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This paper discusses the incremental stability of an underwater vehicle using the contraction theory.
This paper discusses the incremental stability of underwater vehicle based on the newly introduced contraction based input to state stability analysis.
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This paper investigates incremental (Q,S,R -dissipativity and incremental stability for switched nonlinear systems whose subsystems are not reQ,S,R -dissipativityntandy (Q,S,R)-dincremental
In this paper, we provide characterizations and descriptions of incremental stability in terms of existence of coordinate-invariant notions of incremental Lyapunov functions and contraction metrics, respectively.
The incremental stability constants of anion complexation upon addition of Cu2+ were illustrated due to the allosteric effect and inductive effect from Cu2+ complexation.
The approach that can be used to analyze incremental stability properties of so-called Filippov systems (or variable structure systems) is based on the use of regularization, a procedure to make the vector field of interest differentiable before analyzing its properties.
Incremental stability is a property of dynamical and control systems, requiring the uniform asymptotic stability of every trajectory, rather than that of an equilibrium point or a particular time-varying trajectory.
Similarly to stability, Lyapunov functions and contraction metrics play important roles in the study of incremental stability.
In the Non-Standard Fabrication panel, chaired by Associate Professor Larry Sass SMArchS '94, PhD '00, Luisel Zayas, MArch '15, presented a collaborative work titled "Quarra Cairn: Incremental Stability Through Shifting and Removal of Mass". Zayas completed the project as the QuarraMatter Fellow together with Dustin Brugmann, Brandon Clifford, Wes McGee, and James Durham.
The tuning parameters of the controller have selected analytically from the incremental stability analysis using contraction theory.
This provides a connection between the synchronizing region analysis, incremental stability and Lyapunov cooperative stability conditions.
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