论文信息 - Vibration analysis of skew cantilever plates with stiffeners

Vibration analysis of skew cantilever plates with stiffeners

Abstract An investigation of the free vibrations of a skew cantilever plate with stiffener(s) by means of a finite element method is described. The influences of stiffneners, such as the stiffener's length, depth, number and location, have been examined. Stiffener(s) located at different position can cause the magnitudes of the natural frequency parameters to vary significantly, and thus change the corresponding vibrating mode shapes. Natural frequency parameters are increased as long as the depth of the stiffener is increased, but remains still within the depth limitation. Dynamic characteristics for cantilever plates with stiffener(s) for specified angles of skew also have been investigated. As the angle of skew is increased, the natural frequency parameters of the modes are generally increased. The present results are compared with available published results and are found to be in good agreement.

W. H. Liu | W. C. Chen | W. Chen

[2] R. Ali,et al. Free vibration analysis of stiffened plates using finite difference method , 1976 .

[4] P. S. Nair,et al. On vibration of plates with varying stiffener length , 1984 .

[5] Tomisaku Mizusawa,et al. Vibration of skew plates by using B-spline functions , 1979 .

[6] Henry T. Y. Yang. Finite Element Structural Analysis , 1985 .

[7] D. J. Dawe. Parallelogrammic elements in the solution of rhombic cantilever plate problems , 1966 .

[8] P.A.A. Laura,et al. A note on transverse vibrations of stiffened rectangular plates with edges elastically restrained against rotation , 1981 .

[9] Arthur W. Leissa,et al. The free vibration of rectangular plates , 1973 .

[10] R. G. Anderson,et al. VIBRATION AND STABILITY OF PLATES USING FINITE ELEMENTS , 1968 .

[12] W. H. Liu,et al. Some studies on the free vibration of cantilever plates with uniform and non-uniform thickness , 1989 .

[13] Tomisaku Mizusawa,et al. Natural frequencies of rectangular plates with free edges , 1986 .

[14] D. J. Gorman. Free vibration analysis of cantilever plates by the method of superposition , 1976 .

[15] W. H. Liu,et al. Vibration of rectangular plates with edge restraints and intermediate stiffeners , 1988 .

[16] G. Rosenhouse,et al. Use of lagrange multipliers with polynomial series for dynamic analysis of constrained plates part I: Polynomial series , 1984 .

[17] C. L. Kirk. Natural frequencies of stiffened rectangular plates , 1970 .