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This leads to a nonlinear control problem subject to constraints.
The first is a specified eigenvalue maximization problem subject to a volume constraint, and the second is its reciprocal volume minimization problem subject to a specified eigenvalue constraint.
It can then be transformed into the rank minimization problem subject to the LMI constraints.
It involves solving a convex optimization/feasibility problem subject to LMI constraints.
Coupled networks can discover and sort components into the subnetworks; a problem subject to combinatorial explosion.
We consider the formulation as a nonlinear programming problem subject to differential algebraic constraints.
The removal of the nonlinear equality constraints is accomplished, resulting in a simple optimization problem subject to bound constraints.
The FMPC law can be easily obtained by solving a convex optimization problem subject to several LMI conditions.
It presents optimal and heuristic solutions to the problem subject to our proposed EQDF and EQDZL analysis.
Controller parameters are determined by the solution of a convex optimization problem subject to linear matrix inequality constraints.
This paper presents a genetic algorithm to solve the MCR problem subject to transmission delay and transmission success ratio.
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