Sentence examples for mixed element formulation from inspiring English sources

To overcome the problem of volumetric locking, a mixed element formulation that utilizes linear displacement and pressure fields was implemented.

In this paper, we present a C0 finite element method for a 2D hydrodynamic liquid crystal model which is simpler than existing C1 element methods and mixed element formulation.

The need for this ansatz space can be interpreted as a counterpart to the LBB condition that arises within the saddle point principle and is usually addressed by mixed element formulations.

We show that the discrete operators and spaces of gradient discretizations can be designed so that the corresponding gradient scheme for a linear diffusion problem be identical to the Raviart Thomas RTk mixed finite element method for both the primal mixed finite element formulation and the hybrid dual formulation.

This paper introduces a (stabilized) mixed finite element formulation with continuous linear strain and displacement interpolations.

This paper addresses an implementation of the upper bound limit analysis theorem using a parallel mixed finite element formulation.

A stabilized mixed finite element formulation for four-noded tetrahedral elements is introduced for robustly solving small and large deformation problems.

In the present paper, a mixed finite element formulation was developed for modeling the electromechanical coupling and for simulations concerning electroactive polymers.

A three-dimensional mixed finite element formulation is developed for the dynamic failure analysis of general composite laminates under arbitrary edge conditions.

The method employs a hybrid spatial discretization consisting of a Q2-Pdisc1 mixed finite element formulation for the Stokes problem, coupled to a material-point formulation which is used for representing material state and history-dependent variables.

This scheme is coupled with a locally conservative mixed finite element formulation for solving parabolic and elliptic problems, associated respectively with the diffusive transport of fluid phases and the pressure velocity problem.