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Industrial Applications of Uncertainty Analysis

机译:不确定性分析的工业应用

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摘要

Uncertainty or tolerance analysis is a powerful technique for addressing many problems facing the practicing engineer. This paper reviews several of the common uses of this tool and introduces some novel applications. The paper begins with derivation of "Law of Error Propagation" and follows the developments presented earlier. In this development, explicit forms for the outcome of a process and its statistics are developed. These results are then applied to a number of common industrial applications. The applications include, error budgeting and requirements derivation. Included in the discussion of the derivations of requirements is a discussion of the need to include margin and contingency explicitly into the analysis. Next, an expression for the repeatability of a process is derived. This analysis is then used to identify the general conditions that lead to a repeatable process. Combining cost data or modeling, error budgets are extended into tools that can be used in Cost as an Independent Variable (CAIV) modeling and analysis. The combined model can then be used to determine cost as function of tolerance and the marginal cost of repeatability.
机译:不确定性或耐受性分析是一种强大的技术,用于解决练习工程师面临的许多问题。本文评论了此工具的几个常见用途,并介绍了一些新的应用程序。本文从“误差传播规律”的推导开始,然后遵循前面提出的发展。在这一发展中,制定了一个过程结果及其统计数据的明确形式。然后将这些结果应用于许多常见的工业应用。应用程序包括错误预算和要求导出。在讨论中,要求的推导是一项讨论,必须明确地将保证金和应变列入分析。接下来,导出过程的可重复性的表达式。然后使用该分析来识别导致可重复过程的一般条件。组合成本数据或建模,错误预算将扩展到可作为独立变量(CAIV)建模和分析成本中使用的工具。然后可以使用组合模型来确定具有公差的功能和重复性的边际成本的成本。

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