Moving Reference Planes of Unit Cells of Reciprocal Lossy Periodic Transmission-Line Structures
Author(s) -
Suthasinee Lamultree
Publication year - 2018
Publication title -
ecti transactions on electrical engineering electronics and communications
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.148
H-Index - 7
ISSN - 1685-9545
DOI - 10.37936/ecti-eec.2018162.171331
Subject(s) - reciprocal , transmission line , reflection (computer programming) , mathematical analysis , electrical impedance , characteristic impedance , equivalent circuit , mathematics , reflection coefficient , position (finance) , lossy compression , bilinear transform , line (geometry) , transformation (genetics) , constant (computer programming) , plane (geometry) , transmission (telecommunications) , bilinear interpolation , optics , physics , geometry , computer science , telecommunications , statistics , philosophy , voltage , digital filter , linguistics , chemistry , bandwidth (computing) , biochemistry , quantum mechanics , programming language , finance , economics , gene
An analysis of moving reference planes of unit cells of reciprocal lossy periodic transmission-line (TL) structures (RLSPTLSs) by using the equivalent bi- characteristic-impedance transmission line (BCITL) model is presented. Applying the BCITL theory, only the equivalent BCITL parameters (characteristic impedances for wave propagating in forward and reverse directions and associated complex propagation constant) are of interest. In the analysis, an arbitrary infinite RLSPTLS is firstly considered by shifting a reference position of unit cells along TLs. Then, a semi-infinite terminated RLSPTLS is subsequently investigated in term of associated load reflection coefficients. It is found that the equivalent BCITL characteristic impedances of the original and shifted unit cells, as well as the associated load reflection coefficients of both unit cells, are mathematically related by the bilinear transformation. However, the equivalent BCITL complex propagation constant remains unchanged. Numerical results are provided to show the validity of the proposed technique.
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