Coherent and quasi-free states

From the above construction it follows that, when the sheaf E is not assumed to be coherent but just quasi-coherent, we obtain an infinite dimensional scheme Quot X h (E ) which,

the operation (. ~ of taking the mean value on coherent states is a Lie algebra isomorphism which is the inverse of QE. 9) shows that the classical dynamics

Annales de l’lnstitut Henri Poincaré - Physique théorique... We will in fact discuss two

In particular, we recover several known characterizations of convex real-valued functions, given in terms of quasiconvexity and Jensen-type convexity by Nikodem [1], Behringer

We investigate the dynamics of a deterministic self-propelled particle endowed with coherent memory. We evidence experimentally and numerically that it exhibits several stable

proves that three apparently unrelated sets of convex cones, namely the class of linearly closed and convex cones of a finite-dimensional space, the class gathering all the cones

We showed that it represents a general method of construction of extremal, pure or ergodic states, both for quantum spin systems (Proposition 3.1) and many-body Boson systems

Remarks. 1) For the incompressible Euler equations the dilation has no effects on the an- gular vorticity of the V-states. However, this property fails for the generalized SQG