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Improved solution to the generalized Galilei's problem with interval loads

机译:具有间隔载荷的广义伽利略问题的改进解决方案

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Model of a bar subjected to multiple axial external loads, where load magnitudes are considered as uncertain and represented by intervals, is recently considered by Elishakoff, Gabriele and Wang in this journal. Beside a high complexity of the proposed procedure for computing the intervals of the reaction and of the axial force distribution its assumptions are not always fulfilled and in these cases the obtained interval enclosures are far from the optimal (narrowest) ones. In this work we present a simple and efficient computational model for the reaction and for the axial force distribution which is based on the algebraic extension of classical interval arithmetic. It is proved that this model always yields the narrowest interval enclosure. The new interval model can be generalized and applied to other linear equilibrium equations in mechanics.
机译:Elishakoff,Gabriele和Wang最近在该期刊中考虑了承受多个轴向外部载荷的钢筋模型,其中载荷大小被认为是不确定的并且由间隔表示。除了用于计算反作用力的间隔和轴向力分布的拟议程序的高度复杂性之外,并不总是能满足其假设,并且在这些情况下,所获得的间隔包围物距离最佳(最窄)间隔物还很远。在这项工作中,我们提出了一种简单有效的反作用力和轴向力分布计算模型,该模型基于经典区间算术的代数扩展。事实证明,该模型总是产生最窄的间隔包围。新的区间模型可以推广并应用于力学中的其他线性平衡方程。

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