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A new approach for Robot selection in manufacturing using the ellipsoid algorithm

机译:使用椭球算法的制造机器人选择新方法

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The choice of suitable robots in manufacturing, to improve product quality and to increase productivity, is a complicated decision due to the increase in robot manufacturers and configurations. In this article, a novel approach is proposed to choose among alternatives, differently assessed by decision makers on different criteria, to make the final evaluation for decision-making. The approach is based on the ellipsoid algorithm for systems of linear inequalities. Most of the ranking methods depend on integration that becomes complicated for nonlinear membership functions, which is the case in robot selection. The method simply uses the membership function or its derivative. It takes the decision maker’s attitude in ranking. It effectively ranks fuzzy numbers and their images, preserving symmetry. It is a simple recursive algebraic formula that can be easily programmed. The performance of the algorithm is compared with the performance of some existing methods through several numerical examples to illustrate its advantages in ranking, and a robot selection problem is solved.
机译:由于机器人制造商和配置的增加,在制造中选择合适的机器人以提高产品质量并提高生产率是一个复杂的决定。在本文中,提出了一种新颖的方法,可以在决策者根据不同标准进行不同评估的备选方案中进行选择,从而对决策做出最终评估。该方法基于线性不等式系统的椭球算法。大多数排序方法依赖于积分,对于非线性隶属函数而言,积分变得复杂,在机器人选择中就是这种情况。该方法仅使用隶属函数或其派生函数。它需要决策者的排名态度。它可以有效地对模糊数及其图像进行排名,并保持对称性。这是一个简单的递归代数公式,可以轻松地对其进行编程。通过几个数值算例将算法的性能与现有方法的性能进行比较,以说明该算法在排序上的优势,并解决了机器人选择问题。

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