2015
DOI: 10.1016/j.compstruct.2014.10.031
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Stacking sequence optimization of composite laminates for maximum buckling load using permutation search algorithm

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Cited by 93 publications
(39 citation statements)
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“…(2), λ cb is expressed as the sum of (λ cb ) k , which is a linear function of the flexural stiffness parameters (D ij ) k . Obviously, for a specified stacking position k, the ply orientation θ k is the only design variable in the optimization of flexural stiffness parameters and, thus, superposition principles are suitable for evaluation of the buckling load factor λ cb [24]. As a result, the maximizing of λ cb is equivalent to identification of the ply orientation θ k at stacking position k. To simplify the optimization and design processes, the buckling load factor is formulated as a linear function of the stacking sequence [24,28], therefore, the stacking sequence can be designed linearly, significantly reducing the computational cost.…”
Section: Statement Of Optimization Modelmentioning
confidence: 99%
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“…(2), λ cb is expressed as the sum of (λ cb ) k , which is a linear function of the flexural stiffness parameters (D ij ) k . Obviously, for a specified stacking position k, the ply orientation θ k is the only design variable in the optimization of flexural stiffness parameters and, thus, superposition principles are suitable for evaluation of the buckling load factor λ cb [24]. As a result, the maximizing of λ cb is equivalent to identification of the ply orientation θ k at stacking position k. To simplify the optimization and design processes, the buckling load factor is formulated as a linear function of the stacking sequence [24,28], therefore, the stacking sequence can be designed linearly, significantly reducing the computational cost.…”
Section: Statement Of Optimization Modelmentioning
confidence: 99%
“…Another popular method is evolutionary algorithm (EA), used in multiobjective optimization of composite laminates [22] and tapered composite structures [23]. More recently, a permutation search (PS) is proposed in [24], where a buckling load factor was expressed as discrete forms of function of ply orientations to reduce computational cost.…”
Section: Introductionmentioning
confidence: 99%
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“…Ply tailoring, numbers of plies and a stacking sequence are designed separately in three phases with manufacturing constraints divided and imposed in each phase. Most recently, Jing [23][24][25] developed algorithms based on a classical lamination theory (CLT) to solve stacking-sequence optimization problem. A permutation search (PS) algorithm [23] was developed for sequence optimization as well as a sequential permutation table (SPT) method [25], with the buckling load factor expressed as a linear function of a sum of buckling load factors at every stacking position corresponding to ply orientation.…”
Section: Introductionmentioning
confidence: 99%
“…Most recently, Jing [23][24][25] developed algorithms based on a classical lamination theory (CLT) to solve stacking-sequence optimization problem. A permutation search (PS) algorithm [23] was developed for sequence optimization as well as a sequential permutation table (SPT) method [25], with the buckling load factor expressed as a linear function of a sum of buckling load factors at every stacking position corresponding to ply orientation. Besides, a global shared-layer blending (GSLB) method [24] was proposed based on the SLB method [14] to identify layer shape/ maintain blending property according to the structural thickness distribution.…”
Section: Introductionmentioning
confidence: 99%