ece4580:module_pcd:connectedcomponents
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ece4580:module_pcd:connectedcomponents [2017/02/10 19:53] – pvela | ece4580:module_pcd:connectedcomponents [2024/08/20 21:38] (current) – external edit 127.0.0.1 | ||
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Here is the main algorithm for doing so: | Here is the main algorithm for doing so: | ||
- | Compute the proximity matrix (see '' | + | |
- | Apply a threshold to the proximity matrix to get the connectivity matrix $C$. | + | |
- | Find the first row with a non-zero as the index. | + | |
- | While there is an index to grab | + | |
- | Grab a random point from the point cloud. Let its index be $i$. | + | - Set labels to be a 1 x $n_p$ matrix where $n_p$ is the number of points in the point cloud. |
- | Initialize the index set $S = {i}$. | + | - While there is an index to grab |
- | Initialize the neighbor index set $N = {i}$. | + | |
- | While the neighbor set is not empty, do the following: | + | * Grab a random point from the point cloud. Let its index be $i$. |
- | Zero out the rows for the current neighbor index set ($C(N,:) = 0$). | + | |
- | Given the neighbor set, find indices of its connected components | + | |
- | There are all of the indices that are non-zero in the column $C(N,:$)). | + | |
- | Add these indices to the index set $S$. | + | |
- | | + | |
- | | + | |
- | | + | |
- | | + | |
+ | * Set labels($S$) = numSets | ||
+ | |||
+ | Each time a new set $S$ is computed, it defines a connected component cluster. The indices in the set $S$ are then used to label the points. | ||
+ | The labels variable should be returned. | ||
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ece4580/module_pcd/connectedcomponents.1486774405.txt.gz · Last modified: 2024/08/20 21:38 (external edit)