Conformal mappings have applications in mesh generation, map projection, and other areas.

Parallel mesh generation in numerical analysis is a new research area between the boundaries of two scientific computing disciplines: computational geometry and parallel computing.

One of the challenges in parallel mesh generation is to develop parallel meshing software using off-the-shelf sequential meshing codes.

There is a difference between parallel mesh generation and parallel triangulation.

This algorithm is extended in Clemens and Walkington for parallel mesh generation.

Still the preprocessing step of mesh generation remains a sequential bottleneck in the simulation cycle.

An area with immediate high benefits to parallel mesh generation is domain decomposition.

Finally, a long term investment to parallel mesh generation is to attract the attention of mathematicians with open problems in mesh generation and broader impact in mathematics.

The mesh generation is designed using arbitrary-level hanging nodes.

The finite element solver makes use of automatic mesh generation and automatic mesh refinement in order to aid in problem solution.