Replacing the zero entry of a vector with its nonzero entries
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Today I have another problem slightly different from my previous question, but they are of the same nature.
Suppose I have a vector A in which there are some zero and nonzero entries. How can I replace the nonzero entries of the vector in such a way that the replacement is done with the closet (left/right index) nonzero entry?
If 0 appears between 2 numbers then we replace it with leftmost nonzero number. For example, if A=[2;0;-1;-2;0;0;4;1], then the replacement is done as follows: the 0 in A(2) is replaced with the number in A(1) (i.e. 2) not A(3); the 0 in A(5) is replaced with the number in A(4) and the zero in A(6) is replaced with the number in A(7).
If it occurs that only 1 entry is nonzero, then we replaced all the zero entries with that nonzero entry. If we have only 2 nonzero entries in the middle of the vector, say k,k+1, then we replaced the 1,2,..,k-1 entries with nonzero entry k,and we replaced the k+2,k+3,...,n with the nonzero entry k+1.
Jan on 20 Feb 2018
Edited: Jan on 20 Feb 2018
I guess, that you want to replace zeros by the nearest non-zero value. Then this is a job for interp1:
z = (A == 0);
A(z) = interp1(find(~z), A(~z), find(z), 'nearest');
To consider leading and trailing zeros:
A(z) = interp1(find(~z), A(~z), find(z), 'nearest', 'extrap');
Basil C. on 20 Feb 2018
Edited: Basil C. on 20 Feb 2018
- For your first part
if(A(i)~=0 && A(i+1)==0)
However I wasn't able to figure out the pattern as to why do you want to set the zero in A(6) to the value in A(8)
- For the second part. If the matrix is B.
% CASE 1
% CASE 2
elseif(find(B)== [length(B)/2,length(B)/2+1] )
Hope this solves your doubt.