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Algorithms for Identifying Boolean Networks and Related Biological Networks Based on Matrix Multiplication and Fingerprint Function

机译:基于矩阵乘法和指纹函数的布尔网络及相关生物网络识别算法

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摘要

Due to the recent progress of the DNA microarray technology, a large number of gene expression profile data are being produced. How to analyze gene expression data is an important topic in computational molecular biology. Several studies have been done using the Boolean network as a model of a genetic network. This paper proposes efficient algorithms for identifying Boolean networks of bounded indegree and related biological networks, where identification of a Boolean network can be formalized as a problem of identifying many Boolena functions simultaneously. For the identification of a Boolean network, an O(mn~(D+1)) time naive algorithm and a simple O(mn~D) time algorithm are known, where n denotes the number of nodes, m denotes the number of examples, and D denotes the maximum indegree. This paper presents an improved O(m~(ω-2)n~D + mn~(D+ω-3)) time Monte-Carlo type randomized algorithm, where ω is the exponent of matrix multiplication (currently, ω < 2.376). The algorithm is obtained by combining fast matrix multiplication with the randomized fingerprint function for string matching. Although the algorithm and its analysis are simple, the result is nontrivial and the technique can be applied to several related problems.
机译:由于DNA微阵列技术的最新进展,正在产生大量的基因表达谱数据。如何分析基因表达数据是计算分子生物学中的重要课题。使用布尔网络作为遗传网络的模型已经进行了一些研究。本文提出了一种有效的算法来识别有界的度数布尔网络和相关的生物网络,其中布尔网络的识别可以形式化为同时识别许多Boolena函数的问题。为了识别布尔网络,已知O(mn〜(D + 1))天真算法和简单的O(mn〜D)时间算法,其中n表示节点数,m表示示例数,D表示最大倾斜度。本文提出了一种改进的O(m〜(ω-2)n〜D + mn〜(D +ω-3))时间Monte-Carlo型随机算法,其中ω是矩阵乘法的指数(当前ω<2.376) )。该算法是通过将快速矩阵乘法与用于字符串匹配的随机指纹函数相结合而获得的。尽管该算法及其分析很简单,但结果却是不平凡的,该技术可以应用于几个相关问题。

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