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A numerical lock-in procedure yields amplitude and absolute phase maps of the thermal field periodic component.
The algorithm contains constructions that prevent a numerical locking at the open/outflow boundary.
The algorithm contains special constructions, for treating the variable dynamic viscosity in the outflow boundary condition, and for preventing a numerical locking at the outflow boundaries for time-dependent problems.
The numerical algorithm for the outflow boundary condition is developed on top of a rotational velocity-correction type strategy to de-couple the pressure and velocity computations, and a special construction in the algorithmic formulation prevents the numerical locking at the outflow boundaries for time-dependent problems.
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The main difficulty is to handle the div-grad duality to avoid numerical locking and oscillations.
The formulation does not require ad hoc shear correction factors and no numerical locking arises.
Numerical locking is moreover avoided by the use of higher-order NURBS.
In this work we consider the problem of numerical locking in composite materials featuring quasi-incompressible and compressible sections.
The intent of using hp method for beam and thin-walled structures is that it should automatically create FE meshes with adequate distribution of the approximation orders to prevent the numerical locking phenomenon and to provide accurate solutions.
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