Finding absolute difference between each row of a tall array
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I am trying to find sum of absolute differences of each row. So if the input matrix A is M x N, the output matrix B should be M x M and
B( i , j ) = sum(abs( A ( i , : ) - A ( j , : ))). For small matrices the below two codes work.
lng=size(A,1);
B=reshape(sum(abs(repelem(A,lng,1)-repmat(A,lng,1)),2),lng,lng);
OR
lng=size(A,1); wdt=size(A,2);
B=zeros(lng);
for i=1:wdt
B=B+abs((A(:,i)-A(:,i)'));
end
The problem is that A is a tall matrix with dimension M larger than N. Thus, I cannot apply neither of these two methods on it. For the first code, it doesn't allow me to give the first inputs of repelem and repmat commands something different than 1. For the second code, taking the transpose fails for the tall array (is that forbidden totally for tall arrays or is there a workaround?) . Can someone please help me on this? I would appreciate if it would be a vectorized code.
Thanks in advance.
1 comentario
madhan ravi
el 24 de Dic. de 2018
Editada: madhan ravi
el 24 de Dic. de 2018
probably Edric Ellis can share some light , he is really an expert on this (tall arrays)..
Respuestas (1)
Cris LaPierre
el 24 de Dic. de 2018
I would use the diff function.
I would probably use abs(diff()).
There is a note on the limitations for diff with tall arrays:
- You must use the three-input syntax Y = diff(X,N,dim).
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