| Abstract: | We demonstrate how both area coherence and parallelism can be exploited in order to speed up rendering operations on a SIMD square array of processors. Our algorithms take advantage of the method of differences, in order to incrementally compute the values of a linear polynomial function at discrete intervals and thus implement area rendering operations efficiently. We discuss how filling of convex polygons, hidden surface elimination and smooth shading can be implemented on an N × N processor array that supports planar arithmetic, that is, arithmetic operations performed on N × N matrices in parallel for all matrix elements. A major attraction of the method we present is that it is based on a SIMD processor array; such machines are now recognised as highly general purpose given the wide range of applications successfully implemented on them. |
