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A direct search method is used for minimum weight optimization.
We consider minimum weight optimization of sandwich beams for a given stiffness.
The optimization philosophies are illustrated first through the analytic derivation of minimum weight optimization of a single member.
The second part of the paper presents the minimum weight optimization based on the provisions of current design codes for both conventional and bowknot trusses.
An optimization procedure is presented for the minimum weight optimization with discrete design variables for truss structures subjected to constraints on stresses, natural frequencies and frequency responses.
The minimum weight optimization of the truss then proceeds on the basis of linear finite element analysis of the same truss that was discussed in Part I, by the use of first-order optimization method.
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The implication of the conclusion is that the designer can rely on finding the stress-constrained minimum weight solution by performing optimization for the compliance minimization problem, and it is necessary to propose an appropriate index as approximation of the maximum displacement for the complex problems.
The design optimization of minimum weight of the laminated composite is evaluated using different failure criteria.
A two-stage particle swarm optimization was utilized in this study to solve truss-structure optimization problem achieving minimum weight objective under stress, deflection, and kinematic stability constraints.
Several well-studied examples from structural topology optimization problems of minimum weight and minimum compliance are used to demonstrate its efficiency and versatility.
Numerical results of structural topology optimization problems of minimum weight and minimum compliance designs show the success of this bit-array representation method and suggest that the GA performance can be significantly improved by handling the design connectivity properly.
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minimum weight value
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minimum weight loss
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minimum weight limit
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