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研究生: 戴翊軒
Dai, Yi-Syuan
論文名稱: 考慮水面半空間效應之金屬物體電磁成像之研究
Electromagnetic Imaging for a Conducting Object Including Half-Space Effects of Water Surface
指導教授: 李坤洲
Lee, Kun-Chou
學位類別: 碩士
Master
系所名稱: 工學院 - 系統及船舶機電工程學系
Department of Systems and Naval Mechatronic Engineering
論文出版年: 2016
畢業學年度: 104
語文別: 英文
論文頁數: 90
中文關鍵詞: 電磁成像格林函數動差法人工蜂群演算法
外文關鍵詞: Electromagnetic imaging, Green’s function, Moment Method, Artificial Bee Colony algorithm
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  • 本論文是研究在水面上導電目標物之電磁成像。其目的是在空氣上半空間中搜集散射電場來重建水面上目標物之形狀。基於水面的散射效應必須在散射電場積分時考慮半空間的格林函數。本研究所有的散射電場都是藉由動差法來做數值計算。在電磁成像中,目標物的形狀是以傅立葉級數表示,故藉由計算傅立葉級數之係數,即可得到目標物之形狀。在上半空間中以不同入射方向的平面波照射目標物,對於每一入射方向,以等角、等距的位置來搜集散射電場,這些位置真正的散射電場可以通過實際測量或理論計算來得到。初始猜測目標物形狀的傅立葉級數之係數,接著由人工蜂群演算法來更新係數,即逼近目標物之形狀函數。對於每一次迭代所得到的傅立葉級數之係數,即暫時猜測的目標物之形狀函數,且其在相同的量測位置計算散射電場,並將計算出的散射電場與真正的散射電場進行比較,直到散射電場的相對誤差低於預設值,此時,目標物的形狀函數確定,換句話說,目標物的形狀被成功重建,即實現電磁成像技術。數值模擬結果顯示出,該電磁成像技術可以成功重建於淡水和海水表面上的目標物之形狀。人工蜂群演算法本質上是一種進化的優化演算法,它不需要任何梯度運算,使得它可以實現複雜的優化系統甚至是黑盒子系統。該研究可應用於船艦探測水面上目標物。

    In this thesis, the electromagnetic imaging of a conducting target on water surface is given. The goal is to reconstruct the shape of a conducting target on water surface by collecting scattered electric fields in the upper half space of air. The scattering effect due to water is considered by using the half-space Green’s function in integrals of scattered electric fields. All scattered electric fields of this study are numerically calculated by the Moment Method. In electromagnetic imaging, the target’s shape is represented by a Fourier series and the goal becomes to determine the Fourier series coefficients. The target is illuminated by plane waves from different incident directions in the upper half space. For each incident direction, the scattered electric fields are collected in several equiangular and equidistant locations in the upper half space. The true scattered electric fields at these locations can be obtained by practical measurement or theoretical calculation. Values for Fourier series coefficients of the target’s shape are initially guessed, and are then updated by the Artificial Bee Colony algorithm. For each set of temporary values for Fourier series coefficients, i.e., temporarily guessed shape for the target, scatted electric fields at the same measurement locations are calculated. These calculated electric fields are then compared with the true scattered electric fields. Update for values of Fourier series coefficients will continue until the relative error of scattered fields is below a threshold. Thus the Fourier series of the target’s shape function is determined. In other words, the target’s shape is successfully reconstructed and the electromagnetic imaging is achieved. Numerical simulation results show that the proposed electromagnetic imaging algorithm can successfully reconstruct the shape of a target on both fresh and sea water surface. The Artificial Bee Colony algorithm is inherently an evolutionary optimization algorithm. It does not require any gradient operation so that it can achieve optimization of complicated or even black-box systems. This study can be applied to naval target detection on water surface.

