RCS Optimization of Surface Geometry With Physics Inspired Neural Networks

被引:2
|
作者
Zhang, Xu [1 ]
Wan, Jiaxin [1 ]
Liu, Zhuoyang [1 ]
Xu, Feng [1 ]
机构
[1] Fudan Univ, Key Lab Informat Sci Electromagnet Waves MoE, Shanghai 200433, Peoples R China
基金
美国国家科学基金会;
关键词
Surface roughness; Rough surfaces; Optimization; Geometry; Modulation; Surface treatment; Optical surface waves; Dimensional reduction optimization algorithm (DROA); electromagnetic fully connected neural network (EM-FCNN); radar cross section (RCS) optimization; surface hyperparametric modulation method (SHMM); CROSS-SECTION REDUCTION; APPROXIMATION; SCATTERING;
D O I
10.1109/JMMCT.2022.3181606
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
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.
引用
收藏
页码:126 / 134
页数:9
相关论文
共 50 条
  • [1] Combinatorial optimization with physics-inspired graph neural networks
    Martin J. A. Schuetz
    J. Kyle Brubaker
    Helmut G. Katzgraber
    Nature Machine Intelligence, 2022, 4 : 367 - 377
  • [2] Combinatorial optimization with physics-inspired graph neural networks
    Schuetz, Martin J. A.
    Brubaker, J. Kyle
    Katzgraber, Helmut G.
    NATURE MACHINE INTELLIGENCE, 2022, 4 (04) : 367 - 377
  • [3] Physics-Inspired Graph Neural Networks
    Bronstein, Michael
    MACHINE LEARNING AND KNOWLEDGE DISCOVERY IN DATABASES: APPLIED DATA SCIENCE AND DEMO TRACK, ECML PKDD 2023, PT VII, 2023, 14175
  • [4] Graph coloring with physics-inspired graph neural networks
    Schuetz, Martin J. A.
    Brubaker, J. Kyle
    Zhu, Zhihuai
    Katzgraber, Helmut G.
    PHYSICAL REVIEW RESEARCH, 2022, 4 (04):
  • [5] Physics Inspired Deep Neural Networks for Top Quark Reconstruction
    Greif, Kevin
    Lannon, Kevin
    24TH INTERNATIONAL CONFERENCE ON COMPUTING IN HIGH ENERGY AND NUCLEAR PHYSICS (CHEP 2019), 2020, 245
  • [6] Option pricing in the Heston model with physics inspired neural networks
    Hainaut, Donatien
    Casas, Alex
    ANNALS OF FINANCE, 2024, 20 (03) : 353 - 376
  • [7] MGNN: Graph Neural Networks Inspired by Distance Geometry Problem
    Cui, Guanyu
    Wei, Zhewei
    PROCEEDINGS OF THE 29TH ACM SIGKDD CONFERENCE ON KNOWLEDGE DISCOVERY AND DATA MINING, KDD 2023, 2023, : 335 - 347
  • [8] Topics in Noncommutative Geometry Inspired Physics
    Banerjee, Rabin
    Chakraborty, Biswajit
    Ghosh, Subir
    Mukherjee, Pradip
    Samanta, Saurav
    FOUNDATIONS OF PHYSICS, 2009, 39 (12) : 1297 - 1345
  • [9] Topics in Noncommutative Geometry Inspired Physics
    Rabin Banerjee
    Biswajit Chakraborty
    Subir Ghosh
    Pradip Mukherjee
    Saurav Samanta
    Foundations of Physics, 2009, 39 : 1297 - 1345
  • [10] Reinforcement Learning using Physics Inspired Graph Convolutional Neural Networks
    Wu, Tong
    Scaglione, Anna
    Arnold, Daniel
    2022 58TH ANNUAL ALLERTON CONFERENCE ON COMMUNICATION, CONTROL, AND COMPUTING (ALLERTON), 2022,