In this paper a full-wave numerical approach devoted to modal analysis of planar 2D periodic structures printed on a grounded dielectric slab with arbitrary metallization within the unit cell is presented. The proposed technique is based on a mixed-potential integral equation, solved by the method of moments in the spatial domain. Twodimensional periodic vector and scalar Green's functions are derived in the spectral domain; this permits to properly account for leakage effects by choosing the correct spectral determination for each spatial harmonic. Real propagation constant for surface waves in their pass-band regimes and complex propagation constant both for bound modes in their stop-band regimes and for proper and improper leaky modes can be efficiently derived. Results for a uniplanar compact photonic bandgap structure, demonstrating the capabilities of this approach, are reported in this paper.
Modal analysis of arbitrary-shaped 2D periodic structures printed on a grounded dielectric slab: Real and complex solutions / Baccarelli, Paolo; Paulotto, Simone; C., Di Nallo. - ELETTRONICO. - (2006), pp. 1465-1468. (Intervento presentato al convegno IEEE MTT-S International Microwave Symposium tenutosi a San Francisco, CA nel JUN 11-16, 2006) [10.1109/mwsym.2006.249567].
Modal analysis of arbitrary-shaped 2D periodic structures printed on a grounded dielectric slab: Real and complex solutions
BACCARELLI, Paolo;PAULOTTO, Simone;
2006
Abstract
In this paper a full-wave numerical approach devoted to modal analysis of planar 2D periodic structures printed on a grounded dielectric slab with arbitrary metallization within the unit cell is presented. The proposed technique is based on a mixed-potential integral equation, solved by the method of moments in the spatial domain. Twodimensional periodic vector and scalar Green's functions are derived in the spectral domain; this permits to properly account for leakage effects by choosing the correct spectral determination for each spatial harmonic. Real propagation constant for surface waves in their pass-band regimes and complex propagation constant both for bound modes in their stop-band regimes and for proper and improper leaky modes can be efficiently derived. Results for a uniplanar compact photonic bandgap structure, demonstrating the capabilities of this approach, are reported in this paper.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.