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Application of Multi-Objective Optimization Techniques to Geotechnical Engineering Problems

机译:多目标优化技术在岩土工程问题中的应用

摘要

This research work has its motivation in the ever-increasing use of computational methods in the areas of Civil Engineering. Parameter estimation has assumed a critical importance in predicting failure curves more accurately. Error-in-variables approach gives us a chance to predict simultaneously dependent and independent variables. A method like least square can take into account the error in only ‘x’ values and does not consider the error in values of ‘y’. The vector of unknown parameters ( , , ∅) can also be estimated by the EIV approach along with the variable data points. The failure criterion used is the MSDPu rock failure criterion which deals with failure of low porosity rocks and represents a multi-axial surface in stress space. The objective functions are modelled as a multi-objective optimization problem with the first function accounting for the error due to variables and the second function accounting for the error due to the model. Although, the optimization problem has increased dimension in case of EIV approach, it provides an efficient tool to predict the set of reconciled data and unknown parameters. NSGA-II is an efficient MOEAs developed by Deb et al. (2001) for multi-objective optimization which follows the principle of a fast elitist non-dominated sorting procedure. The two error functions hence formulated by the EIV method is efficiently minimized by the evolutionary algorithm with a little bit of parametric tuning. Estimating pile length for piles is quite difficult, and requires a good knowledge of the subsoil conditions. If the required conditions are formulated into objective functions along with constraint handling then optimized function of (d/L) against load bearing capacity can be found out by NSGA-II.ud
机译:这项研究工作的动机是在土木工程领域不断增加计算方法的使用。参数估计在更准确地预测故障曲线中已发挥了至关重要的作用。变量误差方法使我们有机会同时预测因变量和自变量。最小二乘法之类的方法只能考虑“ x”值中的误差,而不会考虑“ y”值中的误差。未知参数的向量(,,)也可以通过EIV方法与可变数据点一起估算。所使用的破坏准则是MSDPu岩石破坏准则,该准则处理低孔隙度岩石的破坏,并表示应力空间中的多轴表面。目标函数被建模为一个多目标优化问题,其中第一个函数考虑了变量造成的误差,第二个函数考虑了模型造成的误差。尽管在采用EIV方法的情况下,优化问题的规模增大了,但它提供了一种有效的工具来预测对帐数据和未知参数的集合。 NSGA-II是Deb等人开发的一种有效的MOEA。 (2001年)的多目标优化遵循快速精英非支配排序程序的原理。因此,通过EIV方法制定的两个误差函数可以通过带有少量参数调整的进化算法有效地最小化。估计桩的桩长是相当困难的,并且需要对地基条件有充分的了解。如果将所需条件与约束处理一起表述为目标函数,则NSGA-II可以找到针对承载能力的(d / L)优化函数。 ud

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    Anand Ankit;

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  • 年度 2015
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