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Improved semi-analytic sensitivity analysis combined with a higher order approximation scheme in the framework of adjoint variable method

机译:伴随变量法框架下改进的半解析灵敏度分析与高阶逼近方案

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摘要

In the design sensitivity analysis, the adjoint variable method has been widely used for the sensitivity calculation. The adjoint variable method can reduce computation time and save computer resources because it can provide the sensitivity values only at the positions in which designers are willing to obtain. However, exact analytical differentiation with respect to the design variables is commonly employed in adjoint variable method. Although the exact derivative assures the accurate sensitivity, it is cumbersome to take differentiation in an exact manner for every given type of finite element. Therefore, in the present study, a new improved semi-analytic design sensitivity method is proposed in the framework of adjoint variable method. Recently, a numerical inaccuracy trouble in the traditional semi-analytic method has been settled by the rigid body mode separation technique and high order approximation scheme. Combining the adjoint variable method with improved semi-analytic design sensitivity scheme, the design sensitivity value can be calculated accurately and efficiently. Through numerical examples, the efficiency and accuracy of the proposed semi-analytic sensitivity scheme in the adjoint variable method are demonstrated.
机译:在设计灵敏度分析中,伴随变量法已被广泛用于灵敏度计算。伴随变量方法可以减少计算时间并节省计算机资源,因为它只能在设计人员愿意获得的位置提供灵敏度值。但是,伴随变量方法通常采用关于设计变量的精确分析差异。尽管精确的导数可确保精确的灵敏度,但是对于每种给定类型的有限元,以精确的方式进行微分是很麻烦的。因此,在本研究中,在伴随变量法的框架下,提出了一种新的改进的半解析设计灵敏度方法。最近,通过刚体模式分离技术和高阶近似方案解决了传统半解析方法中的数值误差问题。将伴随变量法与改进的半解析设计灵敏度方案相结合,可以准确,高效地计算出设计灵敏度值。通过数值算例,证明了伴随变量法中半解析灵敏度方案的有效性和准确性。

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