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Team:WLC-Milwaukee/Modeling
From 2014.igem.org
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Using the law of mass action the enzyme substrate complex, and product formation chemical equations, are separated into a set of differential equations. The MATLAB ode45 function is used to solve the set of differential equations over the given time span. | Using the law of mass action the enzyme substrate complex, and product formation chemical equations, are separated into a set of differential equations. The MATLAB ode45 function is used to solve the set of differential equations over the given time span. | ||
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| + | <h2>Enzyme at 2-fold the Concentration of Substrate</h2> | ||
| + | <table border="1"> | ||
| + | <tr> | ||
| + | <td style="padding:5px" width="33%"><img src="https://static.igem.org/mediawiki/2014/4/4e/XynA7.3_2E_1s.jpg"></td> | ||
| + | <td style="padding:5px" width="33%"><img src="https://static.igem.org/mediawiki/2014/4/4e/XynA7.3_2E_1s.jpg"></td> | ||
| + | <td style="padding:5px" width="33%"><img src="https://static.igem.org/mediawiki/2014/4/4e/XynA7.3_2E_1s.jpg"></td> | ||
| + | </tr> | ||
| + | <tr> | ||
| + | <td> COMMENTS HERE </td> | ||
| + | <td> COMMENTS HERE </td> | ||
| + | <td> COMMENTS HERE </td> | ||
| + | </tr> | ||
| + | </table> | ||
</html> | </html> | ||
Revision as of 05:35, 17 October 2014
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This code models Michaelis-Menten enzyme kinetics over a user inputted time duration. Product formation and enzyme-substrate complex formation are assumed irreversible. Initial concentrations of the E-S complex and product are assumed to be zero. And it does not account for the presence of inhibitors or activators. Using the law of mass action the enzyme substrate complex, and product formation chemical equations, are separated into a set of differential equations. The MATLAB ode45 function is used to solve the set of differential equations over the given time span.
Enzyme at 2-fold the Concentration of Substrate
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| COMMENTS HERE | COMMENTS HERE | COMMENTS HERE |
