Solution Operator for Non-Autonomous Perturbation of Gibbs Semigroup

Cette méthode utilise un système asservi classique conçu avec un correcteur PI ou PID utilisant n’importe technique de réglage du correcteur PID ; puis le correcteur PID classique

Abstract. We show that every quasitrivial n-ary semigroup is reducible to a binary semigroup, and we provide necessary and sufficient condi- tions for such a reduction to be

(4) and (5) show that instead of the usual "decoupliig'; between ionization balance and excited states populatior~ justified by time scales, a formal decoupling is

In this paper, we formulate the multiple scales method for studying the oscillators of type (3), in which the Jacobian elliptic functions are employed instead of the usual

A similar reduction is also valid for repeated perturbation of open quantum dynamical systems, which are described by dissipative extensions of Hamiltonian generators `a

We construct global solutions on a full measure set with respect to the Gibbs measure for the one dimensional cubic fractional nonlinear Schr¨ odinger equation (FNLS) with

We first present the level set method, and then we derive from the previous analysis an iterative scheme which converges provided that the initial guess is not too far from

We prove maximal L p -regularity results and other regularity properties for the solutions of the above equation under minimal regularity assumptions on the forms and the