We consider a nonrelativistic charged particle in a 1-D box of potential. This quantum system
is subject to a control, which is a uniform electric field. It is represented by a complex …

We consider a nonrelativistic charged particle in a 1D moving potential well. This quantum
system is subject to a control, which is the acceleration of the well. It is represented by a …

We construct explicit time-varying feedback laws leading to the global (null) stabilization in
small time of the viscous Burgers equation with three scalar controls. Our feedback laws use …

We study the controllability problem for the one-dimensional Euler isentropic system, both in
Eulerian and Lagrangian coordinates, by means of boundary controls, in the context of weak …

Maintaining the stability and shape of a plasma is a crucial task in many technological
applications ranging from beam shaping to fusion energy. This is often challenging as …

We consider N independent quantum particles, in an infinite square potential well coupled to
an external laser field. These particles are modelled by a system of linear Schrödinger …

Controllability and asymptotic stabilization of the Camassa–Holm equation Page 1 J.
Differential Equations 245 (2008) 1584–1615 www.elsevier.com/locate/jde Controllability and …

We consider a quantum charged particle in a one-dimensional infinite square potential well
moving along a line. We control the acceleration of the potential well. The local controllability …

We consider a quantum particle in a 1D infinite square potential well with variable length. It
is a nonlinear control system in which the state is the wave function ϕ of the particle and the …

The Vlasov–Poisson system describes the time evolution of a plasma in the so-called
collisionless regime. The investigation of a high-temperature plasma that is influenced by an …