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Molecular beacon computing model for maximum weight clique problem

机译:最大权重集团问题的分子信标计算模型

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摘要

Given an undirected graph with weights on the vertices, the maximum weight clique problem requires finding the clique of the graph which has the maximum weight. The problem is a general form of the maximum clique problem. In this paper, we encode weight of vertex into a unique fixed length oligonucleotide segment and employ sticker model to solve the problem. The proposed method has two distinct characteristics. On one hand, we skip generating initial data pool that contains every possible solution to the problem of interest, the key point of which is constructing the solution instead of searching solution in the vast initial data pool according to logic constraints. On the other hand, oligonucleotide segments are treated like variables which store weights on vertices, no matter what kind of number the weights are, integer or real. Therefore, the proposed method can solve the problem with arbitrary weight values and be applied to solve the other weight-related problem. In addition, molecular beacon is also employed in order to overcome shortcomings of sticker model. Besides, we have analyzed the proposed algorithm’s feasibility.
机译:给定一个在顶点上具有权重的无向图,最大权重集团问题需要找到具有最大权重的图的集团。该问题是最大派系问题的一般形式。在本文中,我们将顶点的权重编码为唯一的固定长度的寡核苷酸片段,并采用贴纸模型来解决该问题。所提出的方法具有两个明显的特征。一方面,我们跳过了生成包含感兴趣问题的所有可能解决方案的初始数据池的工作,其重点是构造解决方案,而不是根据逻辑约束在庞大的初始数据池中搜索解决方案。另一方面,寡核苷酸区段被视为变量,其将权重存储在顶点上,而不管权重是整数还是实数。因此,所提出的方法可以解决具有任意权重值的问题,并可以用于解决其他与权重有关的问题。另外,还采用了分子信标,以克服标签模型的缺点。此外,我们分析了该算法的可行性。

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