Parameter Estimation Using Improved Differential Evolution And Bacterial Foraging Algorithms To Model Tyrosine Production In Mus Musculus(Mouse)

Authors

  • Jia Xing Yeoh Artificial Intelligence and Bioinformatics Research Group, Faculty of Computing, Universiti Teknologi Malaysia, 81310 UTM Johor Bahru, Johor Malaysia
  • Chuii Khim Chong Artificial Intelligence and Bioinformatics Research Group, Faculty of Computing, Universiti Teknologi Malaysia, 81310 UTM Johor Bahru, Johor Malaysia
  • Mohd Saberi Mohamad Artificial Intelligence and Bioinformatics Research Group, Faculty of Computing, Universiti Teknologi Malaysia, 81310 UTM Johor Bahru, Johor Malaysia
  • Yee Wen Choon Artificial Intelligence and Bioinformatics Research Group, Faculty of Computing, Universiti Teknologi Malaysia, 81310 UTM Johor Bahru, Johor Malaysia
  • Lian En Chai Artificial Intelligence and Bioinformatics Research Group, Faculty of Computing, Universiti Teknologi Malaysia, 81310 UTM Johor Bahru, Johor Malaysia
  • Safaai Deris Artificial Intelligence and Bioinformatics Research Group, Faculty of Computing, Universiti Teknologi Malaysia, 81310 UTM Johor Bahru, Johor Malaysia
  • Zuwairie Ibrahim Faculty of Electrical and Electronics Engineering, Universiti Malaysia Pahang, 26600 Pekan, Pahang

DOI:

https://doi.org/10.11113/jt.v72.1778

Keywords:

Parameter estimation, differential evolution algorithm, bacterial foraging algorithm, kalman filtering algorithm, modelling, metabolic engineering, bioinformatics, artificial intelligence

Abstract

The hybrid of Differential Evolution algorithm with Kalman Filtering and Bacterial Foraging algorithm is a novel global optimisation method implemented to obtain the best kinetic parameter value. The proposed algorithm is then used to model tyrosine production in Musmusculus (mouse) by using a dataset, the JAK/STAT(Janus Kinase Signal Transducer and Activator of Transcription) signal transduction pathway. Global optimisation is a method to identify the optimal kinetic parameter in ordinary differential equation. From the ordinary parameter of biomathematical field, there are many unknown parameters, and commonly, the parameter is in nonlinear form. Global optimisation method includes differential evolution algorithm, which will be used in this research. Kalman Filter and Bacterial Foraging algorithm helps in handling noise data and convergences faster respectively in the conventional Differential Evolution. The results from this experiment show estimated optimal kinetic parameters values, shorter computation time, and better accuracy of simulated results compared with other estimation algorithms.

 

Author Biography

  • Mohd Saberi Mohamad, Artificial Intelligence and Bioinformatics Research Group, Faculty of Computing, Universiti Teknologi Malaysia, 81310 UTM Johor Bahru, Johor Malaysia

    Artificial Intelligence and Bioinformatics group,

    Department f Software Engineering,

    Faculty of Computing, UTM.

    Associate Proffessor.

References

Al-Hamadi, H.M., and Soliman, S.A. 2003. Short-Term Electric Load Forecasting Based On Kalman Filtering Algorithm With Moving Window Weather And Load Model. Power System Research Group, Electrical Engineering Department, College of Engineering, University Qatay. Science Direct, Elsevier. 47–59.

Chiou, J.P., and Wang, F.S. 2001. Estimation of Monod model parameter by hybrid differential evolution. Bioprocess and Biosystem Engineering. 24.109–113.

Dong, H.K., Ajith, A., and Jae, H.C. 2007. A hybrid genetic algorithm and bacterial foraging approach for global optimization. Science Direct, Elsevier. 3918–3937.

Gabriele, L., and Mustafa K. 2010. Parameter estimation and model selection in computational biology. PloS Computational Biology. 6(3): 17.

Garrett, M.M., David, S.G., Robert S.H., Ruth, H., William, E.H., Richard, K.B., and Arthur, J.O. 1998. Automated docking using a Lamarckian genetic algorithm and an empirical binding free energy function. Journal of Computational Chemistry.19: 1639–1662.

Gultyaev, A.P., van Batenburg, F.H., and Pleij, C.W. (1995). The computer simulation of RNA folding pathways using a genetic algorithm. Journal of Molecular Biology. 250(1):37–51.

I-Chun, C., and Voit, E.O. 2009. Recent developments in parameter estimation and structure identification of biochemical and genomic systems. Elsevier. 57–83.

Karaboga, D., and Okdem, S. 2004. A simple and global optimization algorithm for engineering problems: Differential evolution algorithm.Turkish Journal of Electrical Engineering and Computer Sciences. 12: 53–60.

Ko, C.L., Wang, F.S., Chao, Y.P., and Chen, T.W. 2006. S-system approach to modeling recombinant Escherichia coligrowth by hybrid differential evolution with data collection. Biochemical Engineering Journal. 3:174–180.

Pedro, M., and Dauglas, B.K. 1998. Non-Linear Optimization Of Biochemical Pathways: Applications To Metabolic Engineering And Parameter Estimation. Oxford University Press. 14(10): 869–883.

Rodolfo, E.H., Agustín, J., and Ramón, G. 2009. An optimal fuzzy control system in a network environment based on simulated annealing: An application to a drilling process .Applied Soft Computing. Science Direct. 889–895.

Satoshi, Y., Satoru, S., Akiko, J., and Akihiko, Y. 2002. Control mechanism of JAK/ STAT signal transduction pathway. Federation of European Biochemical Societies. Elsevier Science. 190–196.

Schmidt, H., and Jirstand, M. 2005. Systems Biology Toolbox For MATLAB: A Computational Platform For Research In Systems Biology. Oxford University Press. 22(4): 514–515.

Sompop, M., Weeranuch, M., Kanidtha, J., Hiroshi, S., Suteaki, S., and Somchai C. 2005. Application of a mathematical model and differential evolution algorithm approach to optimization of bacteriocin production by Lactococcuslactis C7. Springer-Verlag. 15–26.

Sun, X., Li, J., and Xiong, M. (2008). Extended Kalman filtering for estimation of parameters in nonlinear space models of biochemical networks. PLoS ONE. 3(11).

Svergun, D. I. (1999). Restoring Low Resolution Structure Of Biological Macromolecules From Solution Scattering Using Simulated Annealing. Biophysical Society. 2879–2886.

Wang, F.S., and Chiou, J.P. 2005. Differential evolution for dynamic optimization of differential-algebraic systems. IEEE. 531–536.

Yao, L., and Sethares, W.A. 1994. Nonlinear parameter estimation via the genetic algorithm. IEEE. 927–935

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Published

2014-12-29

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Section

Science and Engineering

How to Cite

Parameter Estimation Using Improved Differential Evolution And Bacterial Foraging Algorithms To Model Tyrosine Production In Mus Musculus(Mouse). (2014). Jurnal Teknologi, 72(1). https://doi.org/10.11113/jt.v72.1778