,et al.  Functionally gradient materials. In pursuit of super heat resisting materials for spacecraft. , 1987 .

[24]  H. F. Tiersten,et al.  Linear Piezoelectric Plate Vibrations , 1969 .