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📄 dmc_capacity.m

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% Discrete memoryless channel (DMC) capacity computation.%% For more details see:%%    Geometric Programming Duals of Channel Capacity and Rate Distortion%    by M. Chiang and S. Boyd,%    IEEE Transactions on Information Theory, 2004.%% Computes exact capacity of a discrete memoryless channel (DMC)% via the dual problem, which is a GP.  GGPLAB does not return% dual variables, so we can't retrieve the optimal input distribution.% The Lagrange dual of the channel capacity problem is GP:%%   minimize   sum(z)%       s.t.   prod(z_j^{P_ij}) >= exp(-entr(P^(i))),  for i = 1,...,N%% where variable is z, and P^(i) is the ith row of the channel matrix P.%% Almir Mutapcic 01/18/2005% transition probability matrix for a discrete memoryless channelP = [0.3 0.2 0.5; 0.5 0.3 0.2; 0.2 0.5 0.3];% number of input (N) and output (M) symbols[N,M] = size(P);% GP variablesgpvar z(M)% objective is the channel capacityobj = sum(z);% constraintsconstr = gpconstraint;for k = 1:N  constr(k) = exp( -entropy(P(k,:)) ) <= prod( z.^(P(k,:)') );end% find the channel capacity[capacity sol status] = gpsolve(obj,constr);disp(' ')disp(['Channel capacity (via dual) is ' num2str(capacity) '.'])

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