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Journals / International Journal of Engineering and Applied Sciences / 2016 / Cilt: 8 - Sayı: 4

Discrete Singular Convolution and Differential Quadrature Method for Buckling Analysis of Laminated Composite Plates

Kadir Mercan
İbrahim Aydoğdu
Ömer Civalek
Pages
66–74
Publication Date
2016-12-26
DOI
—
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AI Summary & Key Takeaways

AI Insight
⚡ TL;DR(Too Long; Didn't Read)

Theresults obtained by DSC and DQ methods were compared.

📌 3 Key Takeaways

🎯
Objective & Hypothesis:Two different numerical methods for buckling analysis of laminated composite plates are presented.
📊
Key Findings & Data:Mainformulations are based on the first-order shear deformation theory (FSDT) have been given.
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Conclusion & Impact:Theresults obtained by DSC and DQ methods were compared.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Differential quadrature · discrete singular convolution · buckling

Abstract

Two different numerical methods for buckling analysis of laminated composite plates are presented. Mainformulations are based on the first-order shear deformation theory (FSDT) have been given. The method ofdiscrete singular convolution (DSC) and differential quadrature (DQ) are employed for numerical solution. Theresults obtained by DSC and DQ methods were compared.

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Cite This Article

Mercan, K., Aydoğdu, İ., Civalek, Ö. (2016). Discrete Singular Convolution and Differential Quadrature Method for Buckling Analysis of Laminated Composite Plates. International Journal of Engineering and Applied Sciences, Cilt: 8 - Sayı: 4, 66–74. https://ajindex.com/articles/766036

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References (16)

  1. Reddy, J.N., Mechanics of laminated composite plates and shells: theory and analysis, 2nd ed. New York: CRC Press, 2003
  2. Ventsel, E., Krauthammer, T., Thin Plates and Shells: Theory: Analysis, and Applications, 1st ed. CRC Press, 2001
  3. Qatu, M., Vibration of Laminated Shells and Plates. Academic Press, U.K., 2004
  4. Bathe, K.J., Finite element procedures in engineering analysis. Englewood Cliffs. NJ: Prentice-Hall, 1982
  5. Civalek, Ö., Finite Element analysis of plates and shells. Elazığ: Fırat University 1988 (in Turkish)
  6. Civalek, Ö., Geometrically non-linear static and dynamic analysis of plates and shells resting on elastic foundation by the method of polynomial differential quadrature (PDQ) [Ph. D. thesis]. Elazig: Firat University; 2004 (in Turkish)
  7. Bert, C.W. and Malik, M., Differential quadrature method in computational mechanics: a review, Applied Mechanics Review, 49(1), 1-28, 1996
  8. Civalek, Ö., Linear and nonlinear dynamic response of multi-degree-of freedom-systems by the method of harmonic differential quadrature (HDQ) [Ph. D. thesis]. İzmir: Dokuz Eylül University; 2003 (in Turkish)
  9. Wei G.W., A new algorithm for solving some mechanical problems, Computer Methods in Applied Mechanics and Engineering, 190,2017-2030, 2001
  10. Wei, G.W., Vibration analysis by discrete singular convolution, Journal of Sound and Vibration, 244, 535-553, 2001
  11. Wei, G.W., Discrete singular convolution for beam analysis, Engineering Structures, 23, 1045-1053, 2001
  12. Wei, G.W., Zhou Y.C., Xiang, Y., Discrete singular convolution and its application to the analysis of plates with internal supports. Part 1: Theory and algorithm. International Journal for Numerical Methods in Engineering, 55,913-946, 2002
  13. Wei, G.W., Zhou Y.C., Xiang, Y., The determination of natural frequencies of rectangular plates with mixed boundary conditions by discrete singular convolution, International Journal of Mechanical Sciences, 43,1731-1746, 2001
  14. Wei, G.W., Zhou Y.C., Xiang, Y., A novel approach for the analysis of high-frequency vibrations, Journal of Sound and Vibration, 257(2), 207-246, 2002
  15. Zhao, Y.B., Wei, G.W. and Xiang, Y., Discrete singular convolution for the prediction of high frequency vibration of plates, International Journal of Solids and Structures, 39, 65-88, 2002
  16. Zhao, Y.B., and Wei, G.W., DSC analysis of rectangular plates with non-uniform boundary conditions, Journal of Sound and Vibration, 255(2), 203-22