Matrix Newton interpolation and progressive 3D imaging: PC-based computation
The paper deals with the progressive transmission of 3D images in 2D slices. The scalar scheme of Newton's divided differences \((x,y)\) is extended to \((x,M)\), where \(M\) is an \(r\times s\) matrix of the pixels of a slice. For efficiency linear interpolation is used and a Mathematica code is given. Two experiments on a 450 MHz Pentium III PC illustrate the method.
scientific article; zbMATH DE number 1781891