Applied model inverse problems in electrodynamic theory of gratings
DOI:
https://doi.org/10.1109/ICATT.1997.1235149Abstract
The work is devoted to analysis of principal problems in model synthesis of quasi-optical devices with selective mirrors-gratings. The analysis follows the results of the solution of some applied problems, such as synthesis of efficiently rescattering and absorbing coatings, plane diagram-forming structures, and single-mode quasi-optical dispersive open resonators.References
Shestopalov, V.P.; Litvinenko, L.N.; Masalov, S.A.; Sologub, V.G. Wave Diffraction on Gratings. Kharkov: Kharkov State Univ., 1973 (in Russian).
Shestopalov, V.P.; Kirilenko, A.A.; Masalov, S.A.; Sirenko, Yu.K. Resonant Wave Scattering, Vol. 1: Diffraction Gratings. Kiev: Naukova Dumka, 1986 (in Russian).
Shestopalov, V.P., Sirenko, Yu.K. Dynamic Theory of Gratings. Kiev: Naukova Dumka, 1989 (in Russian).
Velichko, L.G.; Poyedinchuk, A.Ye.; Sirenko, Yu.K.; Shestopalov, V.P. On One Inverse Diffraction Problem for a Periodic Dielectric Layer. Dopovidi NAN Ukrainy, 1996, No. 2, P. 21-26.
Velichko, L.G. Quasi-linearization as a Method for Constructing the Numerical Algorithms to Solve the Inverse Boundary Value Problems in Diffraction Theory. Dopovidi NAN Ukrainy, 1997, No. 3.
Wombell, R.J.; DeSanto, J.A. The Reconstruction of Shallow Rough-Surface Profiles from Scattered Field Data. Inverse Problems, 1991, Vol. 7, No. 1, P. L7-L12.
