📄 jakesmodel.m
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%%%%%%%%%%%%% Jakes Model %%%%%%%%%%%%%%%
function [model,time]=JakesModel(p,Fm,T) %%%%
%%% fm : Max Doppler shift
%%% T : Sampling interval
%%% num : Sampling Point
%%% P : Factor of Correlation Time/Sampling Interval(if want to observe the time selective fading, observe time must longer than Correlation Time, so, total number of sampling points must larger than P)
%%% M : Order of Jakes Model 16
%%% N : Number of the arrive phases that are uniformly distributed 4M+2
%%% a : Max arrive phase of the multipaths 0 (2*pi)
%%% Begain : Simulation begaining time
%%% bn : Arrive phase of the nth. multipath
%%% fn : Doppler shift of the nth. multipath
%%% Ibrc : I branch of the model
%%% Qbrc : Q branch of the model
%%% Model : Jakes Model outcome
%%% time : Simulation time
%%%%%%%%%%%%%%%%%%%% Define Parameters %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
fm=Fm; P=p;
M=16; N=4*M+2;
a=0;
Begain=1000;
Tc=1/fm; %Correlation Time
T=Tc/P; % Sampling Interval Time << Correlation Time
num=0;
%%%%%%%%%%%%%%%%%%%% Model Design %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
for t=Begain+T:T:(Begain+100*Tc) % insure that the observe time is longer than a Correlation Time
num=num+1;
Ibrc=0;Qbrc=0;
for n=1:M
bn=pi*n/M;
fn=fm*cos(2*pi*n/N);
Ibrc=Ibrc+sqrt(2/(M+1))*cos(bn)*cos(2*pi*fn*t); %%%% Energy normolized
Qbrc=Qbrc+sqrt(2/(M))*sin(bn)*cos(2*pi*fn*t); %%%% Energy normolized
end;
Ibrc=Ibrc+sqrt(1/(M+1))*cos(a)*cos(2*pi*fm*t);
Qbrc=Qbrc+sqrt(1/(M))*sin(a)*cos(2*pi*fm*t);
Model(num)=Ibrc+Qbrc*i;
end;
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
Time=T*(1:length(Model));
%%%%%%%%%%%%%%%%%% Return %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
model=Model; %%%model
time=Time;
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