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On approximating contours of the piecewise trilinear interpolantusing triangular rational quadratic Bezier patches

机译:关于三角有理二次贝塞尔曲面片的分段三线性插值的逼近轮廓

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摘要

Given a three dimensional (3D) array of function valuesnFi,j,k on a rectilinear grid, the marching cubes (MC) methodnis the most common technique used for computing a surface triangulationnT approximating a contour (isosurface) F(x, y, z)=T. We describe thenconstruction of a C0 continuous surface consisting ofnrational quadratic surface patches interpolating the triangles in T. Wendetermine the Bezier control points of a single rational quadraticnsurface patch based on the coordinates of the vertices of the underlyingntriangle and the gradients and Hessians associated with the vertices
机译:给定直线网格上函数值nFi,j,k的三维(3D)数组,行进立方体(MC)方法是用于计算近似等高线(等值面)F(x,y,z )= T。然后,我们描述一个由连续二次曲面补丁组成的C0连续曲面的构造,该二次曲面补丁将T中的三角形插值。温特根据基础三角形的顶点的坐标以及与该顶点关联的梯度和Hessian来确定单个有理二次曲面补丁的Bezier控制点

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