3D isotropic metamaterial based on a regular array of resonant dielectric spherical inclusions

Metamaterials

Volumn 3, Issue 3-4, 2009, Pages 140-147

  Vendik, I B ^a   Odit, M A ^a   Kozlov, D S ^a  

^a SAINT PETERSBURG ELECTROTECHNICAL UNIVERSITY LETI   (Russian Federation)

Author keywords

Backward wave; Electric dipole; Isotropic; Magnetic dipole; Metamaterial; Mie resonance; Resonant inclusion

Indexed keywords

BACKWARD WAVE; ELECTRIC DIPOLE; ISOTROPIC; MAGNETIC DIPOLE; MIE RESONANCE; RESONANT INCLUSION;

ELECTRIC PROPERTIES; ELECTROLYTIC ANALYSIS; INCLUSIONS; MAGNETIC MATERIALS; MAGNETIC RESONANCE; MAGNETISM; METAMATERIALS; MICROWAVE DEVICES; RECTANGULAR WAVEGUIDES; SODIUM CHLORIDE; SPHERES; THREE DIMENSIONAL;

DIELECTRIC MATERIALS;

EID: 70449530428     PISSN: 18731988     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.metmat.2009.09.001     Document Type: Article

References (21)

1. Koschny Th., Zhang L., and Soukoulis C.M. Isotropic three-dimensional left-handed metamaterials. Phys. Rev. B71 (2005) 121103
2. Jelinek I., Marques R., Mesa F., and Baena J.D. Periodic arrangements of chiral scatterers providing negative refractive index bi-isotropic media. Phys. Rev. B 77 (2008) 205110
3. Zehentner J., and Machac J. Volumetric single negative metamaterials. Proceedings of Metamaterials 2007 Congress. Rome, 22-24 October (2007) 617-620
4. Alu A., and Engheta N. Three-dimensional nanotransmission lines at optical frequencies: a recipe for broad-band negative-refraction optical metamaterials. Phys. Rev. B 75 (2007) 024304
5. Simovski R., and Tretyakov S.A. Model of isotropic resonant magnetism in the visible range based on core-shell clusters. Phys. Rev. B 79 (2009) 045111
6. Holloway C., and Kuester E. A double negative composite medium composed of magnetodielectric spherical particles embedded in a matrix. IEEE Trans. AP 51 (2003) 2596
7. Vendik O.G., and Gashinova M.S. Artificial double negative (DNG) media composed by two different dielectric sphere lattices embedded in a dielectric matrix. Proceedings of European Microwave Conference EuMC34, 1209. Paris, France (2004)
8. Vendik I., Vendik O., and Gashinova M. Artificial dielectric medium possessing simultaneously negative permittivity and magnetic permeability. Tech. Phys. Lett. 32 (2006) 429
9. Vendik I., Vendik O., Kolmakov I., and Odit M. Modeling isotropic DNG media for microwave applications. Opto-Electron. Rev. 14 (2006) 179
10. Odit M., Vendik I., and Vendik O. 3D Isotropic metamaterial based on dielectric resonant spheres. Proceedings of Metamaterials 2007, 946. Rome, Italy (2007)
11. Alitalo P., Maslovski S., and Tretyakov S. Three-dimensional isotropic perfect lens based on LC-loaded transmission lines. J. Appl. Phys. 99 (2006) 064912
12. Ahmadi A., and Mosallaei H. Physical configuration and performance modeling of all-dielectric metamaterials. Phys. Rev. B 77 (2008) 045104
13. Semouchkina E.A., Semouchkin G.B., Lanagan M., and Randall C.A. FDTD study of resonance processes in metamaterials. IEEE Trans. Microwave Theory Tech. 53 (2005) 1477
14. Ueda T., Lail A., and Itoh T. Negative refraction in a cut-off parallel-plate waveguide loaded with two-dimensional lattice of dielectric resonators. Proceedings of European Microwave Conference EuMC36 (2005) 435
15. Qian Zhao, Lei Kang, Du B., Zhao H., Xie Q., Huang X., Li B., Zhou J., and Li L. Experimental demonstration of isotropic negative permeability in a three-dimensional dielectric composite. Phys. Rev. Lett. 101 (2008) 027402
16. 2 cube arrays. Proceedings of the Metamaterial, 777. Pamplona, Spain (2009)
17. Cai X., Rui Z., and Hu G. Experimental study for metamaterials based on dielectric resonators and wire frame. Metamaterials 2 4 (2008) 220-226
18. Nye J.F. Physical Properties of Crystals (1964), Oxford at the Clarendon Press
19. 2 ceramics. J. Eur. Ceram. Soc. 27 (2007) 2845-2848
20. Shamonina E., Kalinin V.A., Ringhofer K.H., and Solymar L. Magneto-inductive waveguide. Electron. Lett. 38 (2002) 371
21. Shamonina E., Kalinin V.A., Ringhofer K.H., and Solymar L. Magnetoinductive waves in one, two, and three dimensions. J. Appl. Phys. 92 (2002) 6252