PERFECTLY MATCHED LAYERS BACKED BY THE SECOND-ORDER WAVEGUIDE IMPEDANCE BOUNDARY CONDITION FOR THE TIME-DOMAIN FINITE-ELEMENT SOLUTION OF WAVEGUIDE PROBLEMS

被引:2
|
作者
Du, L. [1 ]
Chen, R. S. [1 ]
Yang, Y. [2 ]
机构
[1] Nanjing Univ Sci & Technol, Dept Commun Engn, Nanjing 210094, Peoples R China
[2] Nanjing Univ Aeronaut & Astronaut, Coll Informat Sci & Technol, Nanjing 210016, Peoples R China
关键词
time-domain finite-element method; perfectly matched layer; the second-order waveguide impedance boundary condition; VECTOR FEM; OPTIMIZATION; SIMULATION; ALGORITHM; PML;
D O I
10.1002/mop.24774
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
The second-order waveguide impedance boundary condition is first combined with the perfectly matched layer (PML) for the time-domain finite-element (TDFE) simulation of waveguide problems. The formulation is validated by numerical examples. The results clearly show that the reflection errors obtained by the second-order waveguide impedance boundary condition are less then -20 dB, and the PML backed with the second-order waveguide impedance boundary condition has a better absorbing effect than the PML backed with the perfect electrically conducting (PEC) wall. Under the same constant conductivity situation. PML terminated with the second-order waveguide impedance boundary condition can reduce about 10 cells of the PML thickness when compared with the PML terminated by PEC wall. Therefore, the proposed boundary conduction can reduce the number of the unknowns and provide an effective mesh truncation method for the time-domain finite-element method solution of waveguide problems. (C) 2009 Wiley Periodicals, Inc. Microwave Opt Technol Lett 51: 2870-2874, 2009; Published online in Wiley InterScience (Iwww.interscience.wiley.com). DOI 10.1002/mop.24774
引用
收藏
页码:2870 / 2874
页数:5
相关论文
共 50 条
  • [31] Surface-impedance boundary conditions in dual time-domain finite-element formulations
    Sabariego R.V.
    Dular P.
    Geuzaine C.
    Gyselinck J.
    IEEE Transactions on Magnetics, 2010, 46 (08) : 3524 - 3531
  • [32] TIME-DOMAIN FORMULATION OF A PERFECTLY MATCHED LAYER FOR THE SECOND-ORDER ELASTIC WAVE EQUATION WITH VTI MEDIA
    Lee, Jaejoon
    Shin, Changsoo
    JOURNAL OF SEISMIC EXPLORATION, 2015, 24 (03): : 231 - 257
  • [33] Perfectly matched layer in three dimensions for the time-domain finite element method applied to radiation problems
    Rylander, T
    Jin, JM
    IEEE TRANSACTIONS ON ANTENNAS AND PROPAGATION, 2005, 53 (04) : 1489 - 1499
  • [34] Finite element method using port truncation by perfectly matched layer boundary conditions for optical waveguide discontinuity problems
    Tsuji, Y
    Koshiba, M
    JOURNAL OF LIGHTWAVE TECHNOLOGY, 2002, 20 (03) : 463 - 468
  • [35] Time-domain impedance boundary conditions for acoustic reduced order finite element simulations
    Miller, M., III
    van Ophem, S.
    Deckers, E.
    Desmet, W.
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2021, 387
  • [36] DISCONTINUOUS GALERKIN IMPLEMENTATION OF TIME-DOMAIN FINITE-ELEMENT METHOD USING CRANK-NICOLSON SCHEME AND COMPLEX FREQUENCY-SHIFTED PERFECTLY MATCHED LAYERS FOR EFFICIENT ANALYSIS OF DIELECTRIC LOADED WAVEGUIDE STRUCTURES
    Ye, Zhenbao
    Wang, Chao-Fu
    MICROWAVE AND OPTICAL TECHNOLOGY LETTERS, 2011, 53 (11) : 2635 - 2642
  • [37] Time-Domain Surface Impedance Boundary Conditions Enhanced by Coarse Volume Finite-Element Discretisation
    Sabariego, Ruth V.
    Geuzaine, Christophe
    Dular, Patrick
    Gyselinck, Johan
    IEEE TRANSACTIONS ON MAGNETICS, 2012, 48 (02) : 631 - 634
  • [38] Compact second-order time-domain perfectly matched layer formulation for elastic wave propagation in two dimensions
    Assi, Hisham
    Cobbold, Richard S.
    MATHEMATICS AND MECHANICS OF SOLIDS, 2017, 22 (01) : 20 - 37
  • [39] Finite-difference time-domain solution of second-order photoacoustic wave equation
    Rahimzadeh, Amin
    Chen, Sung-Liang
    OPTICA APPLICATA, 2016, 46 (03) : 435 - 446
  • [40] A perfectly matched layer for second order electromagnetic wave simulation of GPR by finite element time domain method
    Wang HongHua
    Lu YuZeng
    Wang MinLing
    Gong JunBo
    Zhang Zhi
    CHINESE JOURNAL OF GEOPHYSICS-CHINESE EDITION, 2019, 62 (05): : 1929 - 1941