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MZZF is also considered to introduce the zig zag effect in those theories, which are formulated on the basis of both displacement and transverse stress assumptions (mixed formulations).
Recently new approaches have been advanced based on mixed formulations.
Mixed formulations involving the specification of stress and displacement boundary condition are handled by combining Eqs.
A pure displacement formulation is employed (in contrast to mixed formulations sometimes used, see e.g. [18]).
We study space and time discretizations for mixed formulations of parabolic problems.
The mixed formulations are numerically tested for both the uniform h- and p-extensions.
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The more popular approach in application so far has been based on the mixed formulation.
There are many multiscale approaches for elliptic problems in mixed formulation.
The mixed formulation is minimized in the sense of least-squares.
We introduce an auxiliary variable to a mixed formulation of the problem.
A mixed formulation is considered such that both pressure and velocity are approximated simultaneously.
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