NOGRID points is a general-purpose Computational Fluid Dynamics (CFD) software package based on a meshless method. It is designed to simulate a broad range of flow and continuum mechanics problems, including fluid dynamics as well as elastic and plastic deformation. The software can handle all types of stress tensors — viscous, elastic, plastic, or any combination thereof — making it a powerful tool for complex multiphysics simulations.
Unlike traditional CFD methods, such as Finite Element or Finite Volume techniques, NOGRID points CFD software does not require any grid or mesh. Mesh generation in conventional solvers is often time-consuming and costly. With NOGRID's meshless CFD software, these complex and resource-intensive meshing steps are eliminated, resulting in faster setup times and reduced engineering costs.
NOGRID points is particularly effective in scenarios where conventional mesh-based approaches struggle — especially when frequent remeshing is required due to moving boundaries or complex geometries. Thanks to its fully meshless architecture, NOGRID points delivers robust and accurate simulation results.
The software is based on one of the latest technologies in the field of numerical flow simulation. By using the fast and robust NOGRID points solver, the typically long modeling and computing times can be significantly reduced.

The basis of the computations is a point cloud that represents the continuum - or in other words: a continuum domain (fluid or solid) is replaced by a discrete number of points, which are referred to as finite points. Each finite point carries all fluid information, like density, velocity, pressure, and temperature. Finite points can either move with the fluid velocity (Lagrangian approach), or the finite points remain fixed in space while the flow information runs through them (Eulerian approach). Also a hybrid Arbitrary Lagrangian Eulerian (ALE) approach is possible. This is useful in case of combining the Eulerian approach with free surfaces or moving parts. In this context, finite points themselves can be considered as geometrical grids of the fluid domain.
Please read the technical specification for more details:
Some references regarding the method, the theory behind NOGRID points software, and some applications are listed here:
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