Electromagnetic waves in a material with simultaneous mirror-conjugated and racemic chirality characteristics

Electromagnetics

Volumn 20, Issue 6, 2000, Pages 481-488

  Lakhtakia, Akhlesh ^a   Weiglhofer, Werner S ^b  

^a The Pennsylvania State University   (United States)

^b UNIVERSITY OF GLASGOW   (United Kingdom)

Author keywords

Bianistropic Medium; Chiral Medium; Plane Waves; Racemi Chirality

Indexed keywords

ANISOTROPY; MAGNETOELECTRIC EFFECTS; MATERIALS SCIENCE; VECTORS;

BIANISTROPIC MEDIUM;

ELECTROMAGNETIC WAVE PROPAGATION;

EID: 0034334933     PISSN: 02726343     EISSN: 1532527X     Source Type: Journal    
DOI: 10.1080/027263400750068523     Document Type: Article

References (19)

1. Bose, J. C. 1898. On the rotation of plane of polarisation of electric waves by a twisted structure. Proc. Roy. Soc. Lond. 63:146-152.
2. Chen, H. C. 1993. Theory of electromagnetic waves. Fairfax, VA: TechBooks, p. 71.
3. Cooke, A. H., S. J. Swithenby, and M. R. Wells. 1973. Magnetoelectric measurements on holmium phosphate, HoP04. Int. J. Magnetism 4:309-312.
4. Gorodetsky, G., R. M. Hornreich, and B. M. Wanklyn. 1973. Statistical mechanics and critical behavior of the magnetoelectric effect in GdV04. Phys. Rev. B 8:2263-2267.
5. Krowne, C. M. Electromagnetic theorems for complex anisotropic media. IEEE Trans. Antennas Propagat. 32:1224-1230.
6. Lakhtakia, A., ed. 1990. Selected papers on natural optical activity. Bellingham, WA: SPIE Optical Engineering Press.
7. Lakhtakia, A. 1994. Beltrami fields in chiral media. Singapore: World Scientific.
8. Lakhtakia, A., V. K. Varadan, and V. V. Varadan. 1991. Plane waves and canonical sources in a gyroelectromagnetic uniaxial medium. Int. J. Electron. 71:853-861.
9. Lakhtakia, A., and W. S. Weiglhofer. 1996. Constraint on linear, spatiotemporally nonlocal, spa-tiotemporally nonhomogeneous constitutive relations. Int. J. Infrared Millim. Waves 17:1867-1878.
10. Lindell, I. V., A. J. Viitanen, and P. K. Koivisto. 1993. Plane-wave propagation in a transversely bianisotropic uniaxial medium. Microw. Opt. Technol. Lett. 6:478-481.
11. Lindell, I. V., and W. S. Weiglhofer. 1994. Green dyadic and dipole fields for a medium with anisotropic chirality. IEE Proc, Pt. H 141:211-215.
12. Post, E. J. 1997. Formal structure of electromagnetics. New York: Dover Press.
13. Weiglhofer, W. S. 1990. Dyadic Green's functions for general uniaxial media. IEE Proc, Pt. H 137:5-10.
14. Weiglhofer, W. S. 1994. Dyadic Green function for unbounded general uniaxial bianisotropic medium. Int. J. Electron. 77:105-115.
15. Weiglhofer, W. S. 1998. A perspective on bianisotropy and Bianisotropics '97. Int. J. Appl. Electromagn. Mech. 9:93-101.
16. Weiglhofer, W. S., and S. O. Hansen. 1999. Faraday chiral media revisited I: Fields and sources. IEEE Trans. Antennas Propagat. 47:807-814 (and references cited therein).
17. Weiglhofer, W. S., and A. Lakhtakia. 1998. The Post constraint revisited. Arclt. Elektron. Übertrag. 52:276-279.
18. Weiglhofer, W. S., and A. Lakhtakia. 1999. On electromagnetic waves in biaxial bianisotropic media. Electromagnetics 19:351-362.
19. Whites, K. W and C. Y. Chung. 1997. Composite uniaxial bianisotropic chiral materials characterization: Comparison of prediction and measured scattering. J. Electromag. Waves Applicat. 11:371-394.