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It has been demonstrated through stability analysis [33] that almost any nonquadratic, even function can be regarded as a cost function for non-Gaussianity maximization.
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Moreover, the stability of the dual-layer hydrophobic hydrophilic hollow fiber membrane has been demonstrated through continuous DCMD experiments for 5 days.
The stability of the proposed scheme has been shown and the effectiveness of the control algorithm has been demonstrated through computer simulations.
The stability of the controller is demonstrated through the nominal asymptotic stability and that the plant cost can be located in the demanded vicinity of the non-increasing nominal cost, given a suitable objective function.
The benefits of the proposed TCSR-based FCL in terms of both voltage security and angle stability are demonstrated through bulk power system simulation results.
Asymptotic stability of the controller is demonstrated through Lyapunov argument.
The effectiveness and numerical stability of the formulation is demonstrated through examples.
The performance of the proposed methods, in terms of accuracy, stability and positivity-preserving property, is demonstrated through a set of one and two dimensional numerical experiments.
The method to allocate DG units to improve voltage profile and voltage stability condition of the distribution network is demonstrated through the simulation of the test network.
Application of the proposed methodology is demonstrated through illustrative examples, covering fuzzy impulse response of systems, fuzzy Routh–Hurwitz stability criteria, fuzzy controllability and observability.
The efficiency, stability, simplicity, distribution symmetry and incentive compatibility of the proposed procedure are demonstrated through negotiation simulation experiments.
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