sa_ex6_9.m

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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%                                                         %%%% ******************************************************  %%%% * Smart Antennas for Wireless Applications w/ Matlab *  %%%% ******************************************************  %%%%                                                         %%%% Chapter 6: Ex. 6.9                                      %%%%                                                         %%%% Author: Frank Gross                                     %%%% McGraw-Hill, 2005                                       %%%% Date:  9/30/2004                                        %%%%                                                         %%%% This code creates Fig 6.33, a plot of both a channel    %%%%     and equalizer frequency response.                   %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%      %%------------------- Define Variables:--------------------%%% ft - x axis range variable                                %% Hc - Channel frequency response                           %% Heq - Equalizer frequency response                        %%%---------------------------------------------------------%%%%----- Givens -----%%ft = 0:.01:1.5;%%----- Determine Channel and Equalizer Frequency Responses -----%%% Channel ResponseHc = .2+.3*exp(-1j*2*pi*ft);% Equalizer Response (either line produces the same plot)Heq=1./Hc;%Heq = (.2+.3*exp(1j*2*pi*ft))./(.13+.12*cos(2*pi*ft));%%----- Plot Results -----%%figure(1), plot(ft,10*log10(abs(Hc)),'k',ft,10*log10(abs(Heq)),'k:')xlabel('f\tau'), ylabel('|H_c(f\tau)|,    |H_e_q(f\tau)|  (dB)')title('\bfFigure 6.33 - Channel and Equalizer Frequency Response')legend('Channel','Equalizer',0)

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