热流曲线近似精度斗争中的元启发式优化算法

P. Opěla, I. Schindler, S. Rusz, V. Ševčák, I. Mamuzic
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引用次数: 0

摘要

通过流动应力模型和人工神经网络进行的热流曲线近似需要精确估计常数。这种估计是在高度非线性问题的情况下,通常通过梯度优化算法来解决。然而,由自然过程或物理定律启发的方法(元启发式算法)也引起了人们的高度兴趣。在提交的手稿中,通过著名的Hensel-Spittel关系,在实验热流曲线数据集的近似下,比较了三种选定的元启发式算法。一种常用的梯度算法也被纳入到这个比较中。结果表明,如果应用这种复杂的近似模型,并且不使用先前近似问题的材料常数估计,则元启发式算法是有用的。另一方面,如果存在这种估计,梯度算法应该提供更好的解决方案。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
ON THE METAHEURISTIC OPTIMIZATION ALGORITHMS IN THE STRUGGLE FOR THE HOT FLOW CURVE APPROXIMATION ACCURACY
A hot flow curve approximation performed via flow stress models as well as artificial neural networks requires precisely estimated constants. This estimation is in the case of highly-nonlinear issues often solved via gradient optimization algorithms. Nevertheless, by natural processes or physical laws inspired approaches (metaheuristic algorithms) are also of high interest. In the submitted manuscript, three selected metaheuristic algorithms were compared under the approximation of an experimental hot flow curve dataset via the wellknown Hensel-Spittel relationship. One often used gradient algorithm was also included into this comparison. Results have showed that the metaheuristic algorithms are useful if such complex approximation model is applied and no estimate of material constants from a previous approximation issue is used. On the other hand, if this estimation exists, the gradient algorithms should provide a better solution.
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