New generalized electromagnetic boundaries: Fractional operators approach

Mathematical Methods in Electromagnetic Theory, MMET, Conference Proceedings

Volumn , Issue , 2006, Pages 434-436

  Ahmedov, T M ^a   Ivakhnychenko, M V ^b   Veliev, E I ^b  

^a Institute of Mathematics NAS of Azerbaijan   (Azerbaijan)

^b A USIKOV INSTITUTE OF RADIO PHYSICS AND ELECTRONICS   (Ukraine)

Author keywords

[No Author keywords available]

Indexed keywords

CANONICAL BOUNDARIES; CURL OPERATOR; ELECTROMAGNETIC BOUNDARIES; FRACTIONAL OPERATORS; MAGNETIC CONDUCTOR;

ELECTRIC CONDUCTORS; ELECTRIC IMPEDANCE; METAL INSULATOR BOUNDARIES; REFLECTION;

ELECTROMAGNETISM;

EID: 34547239413     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (6)

1. N.Engheta, "Fractional Curl Operator in Electromagnetics," Microwave and Optical Technology Letters," 17(2), p.86-91, February 5, 1998.
2. I.V. Lindell and. A.H.Sihvola, Transformation method for Problems Involving Perfect Electromagnetic Conductor (PEMC) Structures, IEEE Trans. Antennas Propag., vol.53, pp. 3005-3011, Sep. 2005.
3. V.M. Onufrienko, Interaction of a Plane Wave with a Metallized Fractal Surface, Telecommunications and Radio Engineering, 55(3), 2001.
4. E. Veliev, M.V. Ivakhnychenko, Fractional, curl operator in radiation problems, Proceedings of MMET*04, Dniepropetrovsk, 2004, pp. 231-233.
5. T.B.A. Senior, J.L. Volakis, "Approximate boundary conditions in electromagnetics", The institution of Electrical Engineers, London, United Kingdom, 1995.
6. E. Veliev, N.Engheta, Fractional curl operator in reflection problems, Proceedings of MMET*04, Dnepropetrovsk, 2004, pp. 228-230.