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Natural Frequencies of Plates and Shells
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A note on the vibrations of rectangular plates of variable thickness with two opposite simply supported edges and very general boundary conditions on the other two
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C. FILIPICH, P. A. A. LAURA and R. D. SANTOS 1977 Journal of Sound and Vibration 50, 445-454. A note on the vibrations of rectangular plates of variable thickness with two opposite simply supported edges and very general boundary conditions on the other two.
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Filipich, C.1
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A semi-analytical solution for free vibration of rectangular plates
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M. MUKHOPADHYAY 1978 Journal of Sound and Vibration 60, 71-85. A semi-analytical solution for free vibration of rectangular plates.
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A. MUKHERJEE and M. MUKMOPADHYAY 1986 Computers and Structures 23, 807-812. Finite element free flexural vibration analysis of plates having various shapes and varying rigidities.
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S. F. NG and Y. ARAAR 1989 Journal of Sound and Vibration 135, 263-274. Free vibration and buckling analysis of clamped rectangular plates of variable thickness by the Galerkin method.
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Ng, S.F.1
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Numerical experiments on the determination of natural frequencies of transverse vibrations of rectangular plates of non-uniform thickness
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R. B. BHAT, P. A. A. LAURA, R. G. GUTIERREZ and V. H. CORTINEZ Journal of Sound and Vibration 138, 205-219. Numerical experiments on the determination of natural frequencies of transverse vibrations of rectangular plates of non-uniform thickness.
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Solving integro-differential equations by the quadrature method
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F. CIVAN and C. M. SLIEPCEVICH 1986 Proceedings of the First International Conference on Global Techniques, Integral Methods in Science and Engineering, University of Texas, Arlington, Texas, 106-113. Solving integro-differential equations by the quadrature method.
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Non-linear bending analysis of orthotropic rectangular plates by the method of differential quadrature
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C. W. BERT, S. K. JANG and A. G. STRIZ 1989 Computational Mechanics 5, 217-226. Non-linear bending analysis of orthotropic rectangular plates by the method of differential quadrature.
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Bert, C.W.1
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S. K. JANG, C. W. BERT and A. G. STRIZ 1987 Engineering Science, Preprint ESP24, 24th Annual Meeting, Society of Engineering Science, University of Utah, Salt Lake City, Utah. Application of differential quadrature to deflection and buckling of structural components.
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Jang, S.K.1
Bert, C.W.2
Striz, A.G.3
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Application of the method of differential quadrature to rectangular plate problems
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S. K. JANG, C. W. BERT and A. G. STRIZ 1987 9th Oklahoma American Institute of Aeronautics and Astronautics / American Society of Mechanical Engineering Symposium, University of Tulsa, Tulsa, Oklahoma. Application of the method of differential quadrature to rectangular plate problems.
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9th Oklahoma American Institute of Aeronautics and Astronautics / American Society of Mechanical Engineering Symposium, University of Tulsa, Tulsa, Oklahoma
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Jang, S.K.1
Bert, C.W.2
Striz, A.G.3
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Analysis by differential quadrature of thin circular plates undergoing large deflections
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A. G. STRIZ, S. K. JANG and C. W. BERT 1987 Proceedings of the 20th Midwestern Mechanics Conference, Purdue University, West Lafayette, Indiana, 900-905. Analysis by differential quadrature of thin circular plates undergoing large deflections.
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Proceedings of the 20th Midwestern Mechanics Conference, Purdue University, West Lafayette, Indiana
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Striz, A.G.1
Jang, S.K.2
Bert, C.W.3
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A. G. STRIZ, S. K. JANG and C. W. BERT 1988 Thin Walled Structures 6, 51-62. Nonlinear bending analysis of thin circular plates by differential quadrature.
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Thin Walled Structures
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Striz, A.G.1
Jang, S.K.2
Bert, C.W.3
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Differential quadrature method in the buckling analysis of beams and composite plates
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A. N. SHERBOURNE and M. D. PANDEY 1991 Computers and Structures 40, 903-913. Differential quadrature method in the buckling analysis of beams and composite plates.
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Sherbourne, A.N.1
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Ph. D. Dissertation, University of Oklahoma, Norman, Oklahoma
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J. FARSA 1991 Ph. D. Dissertation, University of Oklahoma, Norman, Oklahoma. Development of a differential quadrature technique for the fundamental frequency analysis of tapered, orthotropic, anisotropic and laminated plates.
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Development of a Differential Quadrature Technique for the Fundamental Frequency Analysis of Tapered, Orthotropic, Anisotropic and Laminated Plates
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Farsa, J.1
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