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Truss structure optimization for two design variable elements using Genetic Algorithm with stress and failure probability constraints

机译:使用应力和失效概率约束的遗传算法对两个设计变量元素的桁架结构优化

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This paper presents the results of a study on trusses which are need to satisfy optimal conditions,i.e.lowest cost possible with maximal performance.The trusses considered were statically indeterminate steel structures with multi-system of loading.The cost is represented by the material volume of the structure and the maximal performance is reflected by the high working stresses within allowable stress limits.The material strength was modeled as a random variable with a Log Normal distribution.The structures are also required to meet a failure probability of Pf=10”3,which may occur locally within the elements as well as globally on the structure as a whole.The complexity of optimization problems depends in general on the number of the considered variables.The larger the number of variables considered,the more complicated becomes the solution process.Therefore,cases of single variable elements such multi variables ones were considered in this study.Optimization problems are usually solved applying iterative procedures,frequently resorting to mathematical programming.In these procedures the process usually converges to unreliable solutions; it even may completely bogged down with no solution.To circumvent this problem,iteration was carried out applying Genetic Algorithms where the process proceeds in a stochastic manner.
机译:本文介绍了桁架研究的结果,需要满足最佳条件,最大性能的Ielowest成本。考虑的桁架是静态不确定的钢结构,具有多种装载。成本由材料体积表示结构和最大性能被允许的应力限制内的高工作应力反射。材料强度为随机变量,具有日志正态分布。结构也需要满足PF = 10“3的故障概率,这可能在元件内局部发生,以及整体的结构。优化问题的复杂性一般取决于所考虑的变量的数量。所考虑的变量数量越大,变得更复杂。解决方法。因此,在本研究中考虑了单个可变元素这种多变量的情况。优化问题通常是solv编辑应用迭代程序,经常诉诸数学编程。这些程序通常会收敛到不可靠的解决方案;它甚至可以完全陷入困境,没有解决方案。为了规避这个问题,进行迭代,应用遗传算法,该过程以随机的方式进行。

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