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Multicolor Numbering of Irregular Triangular Meshes

机译:不规则三角网格的多色编号

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Many iterative algorithms for the solution of large linear systems may be effectively vectorized only if the diagonal of the matrix is surrounded by a large band of zeroes, which is called the zero stretch. In this paper, a multicolor numbering technique is suggested for maximizing the zero stretch of irregularly sparse matrices. The technique, which is generalization of a known algorithm for regularly sparse matrices, executes in linear time, and produces a zero stretch approximately equal to n/2sigma, where sigma is the number of colors used in the algorithm. For triangular meshes, it is shown that sigma

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