Robust Design: Tolerance Design Method

Hanxiang Yang, Pah I. Chen
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引用次数: 2

Abstract

There are three phases involved in Robust Design — conceptual design, parameter design, and tolerance design. Parameter design aims to specify the variations of the design parameters in order to meet the design requirement, and the tolerance design further specifies the optimized parameters in order to reduce the performance variation near the design target. A robust design requires that tolerance design to be preceded by parameter design. In this paper, our effort will be focused on presenting an iterative method to perform the tolerance design phase. Two hypothetical examples (whose parameter designs have been completed) will be used to illustrate the tolerance design methodology. The first example involves the design of a pneumatic cylinder whose piston movement can be expressed by a theoretical equation containing five parameters. With the equation, it becomes a simple task for determining the tolerances of the optimized parameters to constrain the design target. The second example involves the production of a agrochemical by mixing two chemicals to achieve a specific yield. A set of test data is available but the equation relating the parameters is not. In this case, we shall adopt the linear regression technique to obtain an experimental equation to represent the test data. Based on this equation, we can proceed to determine the tolerances of different parameters in order to achieve a specific variation of the yield. The step-by-step procedure outlined in the hypothetical examples demonstrates that this iterative method is a simple and effective way to conduct the tolerance design.
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稳健设计:公差设计方法
稳健设计包括三个阶段:概念设计、参数设计和公差设计。参数设计旨在指定设计参数的变化,以满足设计要求,公差设计进一步指定优化参数,以减少设计目标附近的性能变化。稳健设计要求公差设计先于参数设计。在本文中,我们的工作将集中在提出一种迭代方法来执行公差设计阶段。将使用两个假设的例子(其参数设计已经完成)来说明公差设计方法。第一个例子涉及一个气缸的设计,其活塞运动可以用包含五个参数的理论方程来表示。利用该方程,确定优化参数的公差以约束设计目标成为一项简单的任务。第二个例子涉及到通过混合两种化学品来达到特定产量的农用化学品的生产。一组试验数据是可用的,但没有有关参数的方程。在这种情况下,我们将采用线性回归技术得到一个实验方程来表示测试数据。根据这个方程,我们可以继续确定不同参数的公差,以实现特定的产量变化。在假设的例子中概述的逐步过程表明,这种迭代方法是进行公差设计的一种简单有效的方法。
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