RCS Optimization of Surface Geometry With Physics Inspired Neural Networks

IF 1.8 Q3 ENGINEERING, ELECTRICAL & ELECTRONIC
Xu Zhang;Jiaxin Wan;Zhuoyang Liu;Feng Xu
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引用次数: 0

Abstract

Radar cross section (RCS) optimization is important to object geometry design, for example seeking a low-scattering structure. However, it is difficult to obtain a geometry with particular RCS quickly due to the complex geometry, low-efficient RCS calculation, or lack of effective automatic optimization methods. In this paper, a RCS optimization method is proposed based on physics inspired neural network named electromagnetic fully connected neural network (EM-FCNN). It employs the principles of MoM to transform the slow numerical calculation method into the fast neural network calculation. To reduce the complexity of surface geometry characterization, a low-dimensional surface hyperparametric modulation method (SHMM) is formulated to characterize object surfaces by introducing a modulation factor into rough surfaces. In this regard, the ultra-high-dimensional target surfaces can be characterized by only a few hyperparameters. To accelerate the optimization process, a dimensional reduction optimization algorithm (DROA) is further designed to simplify the multi-dimensional hyperparameters optimization problem to a series of one-dimensional optimization problems. The efficacy of the proposed method is validated with a RCS reduction task of a simplified aircraft model. This is generalized to solve the RCS optimization and it can be used to handle object geometry design for other application areas.
基于物理启发神经网络的曲面几何RCS优化
雷达散射截面(RCS)优化对于目标几何设计非常重要,例如寻求低散射结构。然而,由于几何形状复杂、RCS计算效率低或缺乏有效的自动优化方法,很难快速获得具有特定RCS的几何形状。本文提出了一种基于物理启发神经网络的RCS优化方法,称为电磁全连接神经网络(EM-FCNN)。它利用矩量法的原理,将慢速数值计算方法转化为快速神经网络计算。为了降低表面几何表征的复杂性,提出了一种低维表面超参数调制方法(SHMM),通过在粗糙表面中引入调制因子来表征物体表面。在这方面,超高维目标表面可以仅通过几个超参数来表征。为了加快优化过程,进一步设计了降维优化算法(DROA),将多维超参数优化问题简化为一系列一维优化问题。通过简化飞机模型的RCS削减任务验证了该方法的有效性。它被推广用于求解RCS优化,并可用于处理其他应用领域的对象几何设计。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
4.30
自引率
0.00%
发文量
27
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