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A Non-Intrusive Polynomial Chaos Method to Efficiently Quantify Uncertainty in an Aircraft T-Tail

机译:非侵入式多项式混沌方法,以有效地量化飞机T尾部的不确定性

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The problem of developing robust methods for uncertainty quantification (UQ) is of major interest in the engineering and scientific community. To quantify uncertainty, probabilistic models have been developed where traditionally Monte Carlo (MC) methods were used to capture uncertainty bounds. In the engineering context, UQ methods can be practically implemented to limit the amount of prototype redesigns. However MC methods are computationally inefficient due to the large number of samples required to obtain an accurate solution. Polynomial Chaos (PC) methods have recently emerged as an efficient method of probabilistic quantification in lower dimensions compared to MC. This paper will show the ability of a non-intrusive PC method to efficiently quantify uncertainty through first and second order statistics. This approach will lend itself to the treatment of a finite element T-Tail model, using Nastran as a black box around which PC curves can be fit based on its outputs.
机译:开发不确定量化(UQ)的强大方法的问题是对工程和科学界的重大兴趣。为了量化不确定性,已经开发出概率模型,其中传统上蒙特卡罗(MC)方法用于捕获不确定性界限。在工程背景下,实际上可以实现UQ方法以限制原型重新设计的量。然而,由于获得准确解决方案所需的量数,MC方法是计算效率低。多项式混沌(PC)方法最近被出现为与MC相比,较低尺寸的概率量化的有效方法。本文将显示非侵入式PC方法通过第一和二阶统计有效地量化不确定性的能力。这种方法将赋予有限元T型尾模型的治疗,使用Nastran作为一个黑匣子,基于其输出可以适合PC曲线。

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