Mathematical modeling of biochemical processes rates in biological systems.
Keywords:
biochemical process, enzymatic reaction, system of differential equations.
Abstract
Mathematical modeling of biochemical processes rates in biological systems is performed in the article. An example of enzymatic reactions is considered and investigated.
References
Robinson, P.K. (2015) Enzymes: principles and biotechnological applications. Essays Biochem., no. 59, P. 1-41.
Agarwal, P.K. (2006) Enzymes: an integrated view of structure, dynamics and function. Microbial Cell Factories, vol. 5, no. 2. https://doi.org/10.1186/1475-2859-5-2.
Palmer, T. & Bonner, P.L. (2007) Enzymes: biochemistry, biotechnology, clinical chemistry. 2nd ed., Woodhead Publishing.
Demidovich, B. & Modenov, V. (2008) Differential Equations. 3rd ed., Saint Petersburg: Lan.
Zill, D.G. (2017) A first course in differential equations with modeling applications. 11th ed., Cengage Learning.
Struthers, A. & Potter, M. (2019) Differential equations: for scientists and engineers. 2nd ed., Springer.
Agarwal, P.K. (2006) Enzymes: an integrated view of structure, dynamics and function. Microbial Cell Factories, vol. 5, no. 2. https://doi.org/10.1186/1475-2859-5-2.
Palmer, T. & Bonner, P.L. (2007) Enzymes: biochemistry, biotechnology, clinical chemistry. 2nd ed., Woodhead Publishing.
Demidovich, B. & Modenov, V. (2008) Differential Equations. 3rd ed., Saint Petersburg: Lan.
Zill, D.G. (2017) A first course in differential equations with modeling applications. 11th ed., Cengage Learning.
Struthers, A. & Potter, M. (2019) Differential equations: for scientists and engineers. 2nd ed., Springer.
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Published
2021-03-26
How to Cite
HubalН. (2021). Mathematical modeling of biochemical processes rates in biological systems . COMPUTER-INTEGRATED TECHNOLOGIES: EDUCATION, SCIENCE, PRODUCTION, (42), 43-49. https://doi.org/10.36910/6775-2524-0560-2021-42-07
Section
Automation and Control