A discrete method of analyzing the bending vibration of skew Mindlin plates with variable thickness
Author:
Publisher
Elsevier BV
Subject
Mechanical Engineering,Mechanics of Materials,Acoustics and Ultrasonics,Condensed Matter Physics
Reference5 articles.
1. Natural frequencies and modes of tapered skew plates;Chopra;International Journal of Mechanical Sciences,1971
2. Vibration and buckling analysis of plates of abruptly varying stiffness;Mizusawa;Computers and Structures,1980
3. Natural frequencies and modes of clamped skew plates;Durvasula;American Institute of Aeronautics and Astronautics Journal,1969
4. Free vibration of rectangular Mindlin plate with mixed boundary conditions;Sakiyama;Journal of Sound and Vibration,1987
5. Numerical computation of buckling loads by finite differences;Salvadri;Transactions of the American Society of Civil Engineers,1951
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1. Application of the DSC-Element method to flexural vibration of skew plates with continuous and discontinuous boundaries;Thin-Walled Structures;2011-09
2. Polynomial and harmonic differential quadrature methods for free vibration of variable thickness thick skew plates;Engineering Structures;2005-08
3. Riesz basis property, exponential stability of variable coefficient Euler–Bernoulli beams with indefinite damping;IMA Journal of Applied Mathematics;2005-06-01
4. Vibration of tapered Mindlin plates in terms of static Timoshenko beam functions;Journal of Sound and Vibration;2003-02
5. APPLICATION OF THE SPLINE ELEMENT METHOD TO ANALYZE VIBRATION OF SKEW MINDLIN PLATES WITH VARYING THICKNESS IN ONE DIRECTION;Journal of Sound and Vibration;2001-03
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