NON-LINEAR FORCED VIBRATIONS OF PLATES BY AN ASYMPTOTIC–NUMERICAL METHOD
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[1] R. Benamar,et al. a Semi-Analytical Approach to the Non-Linear Dynamic Response Problem of Beams at Large Vibration Amplitudes, Part II: Multimode Approach to the Steady State Forced Periodic Response , 2002 .
[2] Michel Potier-Ferry,et al. A numerical method for nonlinear eigenvalue problems application to vibrations of viscoelastic structures , 2001 .
[3] Michel Potier-Ferry,et al. A numerical continuation method based on Padé approximants , 2000 .
[4] Maurice Petyt,et al. Non-linear free vibration of isotropic plates with internal resonance , 2000 .
[5] R. Benamar,et al. THE NON-LINEAR FREE VIBRATION OF FULLY CLAMPED RECTANGULAR PLATES: SECOND NON-LINEAR MODE FOR VARIOUS PLATE ASPECT RATIOS , 1999 .
[6] L. Azrar,et al. SEMI-ANALYTICAL APPROACH TO THE NON-LINEAR DYNAMIC RESPONSE PROBLEM OF S–S AND C–C BEAMS AT LARGE VIBRATION AMPLITUDES PART I: GENERAL THEORY AND APPLICATION TO THE SINGLE MODE APPROACH TO FREE AND FORCED VIBRATION ANALYSIS , 1999 .
[7] Hamid Zahrouni,et al. Computing finite rotations of shells by an asymptotic-numerical method , 1999 .
[8] R. Benamar,et al. AN ASYMPTOTIC-NUMERICAL METHOD FOR LARGE-AMPLITUDE FREE VIBRATIONS OF THIN ELASTIC PLATES , 1999 .
[9] Tso-Liang Teng,et al. Nonlinear forced vibration analysis of the rectangular plates by the Fourier series method , 1999 .
[10] Cornelius T. Leondes,et al. Structural dynamic systems computational techniques and optimization, Computational techniques , 1999 .
[11] Pedro Ribeiro,et al. Nonlinear vibration of plates by the hierarchical finite element and continuation methods , 1997 .
[12] M. Petyt,et al. Geometrically nonlinear vibration analysis of thin, rectangular plates using the hierarchical finite element method—I: The fundamental mode of isotropic plates , 1997 .
[13] M. Petyt,et al. Geometrically nonlinear vibration analysis of thin, rectangular plates using the hierarchical finite element method—II: 1st mode of laminated plates and higher modes of isotropic and laminated plates , 1997 .
[14] Chuh Mei,et al. Finite Element Method for Nonlinear Free Vibrations of Composite Plates , 1997 .
[15] C. Mei,et al. A FINITE ELEMENT TIME DOMAIN MODAL FORMULATION FOR LARGE AMPLITUDE FREE VIBRATIONS OF BEAMS AND PLATES , 1996 .
[16] H. A. Sherif. Non-linear forced flexural vibrations of a clamped circular unsymmetrical sandwich plate , 1995 .
[17] B. Cochelin. A path-following technique via an asymptotic-numerical method , 1994 .
[18] R. C. Zhou,et al. Finite element time domain : modal formulation for nonlinear flutter of composite panels , 1994 .
[19] Tarun Kant,et al. Large amplitude free vibration analysis of cross-ply composite and sandwich laminates with a refined theory and C° finite elements , 1994 .
[20] The Effect of Temperature on the Natural Frequencies and Acoustically Induced Strains in CFRP Plates , 1993 .
[21] R. Benamar,et al. The Effects of Large Vibration Amplitudes on the Mode Shapes and Natural Frequencies of Thin Elastic Structures, Part II: Fully Clamped Rectangular Isotropic Plates , 1993 .
[22] Bruno Cochelin,et al. An asymptotic‐numerical method to compute the postbuckling behaviour of elastic plates and shells , 1993 .
[23] A. Noor,et al. Reduced basis technique for nonlinear vibration analysis of composite panels , 1993 .
[24] Jong-Ho Woo,et al. Nonlinear vibrations of rectangular laminated thin plates , 1992 .
[25] N. Iyengar,et al. Non-linear forced vibrations of antisymmetric rectangular cross-ply plates , 1992 .
[26] C. K. Chiang,et al. Finite element large-amplitude free and forced vibrations of rectangular thin composite plates , 1991 .
[27] J. N. Reddy,et al. A review of refined theories of laminated composite plates , 1990 .
[28] Michel Potier-Ferry,et al. A New method to compute perturbed bifurcations: Application to the buckling of imperfect elastic structures , 1990 .
[29] P. C. Dumir,et al. Some erroneous finite element formulations of non-linear vibrations of beams and plates , 1988 .
[30] M. Sathyamoorthy,et al. Nonlinear Vibration Analysis of Plates: A Review and Survey of Current Developments , 1987 .
[31] Y. K. Cheung,et al. Nonlinear Vibration of Thin Elastic Plates, Part 1: Generalized Incremental Hamilton’s Principle and Element Formulation , 1984 .
[32] C. Mei,et al. A finite element method for nonlinear forced vibrations of rectangular plates , 1984 .
[33] M. Sathyamoorthy. NONLINEAR VIBRATIONS OF PLATES - A REVIEW. , 1983 .
[34] C W Bert. RESEARCH ON DYNAMICS OF COMPOSITE AND SANDWICH PLATES, 1979-1981 , 1982 .
[35] Large amplitude free vibrations of annular plates of varying thickness , 1981 .
[36] J. Reddy. Finite-element modeling of layered, anisotropic composite plates and shells: A review of recent research , 1981 .
[37] L. Wellford,et al. Free and steady state vibration of non‐linear structures using a finite element–non‐linear eigenvalue technique , 1980 .
[38] L. Rehfield. Large Amplitude Forced Vibrations of Elastic Structures , 1974 .
[39] Chuh Mei,et al. Finite element displacement method for large amplitude free flexural vibrations of beams and plates , 1973 .
[40] R. G. White. Effects of non-linearity due to large deflections in the resonance testing of structures , 1971 .
[41] C. S. Hsu. On the application of elliptic functions in non-linear forced oscillations , 1960 .