000			06512nam a2200757 i 4500
001			6813503
003			IEEE
005			20200413152905.0
006			m eo d
007			cr cn |||m|||a
008			120613s2012 caua foab 000 0 eng d
020			_a9781608458141 (electronic bk.)
020			_z9781608458134 (pbk.)
024	7		_a10.2200/S00415ED1V01Y201204CEM028 _2doi
035			_a(CaBNVSL)swl00400817
035			_a(OCoLC)795403179
040			_aCaBNVSL _cCaBNVSL _dCaBNVSL
050		4	_aQC794.6.S3 _bE448 2012
082	0	4	_a539.758 _223
100	1		_aElMahgoub, Khaled.
245	1	0	_aScattering analysis of periodic structures using finite-difference time-domain method _h[electronic resource] / _cKhaled ElMahgoub, Fan Yang, and Atef Elsherbeni.
260			_aSan Rafael, Calif. (1537 Fourth Street, San Rafael, CA 94901 USA) : _bMorgan & Claypool, _cc2012.
300			_a1 electronic text (xvii, 122 p.) : _bill., digital file.
490	1		_aSynthesis lectures on computational electromagnetics, _x1932-1716 ; _v# 28
538			_aMode of access: World Wide Web.
538			_aSystem requirements: Adobe Acrobat Reader.
500			_aPart of: Synthesis digital library of engineering and computer science.
500			_aSeries from website.
504			_aIncludes bibliographical references (p. 113-118).
505	0		_a1. Introduction -- 1.1 Background -- 1.2 Contributions --
505	8		_a2. FDTD method and periodic boundary conditions -- 2.1 Basic equations of the FDTD method -- 2.2 Periodic boundary conditions -- 2.3 Constant horizontal wavenumber approach -- 2.4 Numerical results -- 2.4.1 An infinite dielectric slab -- 2.4.2 A dipole FSS -- 2.4.3 A Jerusalem cross FSS -- 2.5 Summary --
505	8		_a3. Skewed grid periodic structures -- 3.1 Introduction -- 3.2 Constant horizontal wavenumber approach for skewed grid case -- 3.2.1 The coincident skewed shift -- 3.2.2 The non-coincident skewed shift -- 3.3 Numerical results -- 3.3.1 An infinite dielectric slab -- 3.3.2 A dipole FSS -- 3.3.3 A Jerusalem cross FSS -- 3.4 Summary --
505	8		_a4. Dispersive periodic structures -- 4.1 Introduction -- 4.2 Auxiliary differential equation method -- 4.3 Dispersive periodic boundary conditions -- 4.4 Numerical results -- 4.4.1 An infinite water slab -- 4.4.2 Nanoplasmonic solar cell structure -- 4.4.3 Sandwiched composite FSS -- 4.5 Summary --
505	8		_a5. Multilayered periodic structures -- 5.1 Introduction -- 5.2 Categories of multilayered periodic structures -- 5.3 Hybrid FDTD/GSM method -- 5.3.1 Procedure of hybrid FDTD/GSM method -- 5.3.2 Calculating scattering parameters using FDTD/PBC -- 5.4 FDTD/PBC floquet harmonic analysis of periodic structures -- 5.4.1 Evanescent and propagation harmonics in periodic structures -- 5.4.2 Guideline for harmonic selection -- 5.5 Numerical results -- 5.5.1 Test case 1 (infinite dielectric slab) -- 5.5.2 Test case 2 (1:1 case, normal incidence and large gap) -- 5.5.3 Test case 3 (1:1 case, normal incidence and small gap) -- 5.5.4 Test case 4 (1:1 case, oblique incidence and large gap) -- 5.5.5 Test case 5 (1:1 case, oblique incidence and small gap) -- 5.5.6 Test case 6 (n:m case, normal incidence and large gap) -- 5.5.7 Test case 7 (n:m case, normal incidence and small gap) -- 5.5.8 Test case 8 (n:m case, oblique incidence and large gap) -- 5.6 Summary --
505	8		_a6. Conclusions --
505	8		_aA. Dispersive media -- Auxiliary differential equation in scattered field formulation -- Scattering from 3-D dispersive objects -- Analysis of RFID tags mounted over human body tissue -- Transformation from Lorentz model to Debye model for gold and silver media --
505	8		_aB. Scattering matrix of periodic structures -- General S- to T-parameters transformation -- Square patch multilayered FSS -- L-shaped multilayered FSS --
505	8		_aReferences -- Authors' biographies.
506	1		_aAbstract freely available; full-text restricted to subscribers or individual document purchasers.
510	0		_aCompendex
510	0		_aINSPEC
510	0		_aGoogle scholar
510	0		_aGoogle book search
520	3		_aPeriodic structures are of great importance in electromagnetics due to their wide range of applications such as frequency selective surfaces (FSS), electromagnetic band gap (EBG) structures, periodic absorbers, meta-materials, and many others.The aim of this book is to develop efficient computational algorithms to analyze the scattering properties of various electromagnetic periodic structures using the finite-difference time-domain periodic boundary condition (FDTD/PBC) method. A new FDTD/PBC-based algorithm is introduced to analyze general skewed grid periodic structures while another algorithm is developed to analyze dispersive periodic structures. Moreover, the proposed algorithms are successfully integrated with the generalized scattering matrix (GSM) technique, identified as the hybrid FDTD-GSM algorithm, to efficiently analyze multilayer periodic structures. All the developed algorithms are easy to implement and are efficient in both computational time and memory usage. These algorithms are validated through several numerical test cases. The computational methods presented in this book will help scientists and engineers to investigate and design novel periodic structures and to explore other research frontiers in electromagnetics.
530			_aAlso available in print.
588			_aTitle from PDF t.p. (viewed on June 13, 2012).
650		0	_aScattering (Physics) _xMathematical models.
650		0	_aElectromagnetism _xMathematical models.
650		0	_aFinite differences.
650		0	_aTime-domain analysis.
653			_afinite difference time domain (FDTD)
653			_aperiodic structures
653			_aperiodic boundary conditions (PBC)
653			_ageneralized scattering matrix (GSM)
653			_afrequency selective surfaces (FSS)
653			_amulti-layer structures
653			_aauxiliary differential equation (ADE)
653			_adispersive material
653			_ageneral skewed grid
700	1		_aYang, Fan, _d1975-
700	1		_aElsherbeni, Atef Z.
776	0	8	_iPrint version: _z9781608458134
830		0	_aSynthesis digital library of engineering and computer science.
830		0	_aSynthesis lectures on computational electromagnetics ; _v# 28. _x1932-1716
856	4	2	_3Abstract with links to resource _uhttp://ieeexplore.ieee.org/servlet/opac?bknumber=6813503
999			_c561911 _d561911