Vibration of thin cylindrical shells on an elastic foundation coupled with multiple discrete stiffnesses

Fuchun Yang, Wenlei Qiu, R. Das
<span title="">2018</span> <i title="EDP Sciences"> <a target="_blank" rel="noopener" href="" style="color: black;">MATEC Web of Conferences</a> </i> &nbsp;
Vibration properties of thin cylindrical shells on an elastic foundation coupled with multiple discrete stiffnesses were investigated. The discrete stiffnesses were modelled as external forces. Hamilton's principle was applied to deduce the governing equations. To study the natural vibration properties, the wave-like solutions were applied. Then the governing equations were discretized in matrix form to obtain the eigenvalues. The properties of natural frequencies and vibration modes of thin
more &raquo; ... indrical shells were studied. The results illustrate that each natural frequency of cylindrical shells is mainly dominated by one vibration mode, that is, flexural, longitudinal and shear modes. The natural frequency will get closer with the increase of circumferential wave numbers. The influences of several parameters to vibration properties of cylindrical shells were also investigated. a Corresponding
<span class="external-identifiers"> <a target="_blank" rel="external noopener noreferrer" href="">doi:10.1051/matecconf/201823701011</a> <a target="_blank" rel="external noopener" href="">fatcat:hu5khejnnrgohjh2sy7ru2jddq</a> </span>
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