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Analysis of elastic-plastic circular plates
Based on Kirchhoff's hypothesis, general bending analysis of circular plates for small deflection and axially symmetric loadings and support conditions is developed; incremental theory of plasticity with von Mises yield condition and associated flow rule has been adopted; material is assumed to be elastic-perfectly plastic; finite element type of approach using direct stiffness method of matrix analysis of structures is used; examples of simply supported and clamped circular plates are given; other axisymmetric support conditions and material properties can be treated by proposed method.
Analysis of elastic-plastic circular plates
Based on Kirchhoff's hypothesis, general bending analysis of circular plates for small deflection and axially symmetric loadings and support conditions is developed; incremental theory of plasticity with von Mises yield condition and associated flow rule has been adopted; material is assumed to be elastic-perfectly plastic; finite element type of approach using direct stiffness method of matrix analysis of structures is used; examples of simply supported and clamped circular plates are given; other axisymmetric support conditions and material properties can be treated by proposed method.
Analysis of elastic-plastic circular plates
ASCE -- Proc (J Eng Mechanics Div)
Popov, E.P. (author) / Khojesteh-Bakht, M. (author) / Yaghmai, S. (author)
1967
17 pages
Article (Journal)
English
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