Difference between revisions of "Isomerization of Alpha-Pinene problem"
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& \dot{y}_3 & = & \theta_2 y_1 - (\theta_3 + \theta_4) y_3 + \theta_5 y_5, \\ | & \dot{y}_3 & = & \theta_2 y_1 - (\theta_3 + \theta_4) y_3 + \theta_5 y_5, \\ | ||
& \dot{y}_4 & = & \theta_3 y_3, \\ | & \dot{y}_4 & = & \theta_3 y_3, \\ | ||
− | & \dot{y}_5 & = & \theta_4 y_3 - \theta_5 y_5 | + | & \dot{y}_5 & = & \theta_4 y_3 - \theta_5 y_5, \\ |
+ | & \theta_i & \geq & 0. | ||
\end{array} | \end{array} | ||
</math> | </math> |
Revision as of 19:09, 5 May 2016
Isomerization of Alpha-Pinene problem | |
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Algebraic states: | 5 |
Continuous control values: | 5 |
The Isomerization of Alpha-Pinene problem tries to determine "reaction coefficients in the thermal isometrization of -Pinene." (Cite and problem taken from the COPS library)
Mathematical formulation
The problem is given by
Parameters
The values are measurements for the concentration for at time points and initial conditions are known.
Source Code
Model descriptions are available in