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首页> 外文期刊>Journal of Physics, A. Mathematical and General: A Europhysics Journal >Optimal cooperation and submodularity for computing Potts' partition functions with a large number of states
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Optimal cooperation and submodularity for computing Potts' partition functions with a large number of states

机译:计算具有大量状态的Potts分区函数的最优协作和次模量

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摘要

The partition function of the q-state Potts model with random ferromagnetic couplings in the large-q limit is generally dominated by the contribution of a single diagram of the high temperature expansion. Computing this dominant diagram amounts to minimizing a particular submodular function. We provide a combinatorial optimization algorithm, the optimal cooperation algorithm, which works in polynomial time for any lattice. The implementation of the method and its running time are also discussed. [References: 29]
机译:具有大q极限的随机铁磁耦合的q态Potts模型的分配函数通常由单个高温膨胀图的贡献决定。计算该主导图等于最小化特定的子模函数。我们提供了一种组合优化算法,即最佳协作算法,它可以在多项式时间内对任何晶格起作用。还讨论了该方法的实现及其运行时间。 [参考:29]

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