Selecting and exporting rows from matrix
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Hello,
I have a number of coordinates around the origin (1st and 2nd quadrant) in a big matrix that I need to filter appropriately. Here's an example:
x = [2 3 2 5 1 3 4 -3 -4 -3 -6 2 4 1 3 2]'; %some x
y = [1 3 4 1 2 4 2 0.4 0.6 1 1 3 1 2 4 5]'; %some y
Coords = [x,y];
Coords(:,3) = atan2d(y,x); %angle with origin
for i = 1: 16
if Coords(i,3) > 150 %treshold
Coords(i,4) = 1;
end
end
So I have identified all coordinate pairs that are in a certain area in quadrant 2 (numbered '1'). Now what I want to do is go through the matrix and divide that in three smaller matrices/ 'chunks', i.e. a first matrix of 7x4 (all indicated by 0), a second 4x4 (indicated by 1s) and a third 4x5 (0s again). Any idea how to do this in a loop so that variable 'chunk' lengths are possible to incorporate? I guess I need something in the loop that uses the switch from 0 to 1 and back and uses that to export?
Many thanks in advance!
-J-
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Guillaume
2015-2-9
Loops are not required at all for what you're doing. You can replace your loop with the single line:
Coords(:, 4) = Coords(:, 3) > 150;
Now to find your transitions, diff and find will tell you where they are:
beforetransitionrows = find(diff(Coords(:, 4)));
You can then use these values to split your matrix with mat2cell. Another diff will give you the height of each submatrix (required by mat2cell):
submatricesheight = diff([0 beforetransitionrows' size(Coords, 1)]);
splitcoords = mat2cell(Coords, submatricesheight, size(Coords, 2))
3 个评论
Jasper
2015-2-9
Jasper
2015-2-12
Guillaume
2015-2-12
Yes, certainly. You already know where the submatrices start (1st one at row one, the others at beforetransitionrows + 1, so use that
cellstate = Coords([1; beforetransitionrows + 1], 4);
cell_ones = splitcoords(cellstate == 1)
cell_zeros = splitcoords(cellstate == 0)
As a side note, I never use length. I prefer numel when dealing with vectors or size and an explicit dimension. The problem is length is the size of the largest dimension, so it can be the number of columns, rows, pages, etc. depending on which is the largest. It's very rare you don't care which dimension that is.
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