Guilherme Mazanti

Stabilization of Two-Dimensional Persistently Excited Linear Control Systems with Arbitrary Rate of Convergence

We consider the control system

Persistently damped transport on a network of circles

\dot x = A x + \alpha(t) b u

Stabilization of persistently excited linear systems by delayed feedback laws

, where the pair

Stability of non-autonomous difference equations with applications to transport and wave propagation on networks

(A, b)

Decay rates for stabilization of linear continuous-time systems with random switching

is controllable,

Relative controllability of linear difference equations

x \in \mathbb R^2

Stability analysis of coupled linear ODE-hyperbolic PDE systems with two time scales

,

Stabilization of Persistently Excited Linear Systems

u

Minimal-time mean field games

is a scalar control, and the unknown signal

Approximate and exact controllability of linear difference equations

\alpha