Optimal Realization of Constnat-Argumet Driving-Point Impedance Using a Nonuiform Distributed RC Element

불균일분포 RC소자에 의한 정편각구동점 임피이던스의 최적실현

The problem of realizing a driving-Point impedance, the argument, $\theta$o, of which is as constant as possible over a given frequency reange was considered. An optimal design technique was applied by varying systematically the shape of the distributed element and the parameter values of the lumped elements. As a result it was possible to make the argument over two decades of frequencies within-2.5$^{\circ}$ for $\theta$o=- 30$^{\circ}$ and -60$^{\circ}$ and very flat above a certain frequency for $\theta$o=-45$^{\circ}$.

불균일분포 RC소자와 집중 RC소자를 병용한 간단한 회로구성에 의하여 구동점임피치던스가 일정편각 θo을 값도록 실현하는 문제를 고찰하였다. 분포소자의 형상과 집중소자의 값을 조직적으로 변화시키면서 오차를 최소로 하는 최적설계법을 적용하였다. 그 결과 θo=30°, -60°의 경우에는 주파수가 1 : 100의 범위에서 편각오차 2.5° 내외의 것을, 또 θo=-45°의 경우에는 어떤 낮은 주파수이상의 전주파수범위에서 매우 평저한 주파수 특성을 얻을 수 있었다. The problem of realizing a driving-Point impedance, the argument, θo, of which is as constant as possible over a given frequency reange was considered. An optimal design technique was applied by varying systematically the shape of the distributed element and the parameter values of the lumped elements. As a result it was possible to make the argument over two decades of frequencies within-2.5° for θo=- 30° and -60° and very flat above a certain frequency for θo=-45°.