A parametric study on natural frequency of sandwich panel using refined shear model

American Society of Mechanical Engineers, Petroleum Division (Publication) PD

Volumn 2, Issue , 2002, Pages 535-540

  Liu, Qunli ^a   Zhao, Yi ^b  

^a Michigan Technological University   (United States)

^b The Department of Aerospace Engineering   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

REFINED SHEAR MODEL; SANDWICH PANEL; SHEAR DEFORMATION THEORY;

FINITE ELEMENT METHOD; FUNCTIONS; MATHEMATICAL MODELS; NATURAL FREQUENCIES; PLATES (STRUCTURAL COMPONENTS); POLYNOMIALS; SANDWICH STRUCTURES; SHEAR DEFORMATION;

STRUCTURAL PANELS;

EID: 0036454210     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1115/ETCE2002/OT-29112     Document Type: Conference Paper

References (18)

1. R.D. Adams and M.R. Maheri, "Dynamic Shear Properties of Structural Honeycomb Materials," Composites Science and Technology (UK), 47, 1993.
2. M.R. Maheri R.D. Adams, "Steady-state Flexural Vibration Damping of Honeycomb Sandwich Beams," Composites Science and Technology (UK), 52, 1994.
3. Y.H. Chen and J.-T. Sheu, "Dynamic Characteristics of Layered Beam with Flexible Core", Journal of Vibration and Acoustics, Transaction of ASME, 116 July 1994.
4. T. Sakiyama, H. Matsuda and C. Morita, "Free Vibration Analysis of Continuous Sandwich Beams with Elastic or Viscoelastic Cores by Applying the Discrete Green Function", Journal of Sound and Vibration, 198, 1996.
5. Sudhakar R. Marur and Tarun Kant, "Transient Dynamics of Laminated Beams: an Evaluation with a High-Order Refined Theory", Composite Structures, 11, 1998.
6. R.D. Mindlin, "Influence of Rotatory Inertia and Shear on Flexural Motions of Isotropic, Elastic Plates," Trans. ASME, Journal of Applied Mechanics, 18, 1951.
7. J.N. Reddy, "A Simple Higher-Order Theory for Laminated Composite Plates," Trans. ASME, Journal of Applied Mechanics, 51, 1984.
8. T. Kant, C. P. Arora and J. H. Varaiya, "Finite Element Transient Analysis of Composite and Sandwich Plates Based on a Refined Theory and a Mode Superposition Method", Composite Structures, 22, 1992.
9. T. Kant and J. R. Kommineni, "Large Amplitude Free Vibration Analysis of Cross-Ply Composite and Sandwich Laminates with a Refined Theory and C0 Finite Elements", Computers and Structures, 50(1), 1994.
10. L. J. Lee and Y. J. Fan, "Bending and Vibration Analysis of Composite Sandwich Plates," Computers & Structures, 60, no. 1, 1996.
11. N. S. Bardell, J. M. Dunsdon and R. S. Langley, "Free Vibration Analysis of Coplanar Sandwich Panels," Composite Structures, 38, no. 1-4, pp.1997.
12. Hung-Yu Lu, "Nonlinear Vibrations of Thick Composite Plates-Higher-Order Shear Deformation Plate Theory", Dissertation of Kansas State University, 1992.
13. D. J. Dawe and O. L. Roufaeil, "Rayleigh-Rist Vibration Analysis of Mindlin Plates", Journal of Sound and Vibration, 69, No. 3, 1980.
14. K. M. Liew, et al, "Vibration of Thick Skew Plates Based on Mindlin Shear Deformation Plate Theory", Journal of Sound and Vibration, 68, no. 1, 1993.
15. K. M. Liew et al, "Vibration of Rectangular Mindlin Plates with Intermediate Stiffeners", Trans. ASME, Journal of Vibration and Accoustics, 116, Oct. 1994.
16. C.M. Wang, "Deducing Thick Plate Solutions from Classical Thin Plate Solutions", Structural Engineering and Mechanics, 11, no. 1, 2001.
17. Q. Liu and Y. Zhao, "Prediction of Natural Frequencies of Vibration for a Sandwich Panel Using Thick Plate Theory," Journal of Sandwich Structures and Materials, 3, pp. 289-309, October (2001).
18. Q. Liu and Y. Zhao, "Role of Anisotropic Core in Vibrational Properties of Honeycomb Sandwich Panels," Journal of Thermoplastic Composite Materials, 2001 (in press).