A Characterization of Lyapunov Inequalities for Stability of Switched Systems

Exponential stability, based on Lyapunov functions with discontinuity at the impulses, is proposed by [9] for nonlinear time-varying impulsive systems but the stability conditions

Theorem 3.2 gives only a sufficient condition ensuring the stability of the trivial stationary point of problem (P) and does not say about how to determine the Lyapunov function

1 (a) Scheme of the sequential deposition technique at the water/hexane interface: first (left scheme), the big microgels are deposited from the interface by lifting the

Given one of these nonconvex sets, and the induced polyhedral function as control Lyapunov candidate for the nonlinear system, a necessary and sufficient condition for the function

In section 3, a new condition on the B-spline coefficients guarantying the invertibility of the 2 dimensional vector field is proposed2. The 3- dimensional case is more involved and

Our strategy is to prove a modified loga- rithmic Sobolev inequality for the exponential probability measure τ and then, using a transport argument, a modified logarithmic

This regularity is enough to apply the theory of renormalized solutions of continuity equations with mildly regular coefficients (see the classical paper by DiPerna–Lions, [16];