Abstract
An approximate analytical solution for the biochemical reaction systems is derived using the differential transform method. The analytical solution, which is given in the form of a power series, is found to be highly accurate in predicting the behavior of the reaction in the very early stages. To accelerate the convergence of the power series solution and extend its region of applicability throughout the entire transient phase, we used differential transform method theoretical considerations has been discussed and some examples were presented to show the ability of the method for Biochemical reaction systems. We use MAPLE computer algebra system to solve given problems[4].
Keywords
Maple
Convergence (economics)
Power series
Series (stratigraphy)
Transient (computer programming)
Differential (mechanical device)
Computer science
Applied mathematics
Electric power system
Mathematics
Power (physics)
Mathematical analysis
Engineering
Physics
Subject Areas
Fractional Differential Equations Solutions
·Modeling and Simulation ·Physical Sciences
Advanced Control Systems Design
·Control and Systems Engineering ·Physical Sciences
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