1969Journal of the Structural DivisionRequires access

Folded Plate Structures by Finite Strip Method

Yau-Kai Cheung

Open publisher page 86 citations

Abstract

Prismatic folded plates are analyzed by the finite strip method. A plate strip with appropriate end conditions is used as an element and by assuming suitable displacement functions a stiffness matrix can be developed and the folded plate can then be solved in the same way as structural frames. The overall stiffness matrix usually has a very narrow band width and all the computations can be done in core. The solution yields directly the values of all the in-plane stresses, bending and twisting moments, and displacements at the joints. The method is simple but versatile, and gives very accurate results.

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What this paper is about

Prismatic folded plates are analyzed by the finite strip method. A plate strip with appropriate end conditions is used as an element and by assuming suitable displacement functions a stiffness matrix can be developed and the folded plate can then be solved in the same way as structural frames. The overall stiffness matrix usually has a very narrow band width and all the computations can be done in core. The solution yields directly the values of all the in-plane stresses, bending and twisting moments, and displacements at the joints. The method is simple but versatile, and gives very accurate results.

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Available abstract

Prismatic folded plates are analyzed by the finite strip method. A plate strip with appropriate end conditions is used as an element and by assuming suitable displacement functions a stiffness matrix can be developed and the folded plate can then be solved in the same way as structural frames. The overall stiffness matrix usually has a very narrow band width and all the computations can be done in core. The solution yields directly the values of all the in-plane stresses, bending and twisting moments, and displacements at the joints. The method is simple but versatile, and gives very accurate results.

Key concepts: Finite element method, Finite strip method, Stiffness, Stiffness matrix, Structural engineering, Direct stiffness method, Displacement (psychology), Bending

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