More pressure in the finite element discretization of the Stokes problem

Bound-bound transitions (line transitions) between the lower energy level i and the upper energy level j may occur as radiative excitation, spon- taneous radiative

In section 3, we study the regularity of solutions to the Stokes equations by using the lifting method in the case of regular data, and by the transposition method in the case of

A RIEMANN–HILBERT PROBLEM AND THE BERNOULLI BOUNDARY CONDITION IN THE VARIATIONAL THEORY OF STOKES WAVES..

(i) It is well-known [16] in the case of finite element discretizations that the addition of a penalty term stabi- lizes the discrete problem when the constant on the inf-sup

The theoretical results are applied to finite element approximations of elliptic PDE’s in variational and in mixed form, and to first-order PDE’s approxi- mated using

We are interested in the spectral element discretization of the Stokes problem in a two- or three-dimensional bounded domain, when provided with boundary conditions on the

Feng, Strong solutions to a nonlinear parabolic system modeling compressible misci- ble displacement in porous media, Nonlinear Anal., Theory Methods Appl., 23 (1994), 1515–1531.

This conjecture, which is similar in spirit to the Hodge conjecture, is one of the central conjectures about algebraic independence and transcendental numbers, and is related to many