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An algorithm for the prediction of search trajectory in nonlinear programming problems and optimum design

机译:非线性规划问题中搜索轨迹的预测算法及优化设计

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摘要

A simple modification of some methods of mathematical (nonlinear) programming is suggested (Newton's method and the steepest descent method are taken as examples). The modification is made in order to reduce the number of steps for some sequential search methods. The reduction is achieved by extrapolation of the results obtained by the previous search steps. The computation of prognosis points is proposed instead of the large amount of calculation necessary to do the k-th step of the approach process. The extrapolation formulae are obtained by using elements of the random numbers theory. Results of computational tests and solutions of optimum design problems for a frame and a shell demonstrate the efficiency of the proposed method.
机译:建议对某些数学(非线性)编程方法进行简单修改(以牛顿法和最速下降法为例)。进行修改是为了减少某些顺序搜索方法的步骤数。通过对先前搜索步骤获得的结果进行外推来实现减少。提出了预测点的计算,而不是执行进近过程的第k步所需的大量计算。外推公式是通过使用随机数理论的元素获得的。计算测试结果以及框架和壳体的最佳设计问题的解决方案证明了该方法的有效性。

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