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sarva
sarva
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The parameters of the rational Bezier curve have been converted into a discrete representation of points using this formula.

Where P is the control point, w is weight.

I haveplan to extrude this 2d representation into 3d. I have a discrete 2D representation (array which has [n_points, 2, 1] for each sample) of an airfoil that has to be extruded to form a wing along the z axis which has parameters like Span and variation on chord length. In theory, this seems easy, however, in code, I can't find any basis on how to implement it.

I have not found anything regarding this which doesn't use high utility libraries. Any leads or explanations will be highly appreciated.

The parameters of the rational Bezier curve have been converted into a discrete representation of points using this formula.

I have to extrude this 2d representation into 3d. I have not found anything regarding this which doesn't use high utility libraries. Any leads or explanations will be highly appreciated.

The parameters of the rational Bezier curve have been converted into a discrete representation of points using this formula.

Where P is the control point, w is weight.

I plan to extrude this 2d representation into 3d. I have a discrete 2D representation (array which has [n_points, 2, 1] for each sample) of an airfoil that has to be extruded to form a wing along the z axis which has parameters like Span and variation on chord length. In theory, this seems easy, however, in code, I can't find any basis on how to implement it.

I have not found anything regarding this which doesn't use high utility libraries. Any leads or explanations will be highly appreciated.

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sarva
sarva
  • 13
  • 3

How do I extrude a 2D Bezier curve representation into a 3D solid using Python?

The parameters of the rational Bezier curve have been converted into a discrete representation of points using this formula.

I have to extrude this 2d representation into 3d. I have not found anything regarding this which doesn't use high utility libraries. Any leads or explanations will be highly appreciated.