DocumentCode :
2774512
Title :
Inference of S-system models of genetic networks by solving linear programming problems and sets of linear algebraic equations
Author :
Kimura, Shuhei ; Matsumura, Koki ; Okada-Hatakeyama, Mariko
Author_Institution :
Grad. Sch. of Eng., Tottori Univ., Tottori, Japan
fYear :
2012
fDate :
10-15 June 2012
Firstpage :
1
Lastpage :
8
Abstract :
For the inference of S-system models of genetic networks, this study proposes a new method, i.e., a two-phase estimation method. The two-phase estimation method is an extension of the decoupling approach proposed by Voit and Almeida. The decoupling approach defines the estimation of S-system parameters as a problem of solving sets of non-linear algebraic equations. Our method first transforms each set of non-linear algebraic equations, that is defined by the decoupling approach, into a set of linear ones. The transformation of the equations is easily accomplished by solving a linear programming problem. The proposed method then estimates S-system parameters by solving the transformed linear equations. As the proposed two-phase estimation method infers an S-system model only by solving linear programming problems and sets of linear algebraic equations, it always provides us with a unique solution. Moreover, its computational cost is very low. Finally, we confirm the effectiveness of the proposed method through numerical experiments.
Keywords :
biology; genetics; inference mechanisms; linear algebra; linear programming; nonlinear equations; parameter estimation; S-system model inference; S-system parameter estimation; decoupling approach; genetic networks; linear algebraic equations; linear programming problems; nonlinear algebraic equations; two-phase estimation method; Equations; Estimation; Gene expression; Linear programming; Mathematical model; Training; Genetic network; LPM; S-system;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Neural Networks (IJCNN), The 2012 International Joint Conference on
Conference_Location :
Brisbane, QLD
ISSN :
2161-4393
Print_ISBN :
978-1-4673-1488-6
Electronic_ISBN :
2161-4393
Type :
conf
DOI :
10.1109/IJCNN.2012.6252644
Filename :
6252644
Link To Document :
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