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📄 systematicr.m

📁 % PURPOSE : Demonstrate the differences between the following filters on the same problem: % % 1)
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function outIndex = systematicR(inIndex,wn);
% PURPOSE : Performs the resampling stage of the SIR
%           in order(number of samples) steps. It uses the
%           systematic sampling scheme of Carpenter and Clifford.
% INPUTS  : - inIndex = Input particle indices.
%           - wn = Normalised importance ratios.
% OUTPUTS : - outIndex = Resampled indices.
% AUTHORS  : Arnaud Doucet and Nando de Freitas - Thanks for the acknowledgement.
% DATE     : 08-09-98

if nargin < 2, error('Not enough input arguments.'); end

wn=wn';
[arb,N] = size(wn);  % N = Number of particles.

% SYSTEMATIC RESAMPLING:
% ====================

N_children=zeros(1,N);
label=zeros(1,N);
label=1:1:N;

s=1/N;
auxw=0;
auxl=0;
li=0;   % Label of the current point
% Initialisation
T=s*rand(1);
j=1;
Q=0;
i=0;

% Sampling before
u=rand(1,N);
while (T<1)
   if (Q>T)
      T=T+s;
      N_children(1,li)=N_children(1,li)+1;
   else
      % select i uniformly between j and N
      i=fix((N-j+1)*u(1,j))+j;
      % save the associate characteristic
      auxw=wn(1,i);
      li=label(1,i);
      % update the cfd
      Q=Q+auxw;
      % swap 
      wn(1,i)=wn(1,j);
      label(1,i)=label(1,j);
      %wn(1,j)=auxw;
      %label(1,j)=li;
      j=j+1;
   end
end

% COPY RESAMPLED TRAJECTORIES:  
% ============================
index=1;
for i=1:N
  if (N_children(1,i)>0)
    for j=index:index+N_children(1,i)-1
      outIndex(j) = inIndex(i);
    end;
  end;   
  index= index+N_children(1,i);   
end















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