    摘要 I Abstract II 致謝 IV Table of Contents V List of Figures VII List of Table IX Chapter 1 Introduction 1 1-1 Research Background and Motivation 1 1-2 Contribution 6 1-3 Use of Software 6 1-4 Thesis Overview 6 Chapter 2 Direct Scattering 10 2-1 Theoretical Derivation of Free-Space 10 2-2 Theoretical Derivation of Upper Half-Space 13 2-3 Method of Moment 16 2-3-1 Introduction 16 2-3-2 Application of Method of Moment 17 Chapter 3 Artificial Bee Colony Algorithm 25 3-1 Introduction 26 3-2 Proposed Artificial Bee Colony Algorithm 29 3-3 Selection of Parameter Values 31 Chapter 4 Inverse Scattering 38 4-1 Shape Function 38 4-2 Fitness Function 39 4-3 Simulation Result 39 4-3-1 Free-Space Simulation Result 40 4-3-2 Half-Space Simulation Result 42 4-4 Summary 47 Chapter 5 Conclusion 81 5-1 Summary 81 5-2 Future Work 83 References 86

    [1] R. M. Lewis, "PHYSICAL OPTICS INVERSE DIFFRACTION," IEEE Transactions on Antennas and Propagation, vol. AP17, pp. 308-&, 1969.
    [2] N. N. Bojarski, "A SURVEY OF THE PHYSICAL OPTICS INVERSE SCATTERING IDENTITY," IEEE Transactions on Antennas and Propagation, vol. 30, pp. 980-989, 1982.
    [3] T. H. Chu and D. B. Lin, "MICROWAVE DIVERSITY IMAGING OF PERFECTLY CONDUCTING OBJECTS IN THE NEAR-FIELD REGION," IEEE Transactions on Microwave Theory and Techniques, vol. 39, pp. 480-487, Mar 1991.
    [4] B. P. D'Yakonov, "The diffraction of electromagnetic waves by a circular cylinder in a homogeneous half space," Bull. Acad. Sci. U.S.S.R.,Geophysics, ser. No. 9, pp. 950-955, 1959.
    [5] A. Q. Howard, "The electromagnetic fields of a subterranean cylindrical inhomogeneity excited by a line source," Geophys., vol. 37, no. 6, 975-984, 1972.
    [6] S. O. Ogunade, "Electromagnetic response of an embeded cylinder for line current excitation," Geophys., vol. 46, no. 1, 45-52, 1981.
    [7] G. W. Hohmann, "Electromagnetic scattering by conductors in the earth near a line source of current," Geophysics, vol. 36, pp. 101-131, 1971.
    [8] L. Chommeloux, C. Pichot, and J. C. Bolomey, "ELECTROMAGNETIC MODELING FOR MICROWAVE IMAGING OF CYLINDRICAL BURIED INHOMOGENEITIES," IEEE Transactions on Microwave Theory and Techniques, vol. 34, pp. 1064-1076, Oct 1986.
    [9] Mahmoud, S. F., S. M. Ali, and J. R. Wait, "Electromagnetic scattering from a buried cylindrical inhomogeneity inside a lossy earth," Radio Sci., Vol. 16, No. 6, 1285-1298, 1981.
    [10] Hongo, K. and A. Hamamura, "Asymptotic solutions for the scattered field of plane wave by s cylindrical obstacle buried in a dielectric half-space," IEEE Trans. Antennas Propagat., Vol. 34, No. 11, 1306-1312, 1986.
    [11] Naqvi, Q. A., A. A. Rizvi, and Z. Yaqoob, "Corrections to asymptotic solutions for the scattered fields of plane wave by a cylindrical obstacle buried in a dielectric half-space," IEEE Transactions on Antennas and Propagation, Vol. 48, No. 5, 2000.
    [12] Roger. F. Harrmgton, "Field Computation by Moment Method," IEEE Press, 1992.
    [13] W. Tobocman, "Inverse acoustic wave scattering in two dimensions from impenetrable targets," Inverse Problems, vol. 5,pp. 1131-1144,Dec. 1989.
    [14] C. C. Chiu and Y. W. Kiang, "ELECTROMAGNETIC IMAGING FOR AN IMPERFECTLY CONDUCTING CYLINDER," IEEE Transactions on Microwave Theory and Techniques, vol. 39, pp. 1632-1639, Sep 1991.
