Structured and unstructured grid generation techniques (Fortran)
structured grid
Different algebraic grid generation methods are written in Fortran as follow:
- Lagrange
- Hermit
- Tow-Sided Hyperbolic Tangent (Vinkour Streaching Function)
- Transfinite (TFI)
Moreover, Poisson equation is solved using finite difference methods to generate smooth grids with orthogonality on the surface of arbitrary 4-digit airfoils. This method is called the elliptic grid generation and its code is written in Fortran.
- Elliptic grid generation
Unstructed grid generation
- Advancing front using point and line sources
Advancing front grid generation can be used to generate unstructured triangular meshes with the ability to control the mesh length locally. The control can be done using background mesh with point and line sources with their associate strength to refine mesh around them locally. The role of the background mesh is to locally control the length of triangles. The background mesh is obtained by solving Poisson equation using finite difference method. The code is written in Fortran.