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Optimization of Submerged, Fully Stressed, Funicular Arches

机译:淹没,完全受力的缆索弓的优化

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This paper is concerned with the least weight design of fully stressed, funicular arches subjected to hydrostatic forces and selfweight. The optimization problem is posed as the minimization of the arch weight with respect to the axial force parameter, the initial slope of the arch shape and the total curved arch length. To be satisfied is the inequality constraint that is constructed from the error norm to be within a specified tolerance value. This error norm is the sum of the absolute values of the differences between the desired terminal boundary conditions and the computed ones from performing a forward integration of the governing first-order differential equations defining the funicular arch shape. The Generalised Reduced Gradient (GRG) method was adopted for the optimization process. Optimal funicular shapes of submerged arches are presented for various water depths and selfweight parameters. The relationships between the pertinent design parameters are investigated.
机译:本文涉及承受静水压力和自重的全应力索道拱的最小重量设计。最优化问题是相对于轴向力参数,拱形形状的初始斜率和总弯曲拱形长度而言,拱形重量的最小化。要满足的是根据误差范数构造的不等式约束,该约束在指定的公差值之内。该误差范数是所需末端边界条件与计算出的最终边界条件之间的差的绝对值的总和,该绝对值是通过对确定缆索拱形的控制性一阶微分方程进行正向积分而得到的。优化过程采用广义缩减梯度(GRG)方法。针对各种水深和自重参数,提出了最佳的淹没拱形形状。研究了相关设计参数之间的关系。

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