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The model is formulated as a problem of optimal control with non-consumptive objective regarding the biological species.
Based on these linearized shakedown theorems, the shakedown limit is formulated as a problem of convex optimization.
It can be formulated as a problem of diffraction of the flow sources by the rigid body.
This paper shows that the detection of feasible contacts between two translating polyhedral models can be formulated as a problem of this type.
The control task is formulated as a problem of output regulation at various set points (stable and unstable) of the system under inputs and states constraints.
In this investigation, the problem was formulated as a problem of approximation of an unknown function as well as a pattern recognition problem.
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Matching is re-formulated as a problem of relating faults to known parameters and measurements of a system.
The problem is formulated as a tracking problem.
The novel mixed H2 and H∞ tracking problem is formulated as a optimization problem.
As shown in Section 5, semidefinite relaxation lets the window design problem be formulated as a CO problem.
The optimization problems were formulated as a minimax problem for multiple network configurations.
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