Iterative approximate solutions of kinetic equations for reversible enzyme reactions

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ISSN Print: 2150-4091
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"Iterative approximate solutions of kinetic equations for reversible enzyme reactions"
written by Sarbaz H. A. Khoshnaw,
published by Natural Science, Vol.5 No.6, 2013

has been cited by the following article(s):

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[1]	An Algebraic Mathematical Model For Non-Competitive Enzyme Inhibitors With Slow And Fast Subsystems
	Applied Mathematics E-Notes, 2022

[2]	Application of fractional derivative on non-linear biochemical reaction models
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[3]	Mathematical modeling for enzyme inhibitors with slow and fast subsystems
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[4]	The polymerase chain reaction model analyzed by the homotopy perturbation method
	2019

[5]	A mathematical modelling approach for childhood vaccination with some computational simulations
	2019

[6]	Mathematical Modelling for Complex Biochemical Networks and Identification of Fast and Slow Reactions
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[7]	Slow and fast subsystems for complex biochemical reactions
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[8]	Mathematical modelling of infectious disease models
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[9]	Dynamic Analysis of a Predator and Prey Model with Some Computational Simulations
	2017

[10]	Identifying Critical Parameters in SIR Model for Spread of Disease
	2016

[11]	Alternative solution of the simplest model of enzymatic synthesis of nucleic acids by homotopy perturbation method
	Doklady Biochemistry and Biophysics, 2016

[12]	Approximate analytic solution of a simple system of kinetic equations describing the enzymatic synthesis of nucleic acids
	2016

[13]	Приближенное аналитическое решение простейшей системы кинетических уравнений, описывающих процесс ферментативного синтеза нуклеиновых …
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[14]	БИОХИМИЯ, БИОФИЗИКА, МОЛЕКУЛЯРНАЯ БИОЛОГИЯ
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[15]	Об альтернативном решении простейшей модели ферментативного синтеза нуклеиновых кислот методом гомотопического возмущения
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[1]	Mathematical Methods and Modelling in Applied Sciences Lecture Notes in Networks and Systems, 2020 DOI:10.1007/978-3-030-43002-3_6

[2]	Mathematical modeling for enzyme inhibitors with slow and fast subsystems Arab Journal of Basic and Applied Sciences, 2020 DOI:10.1080/25765299.2020.1844369

[3]	The polymerase chain reaction model analyzed by the homotopy perturbation method Journal of Mathematical Chemistry, 2019 DOI:10.1007/s10910-018-00998-8

[4]	A mathematical modelling approach for childhood vaccination with some computational simulations 2019 DOI:10.1063/1.5097819

[5]	Identifying Critical Parameters in SIR Model for Spread of Disease Open Journal of Modelling and Simulation, 2017 DOI:10.4236/ojmsi.2017.51003

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