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. 2022 Apr 7;8(4):103. doi: 10.3390/jimaging8040103

Figure 2.

Figure 2

FE and MPU: (a) The region of the FE grid processed at the end of the second stage; on the right side is a metadata array describing the interaction of the isosurface with the grid edges. (b) Principle of MPU. Top: Two local approximations (dashed red curves) blended to form the global MPU function (solid green curve). Bottom: (1–2) quadric functions are used to approximate the local shape; (1) bivariate quadric is used; (2) general 3D quadric is used; (3) the local function’s error is evaluated in each step of the algorithm in order to determine if the local function has to be refined.