2016 Fiscal Year Final Research Report
Integrated mathematical model and analysis of Boolean biological network
Project/Area Number |
25730005
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Research Category |
Grant-in-Aid for Young Scientists (B)
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Allocation Type | Multi-year Fund |
Research Field |
Theory of informatics
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Research Institution | Kyoto University |
Principal Investigator |
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Project Period (FY) |
2013-04-01 – 2016-03-31
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Keywords | アルゴリズム / 整数線形計画法 / 遺伝子制御ネットワーク / 代謝ネットワーク / ブーリアンモデル |
Outline of Final Research Achievements |
There are many chemical compounds in cells, and biological activities are maintained by many chemical reactions. Such relationships between chemical compounds and reactions are represented by metabolic networks. In Boolean metabolic networks, each node is assigned either 0 or 1. 0 means that the chemical compound is not producible or the chemical reaction does not take place. 1 means that the chemical compound is producible or the chemical reaction takes place. In this research, I mathematically analyzed and developed integer linear programming-based methods for the following problems. (1)the problem to find the minimum number of additional reactions so that the target compounds become producible (2)the problem to find the minimum number of common reactions whose knockouts result that the target compound is not producible in one network but producible in the other network.
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Free Research Field |
バイオインフォマティクスのアルゴリズム
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