SIMP is an example of mesh-based algorithms. The result of the optimization that it provides is density distribution under space partitioning (mesh). SIMP can exploit cubic or tetrahedral meshing. It works quite well for many applications, but still, it returns just an approximation of a modelled solid body with a polygonal surface. Usually, designers use the geometry constructed by SIMP as the starting point for further modelling. That happens because such a geometry requires some changes before manufacturing. Smoothing is one of these changes. It is needed since the obtained polygonal surface can have undesired sharp features. Sometimes this revision of the optimized body becomes modelling from scratch.
The topology optimization approach based on FRep modelling allows designers to obtain bodies ready for manufacturing. Choosing different forms of FRep functions for shape approximation leads to different properties of the resulting geometry. In our research, we used a free-form FRep defining function. This kind of function defines bodies with the piecewise second-order surface. Such a surface is much smoother than a polygonal approximation.