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    堆结构的一些新发展——兼论折算复杂性的作用

    New Progress for Heap Structures——A Discussion on the Role of Amortized Computational Complexity

    • 摘要: 近年来,堆结构有一些重大的发展,其中以86年图灵大奖获得者R. E. Tarian及其合作者以折算复杂性(Amortized Computational Complexity)为度量标准所进行的一些研究尤其引人注目.这些发展使很多图论网络问题算法得到很大的改进.

       

      Abstract: The heap structures are gaining remarkable progress in recent years. The researches on skew heap, Fibonacci heep and pairing heap performed by the Turing-award recipient R. E. Tarjan in 1986 and his co-authors have attracted more attention, in which the amortized computational complexity is used as measuring criteria. Many network optimization algorithms have been improved due to these achievements.

       

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