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arXiv 1201.0116cond-mat.stat-mechhep-th
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有色周期格点上的有向随机游动:规范理论方法

Directed Random Walks on Colored, Periodic Lattices: A Gauge Theoretic Approach

Subhash Mahapatra, Prabwal Phukon, Tapobrata Sarkar

摘要:

我们定义了一个随机行走问题,承认分析结果,一类无限周期格的定向和着色。我们的方法是从这样一个事实,即这种格出现在某些规范理论的弦理论结构。后者中的算子计数问题被映射到随机游动中的问题。这是用几个例子说明。

英文摘要:

We define a random walk problem which admits analytic results, on a class of infinite periodic lattices which are directed and colored. Our approach is motivated from the fact that such lattices arise in string theoretic constructs of certain gauge theories. An operator counting problem in the latter is mapped to a problem in random walks. This is illustrated with several examples.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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