1969
DOI: 10.1680/iicep.1969.7550
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Discussion. The Finite Strip Method in the Analysis of Elastic Plates With Two Opposite Simply Supported Ends.

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Cited by 32 publications
(46 citation statements)
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“…"" Cheung (1968a) originally developed the finite strip method for the stress analysis of simply supported rectangular plates in bending. The method was also applied to plates with cla1!1Ped or free end boundary conditions (Cheung 1968b, Cheung andCheung 1971).…”
mentioning
confidence: 99%
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“…"" Cheung (1968a) originally developed the finite strip method for the stress analysis of simply supported rectangular plates in bending. The method was also applied to plates with cla1!1Ped or free end boundary conditions (Cheung 1968b, Cheung andCheung 1971).…”
mentioning
confidence: 99%
“…Przemieniecki (1973) presented the stability matrix for plate flexural displacements used in conjunction with the finite strip method by Cheung (1968a) for the local buckling analysis of thin-walled cross-sections. The flexural stability matrix derived was for a combination of transverse and longitudinal compression in a plate strip.…”
mentioning
confidence: 99%
“…In comparison to exact method and numerical methods, such as the finite element method, the finite state machine (FSM) first introduced by Cheung [10] provides more efficient formulations for the investigation of plate buckling behavior under different load conditions. Ghannadpour [11] and his colleagues used the FSM to investigate the buckling of rectangular, functionally graded plates under three types of mechanical loading: uniaxial compression, biaxial compression, and biaxial compression and tension.…”
Section: Introductionmentioning
confidence: 99%
“…The method has been successfully applied to study the convergence of finite strips for rectangular plates [13,14]. In this paper, the method is further extended to study the vibration of cylindrical shells using the thin flat-plate finite strips; the latter was originally developed by Cheung [15] and remains as one of the most effective elements for analyzing prismatic structures [16]. By making use of the inherent cyclic symmetry of a cylindrical shell and the U-transformation method, explicit solutions for the cylindrical shell vibration problem using flat-shell finite strips were derived.…”
Section: Introductionmentioning
confidence: 99%