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In this particular situation, the results are derived by solving a nonhomogeneous Riemann-Hilbert problem.
Models were derived by solving 2-D Poisson's equation using variable separation technique.
The optimal control strategies are derived by solving a mixed-integer nonlinear programming problem.
Therefore, the stable distribution of the queue Q p can be derived by solving the balance equation [23].
The discrete-time feedback controller gain is derived by solving a set of linear matrix inequalities with inversion constraints.
The Lagrangian undetermined multiplier λ i in the decision function is derived by solving the following equation (quadratic programming).
When R c =0, the maximum R 0 can be derived by solving the same convex optimization problem as (6). .
The proposed fuzzy controller parameters are derived by solving a convex optimization problem via the semidefinite programming technique.
In addition, a simple and explicit formula for optimally determined macroscopic conductivity is derived by solving a nonlinear minimization problem.
The general equation of the strain distribution in the rod is derived by solving the one-dimensional wave equation.
The kinetic energy of the fluid is derived by solving a boundary-value problem related to the fluid motion.
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