how to define sphere surface with some random sample points inside?
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There are 20 randomly sample points inside a geometry (sphere), which discribe the magnetic flux density [ ,
,  ,
,  ] at these points [x, y, z] . The problem is to determine or estimate the magnetic flux density at the surface of the sphere. I am looking some methods of interpolation and extrapolation, but could not achieve the desired results. Is there any idea about this problem?
] at these points [x, y, z] . The problem is to determine or estimate the magnetic flux density at the surface of the sphere. I am looking some methods of interpolation and extrapolation, but could not achieve the desired results. Is there any idea about this problem?  
 ,
,  ,
,  ] at these points [x, y, z] . The problem is to determine or estimate the magnetic flux density at the surface of the sphere. I am looking some methods of interpolation and extrapolation, but could not achieve the desired results. Is there any idea about this problem?
] at these points [x, y, z] . The problem is to determine or estimate the magnetic flux density at the surface of the sphere. I am looking some methods of interpolation and extrapolation, but could not achieve the desired results. Is there any idea about this problem?  1 Comment
  KSSV
      
      
 on 13 Oct 2020
				You can use this file exchange: https://in.mathworks.com/matlabcentral/fileexchange/34129-sphere-fit-least-squared 
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