Stabilization for an ensemble of half-spin systems

A seminal result is Artstein’s theorem [1, Theorem 5.1] which proves, for affine systems, the existence of a control Lyapunov function is equivalent to the existence of a

Ensemble controllability was studied for instance Li and Khaneja [10], [11] in the context of quantum systems that are described by Bloch equations depending continuously on a

Our methodology combines Russell’s “stabilizability implies controllability” principle with error estimates for finite element type approximations of the considered infinite

Indeed, one of the leading unsolved questions about spin systems, in discrete or continuous time, is the much more general « positive proba- bilities/rates problem

In this thesis, we have studied the modeling and boundary control of networks described by a class of infinite dimensional systems: networks of hyperbolic partial differential

The purpose of this paper is to extend such a point of view to differential modules defined by linear multidimensional systems, that is by linear systems of ordinary differential

One- dimensional spectra recorded at different magnetic field strengths are represented as projections along different directions in the two-dimensional spectrum that correlates

Taking into account saturations in the context of sta- bilization of infinite-dimensional systems is a topic that has been initiated in [27] for abstract systems, where