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- W2350257905 abstract "In this paper,the strength optimum design problem of a cylindrical shell with variable thickness is studied.By using the stepped reduction method,the equilibrium equations of the cylindrical shell under arbitrarily axisymmetrically distributed load are solved and its solutions of explicit formulation are obtained.Based on the Huber Mises Henckey failure hypothesis,the optimal problem with the condition of constant volume is reduced to a nonlinear programming problem in which the target function is the maximum reduced stresses of the cylindrical shell,and optimal method is established in terms of the projective gradient method.Finally,some typical problems are evaluated and the results are satisfactory." @default.
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- W2350257905 date "2002-01-01" @default.
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- W2350257905 title "Optimal theory of cylindrical shell strength design" @default.
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