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Tolerance modelling in selective assembly for minimizing linear assembly tolerance variation and assembly cost by using Taguchi and AIS algorithm

机译:选择性装配中的公差建模,通过使用Taguchi和AIS算法最小化线性装配公差变化和装配成本

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摘要

The quality of any product depends upon its component tolerance and assembly variations. Most products are composed of more than one component. These products require some type of assembly during production. Assembly is the process of joining two or more parts together. The functional performance of an assembled product and its manufacturing cost are directly affected by the individual component tolerances. However, tolerance is inevitable because manufacturing exactly equal parts is impossible. When the components are assembled together interchangeably, the assembly tolerance is the sum of the component tolerances. If the required assembly tolerance variation is less than the sum of the components' tolerances, the rejection rate of assemblies will be more. In such cases, the selective assembly is the method to achieve tight assembly tolerance with the components manufactured at wider tolerances. This is accomplished by partitioning produced components into groups prior to random assembly. The mating components in the selective groups are then assembled at random. In this paper, artificial immune system (AIS) algorithm is developed to obtain the best combination of selective group with minimum variation in the assembly tolerance and least loss value within the specification range. The concept of Taguchi's loss function is applied into the selective assembly method to evaluate the deviation from the mean. The selection of number of groups for selective assembly is also analyzed in this paper.
机译:任何产品的质量都取决于其部件公差和组装变化。大多数产品由不止一种成分组成。这些产品在生产过程中需要某种类型的组装。组装是将两个或多个零件连接在一起的过程。组装产品的功能性能及其制造成本直接受各个组件公差的影响。但是,公差是不可避免的,因为不可能制造完全相等的零件。当组件可互换地组装在一起时,组装公差是组件公差的总和。如果所需的装配公差变化小于组件公差的总和,则装配的废品率会更高。在这种情况下,选择性组装是一种以更宽的公差制造出的组件来实现严格的组装公差的方法。这是通过在随机组装之前将生产的组件分为几组来实现的。然后,随机组装选择组中的配对组件。本文开发了人工免疫系统(AIS)算法,以在规格范围内以最小的装配公差变化和最小的损耗值获得选择性组的最佳组合。田口损失函数的概念被应用到选择性组装方法中,以评估与均值的偏差。本文还分析了用于选择性组装的组数的选择。

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