首页> 外文会议>International conference on computational structures technology;CST 2010 >Plastic Behaviour and Stability Constraints in the Reliability based Shakedown Analysis and Optimal Design of Skeletal Structures
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Plastic Behaviour and Stability Constraints in the Reliability based Shakedown Analysis and Optimal Design of Skeletal Structures

机译:基于可靠性的减振分析和骨架结构优化设计中的塑性行为和稳定性约束

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The aim of this paper is to take into consideration the influence of the limited load carrying capacity of the connections on the plastic limit state of elasto-plastic steel (or composite) skeletal structures under multi-parameter static loading and probabilistically given conditions during the analysis and optimal design. In addition to the plastic shakedown analysis and optimal design to control the plastic behaviour of the structure, bound on the complementary strain energy of the residual forces is also applied. This bound has significant effect for the load parameter. The different behaviour of the beam elements in compression and tension is taken into consideration by the reduced load carrying capacity in compression. The calculation is based on the requirements of the Eurocode. If the design uncertainties (manufacturing, strength, geometrical) are expressed by the calculation of the complementary strain energy of the residual forces the reliability based extended shakedown analysis and optimal design problems can be formed. Numerical procedures are elaborated which are based on a direct integration technique and the uncertainties are assumed to follow Gaussian distribution. The formulations of the problems yield to nonlinear mathematical programming which are solved by the use of sequential quadratic algorithm. The nested optimization procedure is governed by the reliability index calculation.
机译:本文的目的是在分析过程中考虑多参数静态载荷和概率给定条件下,连接的有限承载能力对弹塑性钢(或复合)骨架结构塑性极限状态的影响。和最佳设计。除了塑性振动分析和控制结构塑性行为的最佳设计外,还应用了残余力的互补应变能。此限制对负载参数有重大影响。通过减小压缩中的承载能力,考虑了梁单元在压缩和拉伸中的不同行为。该计算基于欧洲规范的要求。如果通过计算残余力的互补应变能来表达设计不确定性(制造,强度,几何形状),则可以形成基于可靠性的扩展减振分析和最佳设计问题。阐述了基于直接积分技术的数值程序,并假设不确定性服从高斯分布。问题的表述产生了非线性数学规划,该问题可以通过使用顺序二次算法来解决。嵌套的优化过程由可靠性指标计算控制。

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