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A k, k-ε optimality selection based multi objective genetic algorithm with applications to vehicle engineering

机译:基于k,k-ε最优选择的多目标遗传算法及其在车辆工程中的应用

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In the paper, a multi objective genetic algorithm based on the concept of k-optimality and k-ε-optimality (KEMOGA) is introduced and applied. Pareto optimality alone is not always adequate for selecting a final solution because the Pareto optimal set can be very large. The k-optimality approach and the more general k-ε-optimality method, can be used to rank the Pareto-optimal solutions. The two methods have been included into a genetic algorithm selection procedure. The k-optimality method searches for points which remain Pareto-optimal when all of the subsets of n-k objectives (n is the number of objective functions) are optimised. The k-ε approach considers not only if an objective is worse than the others but also the entity of this variation through the introduction of a vector of indifference thresholds. The KEMOGA has been applied for the solution of two engineering problems. The selection of the stiffness and damping of a passively suspended vehicle in order to get the best compromise between discomfort, road holding and working space and a complex problem related to the optimisation of the tyre/suspension system of a sport car. The final design solution, found by means of the KEMOGA seems consistent with the solution selected by skilled suspensions specialists. The proposed approach has been tested and validated on a complex optimization problem. The solved problem deals with the optimization of the tyre/suspension system of a sport car. The proposed approach (KEMOGA) has shown to be very effective in terms of computational efficiency and accuracy.
机译:提出并应用了基于k-最优性和k-ε-最优性概念的多目标遗传算法(KEMOGA)。仅帕累托最优并不总是足以选择最终解,因为帕累托最优集可能非常大。 k最优方法和更通用的k-ε最优方法可用于对Pareto最优解进行排序。这两种方法已包含在遗传算法选择过程中。当优化n-k个目标的所有子集(n是目标函数的数量)时,k最优方法将搜索保持帕累托最优的点。 k-ε方法不仅考虑目标是否比其他目标差,而且还通过引入无差异阈值向量来考虑这种变化的实体。 KEMOGA已用于解决两个工程问题。被动悬架车辆的刚度和阻尼的选择是为了在不适,道路保持和工作空间以及与优化跑车轮胎/悬架系统相关的复杂问题之间取得最佳折衷。通过KEMOGA找到的最终设计解决方案似乎与熟练的悬挂专家选择的解决方案一致。在复杂的优化问题上对提出的方法进行了测试和验证。解决的问题涉及跑车轮胎/悬架系统的优化。所提出的方法(KEMOGA)在计算效率和准确性方面已显示出非常有效的效果。

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