Nonlinear Vibration Analysis of Timoshenko Beams Using the Differential Quadrature Method
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Hongzhi Zhong | Qiang Guo | H. Zhong | Q. Guo
[1] I. Etsion. Literature Review : A Review of Mechanical Face Seal Dynamics , 1982 .
[2] W. Chen,et al. The Study on the Nonlinear Computations of the DQ and DC Methods , 1999, ArXiv.
[3] Chang Shu,et al. ON OPTIMAL SELECTION OF INTERIOR POINTS FOR APPLYING DISCRETIZED BOUNDARY CONDITIONS IN DQ VIBRATION ANALYSIS OF BEAMS AND PLATES , 1999 .
[4] C. Shu. Differential Quadrature and Its Application in Engineering , 2000 .
[5] W. Chen,et al. The application of special matrix product to differential quadrature solution of geometrically nonlinear bending of orthotropic rectangular plates , 1999, ArXiv.
[6] T. C. Huang,et al. New Tables of Eigenfunctions Representing Normal Modes of Vibration of Timoshenko Beams , 1995 .
[7] M. Sathyamoorthy,et al. Literature Review : Nonlinear Analysis of Beams Part Ii: Finite Element Methods , 1982 .
[8] G. Venkateswara Rao,et al. Large-amplitude free vibrations of beams—A discussion on various formulations and assumptions , 1990 .
[9] C. Bert,et al. Differential Quadrature Method in Computational Mechanics: A Review , 1996 .
[10] Gangan Prathap,et al. Galerkin finite element method for non-linear beam vibrations , 1980 .
[11] R. Bellman,et al. DIFFERENTIAL QUADRATURE AND LONG-TERM INTEGRATION , 1971 .
[12] M. Sathyamoorthy,et al. Literature Review : Nonlinear Analysis of Beams Part I: A Survey of Recent Advances , 1982 .
[13] Wei Chen,et al. ON THE DQ ANALYSIS OF GEOMETRICALLY NON-LINEAR VIBRATION OF IMMOVABLY SIMPLY-SUPPORTED BEAMS , 1997 .
[14] G. V. Rao,et al. Nonlinear vibrations of beams considering shear deformation and rotary inertia , 1976 .
[15] P.A.A. Laura,et al. Analysis of Vibrating Timoshenko Beams Using the Method of Differential Quadrature , 1993 .
[16] R. Bellman,et al. DIFFERENTIAL QUADRATURE: A TECHNIQUE FOR THE RAPID SOLUTION OF NONLINEAR PARTIAL DIFFERENTIAL EQUATIONS , 1972 .
[17] C. Shu,et al. APPLICATION OF GENERALIZED DIFFERENTIAL QUADRATURE TO SOLVE TWO-DIMENSIONAL INCOMPRESSIBLE NAVIER-STOKES EQUATIONS , 1992 .
[18] D. Evensen. Nonlinear vibrations of beams with various boundary conditions. , 1968 .
[19] C. Dolph. On the Timoshenko theory of transverse beam vibrations , 1954 .
[20] T. Huang,et al. The Effect of Rotatory Inertia and of Shear Deformation on the Frequency and Normal Mode Equations of Uniform Beams With Simple End Conditions , 1961 .
[21] C. Bert,et al. Application of the quadrature method to flexural vibration analysis of a geometrically nonlinear beam , 1992 .