Scheduling in a random environment: stability and asymptotic optimality

The schemes are con- structed by combing a discontinuous Galerkin approximation to the Vlasov equation together with a mixed finite element method for the Poisson problem.. We

They showed that the problem is NP -complete in the strong sense even if each product appears in at most three shops and each shop sells exactly three products, as well as in the

When 2k is small compared with A, the level of smoothing, then the main contribution to the moments come from integers with only large prime factors, as one would hope for in

This follows as a corollary of the following stability theorem: if a minimal submanifold Σ is the graph of a (strictly) distance-decreasing map, then Σ is (strictly) stable.. It

Then, with this Lyapunov function and some a priori estimates, we prove that the quenching rate is self-similar which is the same as the problem without the nonlocal term, except

We introduce a family of DG methods for (1.1)–(1.3) based on the coupling of a DG approximation to the Vlasov equation (transport equation) with several mixed finite element methods

10, the resulting hydrodynamics (later on referred to as hydrodynamic model for self-alignment with precession) consists of a conservation law for the density and a

In this paper, we propose a nonlocal model for linear steady Stokes equation with no-slip boundary condition.. The main idea is to use volume constraint to enforce the no-slip