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Permittivity and Permeability Tensors for Cloaking Applications

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Feldname	Details
Vorliegende Sprache	eng
ISBN	978-981-287-804-5
Name	Choudhury, Balamati
Name	Reddy, Pavani Vijay
Name ANZEIGE DER KETTE	Reddy, Pavani Vijay
Name	Jha, Rakesh Mohan
T I T E L	Permittivity and Permeability Tensors for Cloaking Applications
Auflage	1st ed. 2016
Verlagsort	Singapore
Verlag	Springer
Erscheinungsjahr	2016
Erscheinungsjahr	2016
Umfang	Online-Ressource (XX, 71 p. 21 illus. in color, online resource)
Reihe	SpringerBriefs in Electrical and Computer Engineering
Weiterer Inhalt	IntroductionBasic Concept of Permeability and Permittivity Tensor -- Permeability and Permittivity Tensor for Quadric Cylinders -- Permeability and Permittivity Tensor for Quadric Surface of Revolutions -- Permeability and Permittivity Tensor for Ogive -- Conclusion -- Appendix 3.1: Spatial metric derivations for right circular cylinder -- Appendix 3.2: Spatial metric derivations for elliptic cylinder -- Appendix 3.3: Spatial metric derivations for hyperbolic cylinder -- Appendix 3.4: Spatial metric derivations for parabolic cylinder -- Appendix 4.1: Spatial metric derivations for sphere -- Appendix 4.2: Spatial metric derivations for cone -- Appendix 4.3: Spatial metric derivations for prolate spheroid -- Appendix 4.4: Spatial metric derivations for oblate spheroid -- Appendix 4.5: Spatial metric derivations for GPOR -- Appendix 5: Spatial metric derivations for ogive.
Titelhinweis	Druckausg.ISBN: 978-981-287-804-5
ISBN	ISBN 978-981-287-805-2
Klassifikation	TEC030000
	TJFN
	TEC024000
	621.3
	TK7876-7876.42
Kurzbeschreibung	Introduction -- Basic Concept of Permeability and Permittivity Tensor -- Permeability and Permittivity Tensor for Quadric Cylinders -- Permeability and Permittivity Tensor for Quadric Surface of Revolutions -- Permeability and Permittivity Tensor for Ogive -- Conclusion -- Appendix 3.1: Spatial metric derivations for right circular cylinder -- Appendix 3.2: Spatial metric derivations for elliptic cylinder -- Appendix 3.3: Spatial metric derivations for hyperbolic cylinder -- Appendix 3.4: Spatial metric derivations for parabolic cylinder -- Appendix 4.1: Spatial metric derivations for sphere -- Appendix 4.2: Spatial metric derivations for cone -- Appendix 4.3: Spatial metric derivations for prolate spheroid -- Appendix 4.4: Spatial metric derivations for oblate spheroid -- Appendix 4.5: Spatial metric derivations for GPOR -- Appendix 5: Spatial metric derivations for ogive.
2. Kurzbeschreibung	This book is focused on derivations of analytical expressions for stealth and cloaking applications. An optimal version of electromagnetic (EM) stealth is the design of invisibility cloak of arbitrary shapes in which the EM waves can be controlled within the cloaking shell by introducing a prescribed spatial variation in the constitutive parameters. The promising challenge in design of invisibility cloaks lies in the determination of permittivity and permeability tensors for all the layers. This book provides the detailed derivation of analytical expressions of the permittivity and permeability tensors for various quadric surfaces within the eleven Eisenhart co-ordinate systems. These include the cylinders and the surfaces of revolutions. The analytical modeling and spatial metric for each of these surfaces are provided along with their tensors. This mathematical formulation will help the EM designers to analyze and design of various quadratics and their hybrids, which can eventually lead to design of cloaking shells of arbitrary shapes.
SWB-Titel-Idn	455182604
Signatur	Springer E-Book
Bemerkungen	Elektronischer Volltext - Campuslizenz
Elektronische Adresse	$uhttp://dx.doi.org/10.1007/978-981-287-805-2
Internetseite / Link	Volltext
Siehe auch	Volltext
Siehe auch	Cover

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