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The slip vector x is obtained by solving Eqs.
T CFAR is obtained by solving Equation (1).
This regulator is obtained by solving a linear quadratic problem.
The path between two given targets is obtained by solving a time-dependent optimal control problem.
Any point on the boundary of the convex region is obtained by solving (22).
The optimal cancelation signal is obtained by solving a quadratically constrained quadratic program.
This means that, the SRL is obtained by solving the following implicit equation.
The accuracy constraint for the next iteration is obtained by solving.
The generator matrix for the Markov chain is obtained by solving the equilibrium conditions[31].
The upper bound curve is obtained by solving the proposed method in [22].
Finally, using (20), the optimal subcarrier assignment is obtained by solving the following equation for (21).
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