📄 ex3_1.m
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%
% This file generates the graph for Example 3.1
% "Reflection coefficient representations"
%
% Copyright (c) 1999 by P.Bretchko and R.Ludwig
% "RF Circuit Design: Theory and Practice"
%
close all; % close all opened graphs
figure; % open new graph
Z0=50; % define 50 Ohm characteristic impedance
% define impedances for this example
Z=[0 1e25 50 16.67-16.67*j 50+150*j];
% |
% +----- we use this impedance to represent Z->infinity
%
% compute reflection coefficient for each impedance
Gamma=(Z-Z0)./(Z+Z0);
% plot reflection coefficients in polar form
polar(angle(Gamma),abs(Gamma),'ro');
% annotate the graph
for n=1:length(Z)
txt=strcat('{\bf\Gamma_',sprintf('%c','a'+n-1),'}');
text(real(Gamma(n))+0.02, imag(Gamma(n))+0.06, txt,'color',[1 0 0]);
end;
% print -deps 'fig3_1.eps' % if uncommented -> saves a copy of plot in EPS format
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