Efficient non-unique probes selection algorithms for DNA microarray

被引:4
|
作者
Deng, Ping [1 ]
Thai, My T. [2 ]
Ma, Qingkai [3 ]
Wu, Weili [4 ]
机构
[1] Univ Illinois Springfield, Dept Comp Sci, Springfield, IL 62703 USA
[2] Univ Florida, Comp & Informat Sci & Engn Dept, Gainesville, FL 32611 USA
[3] SUNY Coll Technol Utica Rome, Dept Econ Crime & Justice Studies, Utica, NY 13502 USA
[4] Univ Texas Dallas, Dept Comp Sci, Richardson, TX 75081 USA
基金
美国国家科学基金会;
关键词
Integer Linear Program; Decode Algorithm; Greedy Heuristic; Unique Probe; Probe Candidate;
D O I
10.1186/1471-2164-9-S1-S22
中图分类号
Q81 [生物工程学(生物技术)]; Q93 [微生物学];
学科分类号
071005 ; 0836 ; 090102 ; 100705 ;
摘要
Background: Temperature and salt concentration are very helpful experimental conditions for a probe to hybridize uniquely to its intended target. In large families of closely related target sequences, the high degree of similarity makes it impossible to find a unique probe for every target. We studied how to select a minimum set of non-unique probes to identify the presence of at most d targets in a sample where each non-unique probe can hybridize to a set of targets. Results: We proposed efficient algorithms based on Integer Linear Programming to select a minimum number of non-unique probes using d-disjunct matrices. Our non-unique probes selection can also identify up to d targets in a sample with at most k experimental errors. The decoding complexity of our algorithms is as simple as O(n). The experimental results show that the decoding time is much faster than that of the methods using d-separable matrices while running time and solution size are comparable. Conclusions: Since finding unique probes is often not easy, we make use of non-unique probes. Minimizing the number of non-unique probes will result in a smaller DNA microarry design which leads to a smaller chip and considerable reduction of cost. While minimizing the probe set, the decoding ability should not be diminished. Our non-unique probes selection algorithms can identify up to d targets with error tolerance and the decoding complexity is O(n).
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页数:8
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