Select dominated columns in a large matrix
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Consider a MxN real valued matrix F with nonnegative elements. I say that a column Fn is dominated if there is another column which has all elements greater than Fn.
A simple way to find the set of dominated columns is
z=zeros(1,size(F,2));
for j=1:size(F,2);
z(j)=max(min((F-F(:,j)))>0);
end
However, I need to do it for very large F (say 10,000 x 500,000). What is a more efficient way to do it?
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(say 10,000 x 500,000)
If so, then this would be a sparse matrix?
If not, then you have 37 GB to hold such a matrix in double floats?
And if it is sparse, what is the sparsity? And are the zero-elements to be included in the determination of whether a column is dominated?
valentino dardanoni
am 18 Dez. 2023
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