MOESP algorithm for converting one-dimensional Maxwell equation into a linear system

被引:0
|
作者
Yetkin, E. F. [1 ]
Dag, H. [2 ]
Schilders, W. H. A. [3 ]
机构
[1] Istanbul Tech Univ, Inst Informat, Istanbul, Turkey
[2] Isk Univ, Dept Informat Technol, Istanbul, Turkey
[3] Tech Univ Eindhoven, CASA, Eindhoven, Netherlands
来源
SCIENTIFIC COMPUTING IN ELECTRICAL ENGINEERING | 2007年 / 11卷
关键词
D O I
暂无
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
We present a method for converting 1-D Maxwell equation into a linear system using the Multivariable Output Error State Space (MOESP) method, a subspace system identification method. To show the efficiency of the method, we first apply it to a set of ordinary differantial equations. Input and output from the equation set are computed by numerical methods and the obtained data is used for building the required matrices. An appropriate Single Input Single Output (SISO) linear system is estimated by MOESP algorithm for the equation at hand. The goal of the research is to build a low order linear state space system model for the Maxwell equation. On the other hand the order estimation for the system can be used in other way. For example, with this estimation one can determine an appropriate order for the physical system, for which one of the well-known model order reduction techniques can be used to obtain a reduced order model.
引用
收藏
页码:395 / +
页数:5
相关论文
共 50 条
  • [21] SOLUTION TO ONE-DIMENSIONAL LINEAR MOISTURE FLOW EQUATION WITH WATER EXTRACTION
    WARRICK, AW
    SOIL SCIENCE SOCIETY OF AMERICA JOURNAL, 1974, 38 (04) : 573 - 576
  • [22] The one-dimensional rapid algorithm for the generalized Reynolds equation of journal bearings
    Liu, Daquan
    Miao, Tongchen
    Zhongguo Dianji Gongcheng Xuebao/Proceedings of the Chinese Society of Electrical Engineering, 2010, 30 (29): : 85 - 89
  • [23] Optical fiber as a linear one-dimensional system with frequency dispersion
    Ivanov, Dmitry V.
    Ivanov, Vladimir A.
    Ryabova, Maria I.
    Katkov, Evgeniy V.
    Chernov, Andrei A.
    Ovchinnikov, Vladimir V.
    OPTICAL TECHNOLOGIES FOR TELECOMMUNICATIONS 2017, 2018, 10774
  • [24] Asymptotic behavior of the eigenfrequency of a one-dimensional linear thermoelastic system
    Guo, BZ
    Yung, SP
    JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 1997, 213 (02) : 406 - 421
  • [25] The first real eigenvalue of a one-dimensional linear thermoelastic system
    Guo, BZ
    Chen, JC
    COMPUTERS & MATHEMATICS WITH APPLICATIONS, 1999, 38 (11-12) : 249 - 256
  • [26] Velocity fluctuations in a one-dimensional inelastic Maxwell model
    Costantini, G.
    Marconi, U. Marini Bettolo
    Puglisi, A.
    JOURNAL OF STATISTICAL MECHANICS-THEORY AND EXPERIMENT, 2007,
  • [27] THE NUMERICAL STUDY OF A NON-LINEAR ONE-DIMENSIONAL DIRAC-EQUATION
    ALVAREZ, A
    KUO, PY
    VAZQUEZ, L
    APPLIED MATHEMATICS AND COMPUTATION, 1983, 13 (1-2) : 1 - 15
  • [28] Gaussian beam formulations and interface conditions for the one-dimensional linear Schrodinger equation
    Yin, Dongsheng
    Zheng, Chunxiong
    WAVE MOTION, 2011, 48 (04) : 310 - 324
  • [29] Knot soliton solutions for the one-dimensional non-linear Schrodinger equation
    Rahul, O. R.
    Murugesh, S.
    JOURNAL OF PHYSICS COMMUNICATIONS, 2018, 2 (05):
  • [30] INVERSE SPECTRAL PROBLEM FOR ONE-DIMENSIONAL SCHRODINGER EQUATION WITH AN ADDITIONAL LINEAR POTENTIAL
    CALOGERO, F
    DEGASPERIS, A
    LETTERE AL NUOVO CIMENTO, 1978, 23 (04): : 143 - 149