Hello Deepesh,
I understand you are trying to ensure that ‘Tdim{i}(1)’ is nonzero, which can be achieved when its value is derived from the computations involving ’k=2:12’. In your existing code, ’Tdim{i}(1)’ is not explicitly calculated, which results in it being zero. To address this, we can compute ’Tdim{i}(1)’ as a function of the values computed for ’k=2:12’. One straightforward approach is to calculate ’Tdim{i}(1)’ as the average of these values, ensuring it is nonzero and representative of the data. Here's the revised code with this logic incorporated:
% calculation of each 12 dimensionless temperature at peripheral
Tdim = cell(1, N);
for i = 1:N
F = zeros(12, 1);
sum_k_values = 0; % Initialize sum of calculated values for k=2:12
count_k = 0; % Count the number of k values
for k = 2:12
F(k) = 1 + (Y{i}(1)) * log(Rs{i}(k)) + (Y{i}(k)) * ((Rs{i}(k)).^(k - 1) - (Rs{i}(k)).^(k - 1)) * cos((k - 1) * g(k));
sum_k_values = sum_k_values + F(k); % Accumulate the sum
count_k = count_k + 1; % Increment the count
end
% Calculate Tdim{i}(1) as the average of the values from k=2:12
F(1) = sum_k_values / count_k;
Tdim{i} = F;
end
I hope it resolves your query!
