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The numerical results in Kergrene et al. (2016) indicated that the GFEM is indeed strongly stable.
The grand coalition usually does not form a strongly stable coalition structure.
It is hypothesized that the lack of an intercept for our data reflects the strongly stable conditions over the stream.
The authors have extended GPC by coprime factorization and proposed the extended controller for constructing a strongly stable system.
The surprising failure of other strongly stable filtering strategies is also explained through these off-line criteria.
The stable coalition structure under this mechanism is also studied, and it is proved that under symmetric information there exists one unique strongly stable coalition structure.
When N is equal to infinity, we obtain strongly stable II1 factors (or called McDuff factors) that contain maximal injective abelian von Neumann subalgebras.
The time variable is discretized using an implicit strongly stable approach that is formulated by careful lagging of the non-linear parts of the convective and source terms.
The extended controller has a new design parameter which is chosen to stabilize the controller without changing the closed-loop poles, that is, the controller is a strongly stable controller.
The idea of a strongly stable GFEM associated with one of the two axioms has been introduced; strong stability of the GFEM is important for designing efficient iterative methods to solve the underlying linear system.
It is shown by means of a solid nonsmooth analysis that the adaptive control system is globally strongly stable and the state of the controlled system converges to the origin while the uniqueness of the solution of the closed loop system is not necessarily guaranteed.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com