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Control design is based on sufficient robust stability condition formulated as a solution of bilinear matrix inequality BMI.
In fact, it consists on a new stabilization condition, formulated as an LMI optimization problem parameterized by a scalar, offering an additional degree of freedom.
The second one is an independence condition formulated in terms of utilities.
Further, it is worth noting that the condition formulated in (27) is in agreement with that derived in [23] with Gaussian signaling.
In other words, the significant lower channel utilization for λ = 10 packets/s compared to λ = 50 packets/s provides a more stable transmission with respect to the service rate μ in terms of the stable condition formulated in (36).
In this paper we present some fixed point results for the sum S + T of two mappings where S is a strict contraction and T is not necessarily weakly compact and satisfies a new condition formulated in terms of an axiomatic measure of weak noncompactness.
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The stabilizing controller design is based on sufficient robust stability conditions formulated as a solution of bilinear matrix inequality.
Boundary conditions formulated need only one unknown variable for third-order FC-ENO scheme and two unknown variables for fifth-order FC-ENO scheme.
To reach a high convergence rate in order to obtain accurate solutions, the complementary boundary conditions formulated by Baruh and Tadikonda should be satisfied.
The FED object provides the finite element yield conditions in terms of the element nodal forces as opposed to conventional yield conditions formulated for stresses at an infinitesimal point.
The conditions are based on a concept termed the failure mode concept (FMC) which provides failure conditions formulated on UD lamina level that allows for a prediction of the critical lamina failure mode, and finally of laminate failure.
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