WELL-POSEDNESS OF A DIFFUSIVE GYROKINETIC MODEL

That is why we obtain results a little poorer as those known for the two-dimensional Navier–Stokes equation (which are global existence, uniqueness and stability) and prove only

explained the phenomena on the assumption that the relaxation among the three lowest spin-orbit levels of Fe2+ is slowed down by the appea- rance of the exchange field /5/.They

The proof for the well-posedness of an adapted 6-tuple weak solution to the system of FB-SDEs in (1.1)–(1.5) is based on a general boundary reflection condition (called the

Numerical Simulations of Viscoelastic Fluid Flows Past a Transverse Slot Using Least-Squares Finite Element Methods Hsueh-Chen Lee1.. Abstract This paper presents a least-squares

For the constrained MHD equations that include the divergence-free conditions (1.3)–(1.4), in which pressure is determined accordingly, local existence and unique- ness of

The main result regarding the interior error estimate is summarized in Theorem 4.5, in which we obtain that the L 2 and H 1 norms of the error in an interior region away from z

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

In this note, we give sufficient conditions, for an arbitrary number of layers, to ensure that the one-dimensional multilayer shallow water system (1) is strictly hyperbolic,