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📄 norm_response_coefficients.m

📁 %The Metabolic Networks Toolbox contains functions to create, %modify, display, and simulate bioche
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function [R_S_norm,R_J_norm,R_S_2_norm,R_J_2_norm] = norm_response_coefficients(S,J,par,R_S,R_J,R_S_2,R_J_2,used_J)%[R_S_norm,R_J_norm,R_S_2_norm,R_J_2_norm] = norm_response_coefficients(S,J,par,R_S,R_J,R_S_2,R_J_2,used_J)%% normalised response coefficients of 1st and 2nd ordern_met = length(S);n_rea = length(J);R_S_norm   = diag(1./S) * R_S * diag(par);if exist('used_J','var'), J_inv = zeros(size(J)); J_inv(find(used_J)) = 1./J(find(used_J));else, J_inv = 1./J; endR_J_norm   = diag(J_inv) * R_J * diag(par);if nargout>2,for it=1:n_met,  term1S(it,:,:) = R_S_norm(it,:)' * R_S_norm(it,:);  term3S(it,:,:) = diag(R_S_norm(it,:));endterm2S =  tensor_scale(tensor_scale(tensor_scale(R_S_2,1,(1./S)),2,par),3,par) ;R_S_2_norm = - term1S + term2S  + term3S;for it=1:n_rea,  term1J(it,:,:) = R_J_norm(it,:)' * R_J_norm(it,:);  term3J(it,:,:) = diag(R_J_norm(it,:));endterm2J = tensor_scale(tensor_scale(tensor_scale(R_J_2,1,(J_inv)),2,par),3,par);R_J_2_norm = - term1J + term2J + term3J;end

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