Research on R-C Distributed Circuits

R-C 분포회로에 관한 연구

A method by which solutions of the differential equations of any other distributed circuits can be obtained is described when the solution of the differential equation of an R-C distributed amplifier is known. A graphical method of transforming any R-C ditributed circuit into an equivalent circuit which has a constant R(x)$cdot$C(x) was also obtained. The theoretical verification of this method is possible. For simplicity, any R-C distributed circuit can be transformed into an equivalent circuit which is a distributed circuit of either constant R(x) or C(x). Using this equivalent circuit and considering a lumped circuit, an approximate analysis and synthesis can be made simply.

어떤 R-C 분포회로의 징분방정식의 해가 기지일 때 이것을 이용하여 다수의 다른 분포회로의 징분방정식의 해를 구하는 방법이 얻어졌다. 임의의 R-C 분포회로를 제작의 편의상 R(x)C(x)=일정인 회로로 등가변환하는 도해적방법이 얻어졌으며 해석적증명도 가능하다. 또 이론적 취급의 통일과 간단을 위하여 임의의 R-C분포회로를 R(x), C(x) 어느 한쪽이 일정한 분포회로로 등가변환하는 방법이 얻어졌다. 이 후자의 회로와 근사적인 집중정수회로를 생각하므로서 분포회로의 근사적인 해석, 합성이 비교적 간단하게 이루어 질 수 있다. 6x A method by which solutions of the differential equations of any other distributed circuits can be obtained is described when the solution of the differential equation of an R-C distributed amplifier is known. A graphical method of transforming any R-C ditributed circuit into an equivalent circuit which has a constant R(x)-C(x) was also obtained. The theoretical verification of this method is possible. For simplicity, any R-C distributed circuit can be transformed into an equivalent circuit which is a distributed circuit of either constant R(x) or C(x). Using this equivalent circuit and considering a lumped circuit, an approximate analysis and synthesis can be made simply.