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Existence and uniqueness of the discretised equations using a moving mesh are also established.
Local view factors have been calculated for different oven configurations and have been expressed as a function of angular velocity, allowing pipe rotation to be simulated as a time-dependent boundary condition, instead of using a moving mesh.
A novel numerical model capturing the evolution of cross-sectional microstructure to investigate its effect on corrosion behavior of magnesium (Mg) alloys is presented in this work using a moving mesh technique in COMSOL Multi-Physics®.
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First, we use a moving mesh approach based on the classic equidistribution method.
Qiu and Sloan [9] have used a moving mesh method for numerical solution of Fisher's equation.
Afterwards, Garey and Shen [19] used a least-squares finite element method and Qiu and Sloan [20] used a moving mesh method for numerical solution of the Fisher equation.
The governing equations are solved using an Element-based Finite Volume Method in a moving mesh.
These nonlinear effects can be analysed by the finite element method, using a linear fluid behaviour in combination with a moving mesh approach.
A moving mesh partial differential equation, or MMPDE, is used to move the (unstructured) mesh in time.
Both cases, with a uniform mesh and with a moving mesh, are tested.
This feature allows the usage of a moving mesh easily.
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