Estimating Area Enclosed by Multiple Arcs and Discrete Points in 3D
Hello MATLAB Community,
I am working on a problem where I need to estimate the area enclosed by multiple arcs and a set of discrete points in a 3D space using MATLAB. Each arc is defined by its center, radius, orientation vectors, and rotation angle. The goal is to compute the cumulative minimum distance between each discrete point and these arcs, and use this information to estimate the enclosed area formed by the points and arcs.
Is it valid to compute the cumulative sum of minimum distances between each point and the arcs? Would this approach provide an estimation of the area enclosed by the points and arcs? Any insights or alternative approaches would be greatly appreciated.
Thank you!Hello MATLAB Community,
I am working on a problem where I need to estimate the area enclosed by multiple arcs and a set of discrete points in a 3D space using MATLAB. Each arc is defined by its center, radius, orientation vectors, and rotation angle. The goal is to compute the cumulative minimum distance between each discrete point and these arcs, and use this information to estimate the enclosed area formed by the points and arcs.
Is it valid to compute the cumulative sum of minimum distances between each point and the arcs? Would this approach provide an estimation of the area enclosed by the points and arcs? Any insights or alternative approaches would be greatly appreciated.
Thank you! Hello MATLAB Community,
I am working on a problem where I need to estimate the area enclosed by multiple arcs and a set of discrete points in a 3D space using MATLAB. Each arc is defined by its center, radius, orientation vectors, and rotation angle. The goal is to compute the cumulative minimum distance between each discrete point and these arcs, and use this information to estimate the enclosed area formed by the points and arcs.
Is it valid to compute the cumulative sum of minimum distances between each point and the arcs? Would this approach provide an estimation of the area enclosed by the points and arcs? Any insights or alternative approaches would be greatly appreciated.
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