Employing adaptive method, the corresponding controller which renders the closed-loop system asymptotically stable is constructed.
We derive necessary and sufficient conditions for the existence of a control law that renders the closed-loop system strictly positive real with respect to a disturbance input.
By introducing a novel reduced-order observer, an output-feedback-based control is constructively designed, which renders the closed-loop system asymptotically stable in the large when the nonlinearities and stochastic disturbance equal zero at the equilibrium point of the open-loop system, and bounded in probability, otherwise.
But for teams with high-profile, expensive closers — like the Mets with Francisco Rodriguez — it is even more so because it is a colossal waste of talent and money every time a setup man blows a lead in the eighth inning that renders the closer useless.
In this paper we study the feedback preserving the geometric structure of controlled contact systems and render the closed-loop system again as a contact system.
Then based on the homogeneous domination approach and the appropriate Lyapunov Krasovskii functional, a scaling gain is introduced into the proposed output feedback stabilizer to render the closed-loop system globally asymptotically stable.
The main problem addressed in the paper is design of state feedback control laws that render the closed-loop system integral-input-to-state stable (iISS) with respect to the disturbances.
And, at the end of the Adagio, Steinberg rendered the closing solo in touchingly elegant, sweet-toned fashion a case of a formula that somehow takes on transcendent meaning.
And, at the end of the Adagio, Steinberg rendered the closing solo in touchingly elegant, sweet-toned fashion — a case of a formula that somehow takes on transcendent meaning.
The idea is to design at first a state feedback law able to perform the energy-shaping task, i.e. able to render the closed-loop system a port-Hamiltonian system with a new Hamiltonian with a minimum at the desired equilibrium.
