1. Acomparision of conforming and non-conforming mesh methods for flow around a circular cylinder in non-inertial frame of references
- Author
-
Madani, S.H., Wissink, J., and Bahai, H.
- Subjects
Physics::Fluid Dynamics ,Finite element method ,FSI, Vortex shedding, Immersed boundary, interpolation/reconstruction method, cylindrical coordinates, circular cylinder ,Elements finits, Mètode dels ,Coupled problems (Complex systems) -- Numerical solutions ,Matemàtiques i estadística::Anàlisi numèrica::Mètodes en elements finits [Àrees temàtiques de la UPC] - Abstract
For applications with large physical domains and large body displacements it is of vital importance to use an accurate and computationally affordable numerical method. The objective of the present study is to compare the accuracy and computational expenses of an immersed boundary method (using IB interpolation) with those of a boundary-conforming numerical method. For the latter, the Navier-Stokes equations were solved using cylindrical coordinates [1]. The same boundary conditions for inlet and outlet were applied in both simulations. In both cases a non-inertial frame of reference was applied to be able to model moving boundaries [2]. The vortical structures that appear behind the cylinder, as well as the drag and lift coefficients and the Strouhal number for forced and vortex-Induced-Vibrations (VIV) are compared under various conditions. Although in cylindrical coordinates the definition of the boundary condition at the cylindrical wall is more accurate, the definition of the outflow condition was found to be problematic due to the usage of the moving frame of reference. The simulation results show that both approaches produce acceptable results. When using a similar number of mesh points, the simulation using cylindrical coordinates is less expensive, though the need for a larger computational domain when using cylindrical coordinates (to overcome difficulties in the definition of the outflow boundary conditions) again increases the computational costs of this method.
- Published
- 2015