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Approximations for Aligned Coloring and Spillage Minimization in Interval and Chordal Graphs

机译:间隔图和和弦图中对齐的着色和溢漏最小化的近似值

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摘要

We consider the problem of aligned coloring of interval and chordal graphs. These problems have substantial applications to register allocation in compilers and have recently been proven NP-Hard. We provide the first constant approximations: a 4/3-approximation for interval graphs and a 3/2-approximation for chordal graphs. We extend our techniques to the problem of minimizing spillage in these graph types.
机译:我们考虑间隔图和弦图的对齐着色问题。这些问题在编译器中的寄存器分配中有大量应用,最近已被NP-Hard证明。我们提供了第一个常数近似值:间隔图的4/3近似和弦图的3/2近似。我们将技术扩展到最小化这些图形类型中的溢出问题。

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