    [15] G. P. Otto and W. C. Chew, "MICROWAVE INVERSE SCATTERING - LOCAL SHAPE FUNCTION IMAGING FOR IMPROVED RESOLUTION OF STRONG SCATTERERS," IEEE Transactions on Microwave Theory and Techniques, vol. 42, pp. 137-141, Jan 1994.
    [16] A. Roger, "NEWTON-KANTOROVITCH ALGORITHM APPLIED TO AN ELECTROMAGNETIC INVERSE PROBLEM," IEEE Transactions on Antennas and Propagation, vol. 29, pp. 232-238, 1981.
    [17] C. C. Chiu and P. T. Liu, "Image reconstruction of a perfectly conducting cylinder by the genetic algorithm," IEE Proceedings-Microwaves Antennas and Propagation, vol. 143, pp. 249-253, Jun 1996.
    [18] C. C. Chiu, C. H. Chen, and Y. S. Fan, "Image Reconstruction of a Buried Conductor by Modified Particle Swarm Optimization," IETE Journal of Research, vol. 58, pp. 284-291, Jul-Aug 2012.
    [19] Y. H. Lee, Y. T. Cheng, C. C. Chiu, and S. P. Chang, "Microwave imaging for half-space imperfect conductors," Nondestructive Testing and Evaluation, vol. 30, pp. 49-62, Jan 2015.
    [20] C. L. Li, S. H. Chen, C. M. Yang, and C. C. Chiu, "Image reconstruction for a partially immersed perfectly conducting cylinder using the steady state genetic algorithm," Radio Science, vol. 39, p. 10, Apr 2004.
    [21] C. M. Butler, X. B. Xu, and A. W. Glisson, "Current induced on a conducting cylinder near the planer interface between two semi-infinite half-spaces," IEEE Transactions on Antennas and Propagation, vol. 33, pp. 616-624, 1985.
    [22] D. Karaboga, "An idea based on honey bee swarm for numerical optimization," Technical Report-TR06, Erciyes University, Engineering Faculty, Computer Engineering Department, 2005.
    [23] D. Karaboga and B. Basturk, "A powerful and efficient algorithm for numerical function optimization: artificial bee colony (ABC) algorithm," Journal of Global Optimization, vol. 39, pp. 459-471, 2007.
    [24] D. Karaboga and B. Basturk, "On the performance of artificial bee colony (ABC) algorithm," Applied Soft Computing, vol. 8, pp. 687-697, 2008.
    [25] H. Narasimhan, "Parallel Artificial Bee Colony (PABC) algorithm," World Congress on Nature & Biologically Inspired Computing (NABIC 2009), Coimbatore, India, Dec 9-11, pp. 306-311, 2009.
    [26] B. Alatas, "Chaotic bee colony algorithms for global numerical optimization," Expert Systems with Applications, vol. 37, pp. 5682-5687, 2010.
    [27] A. Banharnsakun, T. Achalakul, and B. Sirinaovakul, "The best-so-far selection in Artificial Bee Colony algorithm," Applied Soft Computing, vol. 11, pp. 2888-2901, 2011.
    [28] D. Karaboga and B. Akay, "A modified Artificial Bee Colony (ABC) algorithm for constrained optimization problems," Applied Soft Computing, vol. 11, pp. 3021-3031, 2011.
    [29] B. Akay and D. Karaboga, "A modified Artificial Bee Colony algorithm for real-parameter optimization," Information Sciences, vol. 192, pp. 120-142, 2012.
    [30] G. Zhu and S. Kwong, "Gbest-guided artificial bee colony algorithm for numerical function optimization," Applied Mathematics and Computation, vol. 217, pp. 3166-3173, 2010.
    [31] Karaboga, D. and Basturk, B., "Artificial Bee Colony (ABC) Optimization Algorithm for Solving Constrained Optimization Problems, " Erciyes University, Department of Computer Engineering, 2007.
    [32] D. Karaboga and B. Basturk, "A powerful and efficient algorithm for numerical function optimization: artificial bee colony (ABC) algorithm," Journal of Global Optimization, vol. 39, pp. 459-471, 2007.
    [33] 黃種寬, "以最佳化演算法實現空氣及水中目標物之成像" ,國立成功大學系統及船舶機電工程所博士論文, (2008).

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