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The method can handle general boundary conditions.
The method can handle complex eigensolution without difficulties.
The method can handle grains with different shapes, dihedral angles, and contact numbers.
The proposed GDG method can handle time dependent and nonlinear jump conditions = f.
This method can handle sharp corners and complex geometries as is demonstrated with several examples.
The method can handle straight and curved boundaries, whether immersed or not.
The method can handle shaped tokamak plasma equilibria with a divertor configuration.
Our numerical method can handle these negative values, but they would cause problems in a radiation-hydrodynamics calculation.
The method can handle the problems when the solutions and/or the interfaces are weaker than C2.
Thanks to the human-like process in design, the proposed method can handle design problems that have multiple objectives.
The method can handle real gas (and liquid) mixtures with variable density as well as constant density fluids.
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