TY - JOUR
T1 - Parameter design of conformal PML based on 2D monostatic RCS optimization
AU - Zhang, Y. J.
AU - Deng, X. F.
N1 - Publisher Copyright:
© ACES
PY - 2021/6
Y1 - 2021/6
N2 - In this study, 2D finite element (FE) solving process with the conformal perfectly matched layer (PML) is elucidated to perform the electromagnetic scattering computation. With the 2D monostatic RCS as the optimization objective, a sensitivity analysis of the basic design parameters of conformal PML (e.g., layer thickness, loss factor, extension order and layer number) is conducted to identify the major parameters of conformal PML that exerts more significant influence on 2D RCS. Lastly, the major design parameters of conformal PML are optimized by the simulated annealing algorithm (SA). As revealed from the numerical examples, the parameter design and optimization method of conformal PML based on SA is capable of enhancing the absorption effect exerted by the conformal PML and decreasing the error of the RCS calculation. It is anticipated that the parameter design method of conformal PML based on RCS optimization can be applied to the cognate absorbing boundary and 3D electromagnetic computation.
AB - In this study, 2D finite element (FE) solving process with the conformal perfectly matched layer (PML) is elucidated to perform the electromagnetic scattering computation. With the 2D monostatic RCS as the optimization objective, a sensitivity analysis of the basic design parameters of conformal PML (e.g., layer thickness, loss factor, extension order and layer number) is conducted to identify the major parameters of conformal PML that exerts more significant influence on 2D RCS. Lastly, the major design parameters of conformal PML are optimized by the simulated annealing algorithm (SA). As revealed from the numerical examples, the parameter design and optimization method of conformal PML based on SA is capable of enhancing the absorption effect exerted by the conformal PML and decreasing the error of the RCS calculation. It is anticipated that the parameter design method of conformal PML based on RCS optimization can be applied to the cognate absorbing boundary and 3D electromagnetic computation.
KW - 2D conformal PML
KW - Monostatic RCS
KW - Parameters optimization
KW - Sensitivity analysis
KW - Simulated annealing algorithm
UR - http://www.scopus.com/inward/record.url?scp=85113716638&partnerID=8YFLogxK
U2 - 10.47037/2020.ACES.J.360614
DO - 10.47037/2020.ACES.J.360614
M3 - 文章
AN - SCOPUS:85113716638
SN - 1054-4887
VL - 36
SP - 726
EP - 733
JO - Applied Computational Electromagnetics Society Journal
JF - Applied Computational Electromagnetics Society Journal
IS - 6
ER -