ind = -1*ones(length(v1),1); for k = 1:length(v1) diff = v1(k)-v2; [~,minInd] = min(abs(diff)); if abs(real(diff(minInd)))<2.5 && abs(imag(diff(minInd)))<2.5 ind(k) = minInd; end end
You can significantly speed up the process of finding the closest value in a vector by using a more efficient approach, such as k-d trees or sorting-based methods. MATLAB has built-in functions like knnsearch
from the Statistics and Machine Learning Toolbox that can help with this.
Here’s how you can use knnsearch
to find the closest points efficiently:
% Sample vectors v1 and v2
v1 = rand(1376872, 1); % Example data
v2 = rand(1350228, 1); % Example data
% Find the closest indices using knnsearch
indices = knnsearch(v2, v1);
% Optional: Apply additional conditions
diff = v1 - v2(indices);
validIndices = abs(real(diff)) < 2.5 & abs(imag(diff)) < 2.5;
indices(~validIndices) = -1; % Mark invalid indices as -1
% Display result
disp(indices);
knnsearch
: This function performs a nearest-neighbor search using a k-d tree, which is much faster than a brute-force search, especially for large datasets.
Indices Adjustment: After finding the closest indices, you can apply additional conditions (e.g., checking the real and imaginary parts of the difference) and mark invalid indices as -1
.
This approach should be significantly faster than using a for loop, and it provides an efficient way to find the closest match between the coordinate systems for each point in v1
.
If knnsearch
is not available, you can consider sorting-based methods, which can also improve performance. However, using built-in functions like knnsearch
is often the most efficient approach.
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