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By equating the thermodynamic and electrochemical equations of the system, a linear relationship between flow rate of hydrogen generation and the source current is derived.
A branch and bound procedure based on balance equations of the system (so-called equations-based method) was recently used to solve nonlinear sensor network design problem (Nguyen and Bagajewicz, 2008).
How are the equations of the system solved when the information is passed in this way?
The dynamic equations of the system are used for uncertainty structure modelling.
The nonlinear equations of the system are imbedded in the interior of an inclusion polyhedron.
The governing equations of the system have been derived from the model.
Kinematic equations of the system have been formulated for characterization and evaluation of operation performances.
They are obtained after solving the equations of the system through the Newton Raphson method.
For this purpose, an analytical approach based on differential equations of the system will be used.
Virtual work method is employed to derive the seven governing differential equations of the system.
A mathematical model of the nanomanipulator is formulated, along with direct and inverse kinematics and dynamic equations of the system.
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