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function [Error] = Fitness(R, Hfilt, Wfilt, N, Ord, Logcoef, alpha, beta, gamma, Cst2) | ||
T1 = 0; | ||
T2 = 0; | ||
Cst = R(1) + 1; | ||
Hfsiz = size(Hfilt, 1); | ||
Rsiz1 = size(R, 1); | ||
Hfilt_N = zeros(Hfsiz, 1); | ||
q_N = zeros(Hfsiz, 1); | ||
F = zeros(Hfsiz, 1); | ||
Error = zeros(Rsiz1, 1); | ||
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Rsiz2 = size(R,2) - Cst2; | ||
Bipo = zeros(Rsiz1, Rsiz2/2); | ||
Aipo = zeros(Rsiz1, Rsiz2/2 + Cst2); | ||
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Aipo(:,1) = 1; | ||
for i = 1:Rsiz1 | ||
for j = 1:Rsiz2/2 | ||
Bipo(i,j) = R(i,j + 1); | ||
% Aipo(i,1 + j) = R(i,(Rsiz2/2) + j + 1); %### For O < 5 | ||
if (j < Cst) %### For O >= 5 | ||
Aipo(i,1 + j) = R(i,(Rsiz2/2) + j + 1); %### For O >= 5 | ||
end %### For O >= 5 | ||
end | ||
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[q,Q] = freqz(Bipo(i,:),Aipo(i,:),Hfsiz); | ||
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Hfilt_N = Hfilt .* N; % output with input white noise | ||
q_N = q .* N; % output with input white noise | ||
for j = 1:Hfsiz | ||
F(j,1) = (abs(Hfilt_N(j) - q_N(j)))^ 2; | ||
end | ||
P_f = roots(Aipo); | ||
T1 = sum(abs(P_f(find(abs(P_f) >= 1)))); | ||
T2 = sum(abs(P_f)); | ||
Error(i,1) = (alpha*((1/Hfsiz)*sum(F))) + (beta*((R(1)/(Ord-1)) * (T1/T2))); | ||
Hfilt_N = 0; | ||
q_N = 0; | ||
end | ||
end | ||
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function [O h w] = Main_IIR() | ||
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O = 5; | ||
b = [0.1084 0.5419 1.0837 1.0837 0.5419 0.1084]; %for case4 | ||
a = [1 0.9853 0.9738 0.3864 0.1112 0.0113]; %for case4 | ||
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[h,w]=freqz(b,a,200); | ||
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end | ||
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function [Bipo Aipo Z_f P_f] = Matching(R, Cst2) | ||
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Rsiz = size(R,2) - Cst2; | ||
Cst = R(1) + 1; | ||
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Bipo = zeros(1, Rsiz/2); | ||
Aipo = zeros(1, Rsiz/2 + Cst2); | ||
Aipo(1,1) = 1; | ||
for i = 1:Rsiz/2 | ||
% for i = 1:5 | ||
Bipo(1,i) = R(i + 1); | ||
% Aipo(1,i + 1) = R((Rsiz/2) + i + 1); %### For O < 5 | ||
if (i < Cst) %### For O >= 5 | ||
Aipo(1,i + 1) = R((Rsiz/2) + i + 1); %### For O >= 5 | ||
end %### For O >= 5 | ||
end | ||
Z_f = roots(Bipo); | ||
P_f = roots(Aipo); | ||
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end | ||
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clc; | ||
clear all; | ||
close all | ||
tic | ||
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%% IIR Filter Fitness | ||
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[O Hfilt Wfilt] = Main_IIR(); | ||
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Logcoef = 1; | ||
alpha = 0.6; % 0.4 1 0.5 0.5 | ||
beta = 0.4; % 0.6 0 0.0 0.1 | ||
gamma = 0.0; % 0.0 1 0.5 0.4 | ||
Cst1 = 2; % number 1 for O<5 and 2 for >= for PSO function | ||
Cst2 = 0; % number 1 for O<5,0 for >= for Fitness/IIRSOA function | ||
nvar = (2 * (O - 1)) + Cst1; | ||
pnvar = 0; | ||
maxit = 1000000; | ||
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xmin(1) = 1; | ||
xmax(1) = (O - 1); | ||
xmin(2:nvar) = repmat(-2, 1, nvar - 1); | ||
xmax(2:nvar) = repmat(+2, 1, nvar - 1); | ||
Xpos = zeros(maxit,nvar); | ||
Xfit = zeros(maxit,1); | ||
N = rand(size(Hfilt,1),1); | ||
% gbest = zeros(1,nvar); | ||
gbest = 0; | ||
gbestfit = inf; | ||
meanfit = zeros(maxit,1); | ||
minfit = zeros(maxit,1); | ||
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%% Main loop | ||
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for it = 1:maxit | ||
Xpos(it,:) = xmin + (xmax - xmin) .* rand(1,nvar); | ||
Xpos(it,1) = round(Xpos(it,1)); | ||
pnvar = (2 * Xpos(it,1)) + Cst1; | ||
if pnvar < nvar | ||
Xpos(it,pnvar+1:nvar) = 0; | ||
end | ||
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%--------------------------------------------------------------------- | ||
Xfit(it) = Fitness(Xpos(it,1:pnvar),Hfilt,Wfilt,N,O,Logcoef,alpha,beta,gamma,Cst2); | ||
%--------------------------------------------------------------------- | ||
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if Xfit(it) < gbestfit | ||
gbest = Xpos(it,1:pnvar); | ||
gbestfit = Xfit(it); | ||
end | ||
meanfit(it) = sum(Xfit)/it; | ||
minfit(it) = min(Xfit(1:it)); | ||
D = it/maxit; | ||
if ( D == 1/5) | ( D == 2/5) | ( D == 3/5) | ( D == 4/5) | ||
it | ||
end | ||
end | ||
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time = toc | ||
gbest | ||
gbestfit | ||
Minimum_Fitness = minfit(it) | ||
Mean_Fitness = meanfit(it) | ||
[Bsoa Asoa Z_f P_f] = Matching(gbest,Cst2) | ||
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% xx = [1,100,200,300,400,500]; | ||
% pdf(Xfit([1,100,200,300,400,500]),xx) | ||
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figure(1); | ||
plot(1:maxit,meanfit,'r--','LineWidth',2) | ||
ylim([-1 inf]); | ||
% xlim([-1 inf]); | ||
legend('MeanFitness') | ||
xlabel('Iterations') | ||
ylabel('Value') | ||
title('Monte Carlo'); | ||
grid on | ||
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figure(2); | ||
plot(1:maxit,minfit,'b--','LineWidth',2); | ||
axis([0 inf -.01 inf]) | ||
grid on | ||
legend('MinFitness') | ||
xlabel('Iterations') | ||
ylabel('Value') | ||
title('Monte Carlo'); | ||
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figure(3); | ||
zplane(Z_f,P_f); %%% Displays the poles and zeros of discrete-time systems. | ||
legend('Zero','Pole'); | ||
xlabel('Real Part'); | ||
ylabel('Imaginary Part'); | ||
title('MonteCarlo: Pole-Zero Plot'); | ||
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