Calculate neighbors for your point clouds with strict region isolation. Upload CSV files to generate neighbor lists and visualize the results.
Understanding the topological requirements for the mGFD method
The meshless Generalized Finite Difference (mGFD) method relies on a Taylor polynomial expansion to approximate derivatives over a cloud of points.
To ensure that the resulting system of equations is algebraically determined and well-conditioned, it is crucial to select a sufficient number of nearest neighbors, denoted as \( n \), based on the chosen polynomial degree \( m \).
Minimum recommended neighbors:
A second-degree polynomial requires at least \( n = 6 \) neighbors.
A third-degree polynomial requires at least \( n = 10 \) neighbors.
Select a CSV file with x, y, classification, region columns
Specify the exact number of nearest neighbors to connect for each node.
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