Böhm, M.; Wechsler, K.; Schäfer, M. A parallel moving grid multigrid method for flow simulation in rotor-stator configurations. (English) Zbl 0920.76064 Int. J. Numer. Methods Eng. 42, No. 1, 175-189 (1998). We present a parallel multigrid finite volume solver for prediction of unsteady flows in rotor-stator configurations using a moving grid technique. The numerical solution is based on a second-order finite volume discretization with collocated block-structured grids, an implicit time discretization, a pressure-correction procedure of SIMPLE type, a nonlinear multigrid method and a grid partitioning technique for parallelization. For the handling of the rotation and the relative movement of stationary and moving parts of the configuration, a splitting technique is employed, which, based on the block structuring, divides the computational domain in a stationary and a rotating part. According to this splitting, the time-dependent flow equations are solved in a stationary and rotating frame of reference, and a special coupling procedure is used for the interfacial blocks. Cited in 1 Document MSC: 76M25 Other numerical methods (fluid mechanics) (MSC2010) 76U05 General theory of rotating fluids 65Y05 Parallel numerical computation Keywords:stirrer configuration with baffles; second-order finite volume discretization; collocated block-structured grids; implicit time discretization; pressure-correction procedure of SIMPLE type; grid partitioning technique; rotating frame of reference PDFBibTeX XMLCite \textit{M. Böhm} et al., Int. J. Numer. Methods Eng. 42, No. 1, 175--189 (1998; Zbl 0920.76064) Full Text: DOI References: [1] Harvey, A.I.Ch.E. J. 41 pp 2177– (1995) [2] , , , and , The Application of CFDS-FLOW3D to Single- and Multi-Phase Flows in Mixing Vessels, Unpublished 1994. [3] , and , ’Numerical study of transport phenomena in MOCVD reactors using a finite volume multigrid solver’, J. Crystal Growth, 612-626 (1993). [4] Hortmann, Comput. Fluid Mech. 2 pp 65– (1994) [5] and , ’An efficient parallel solution technique for the incompressible Navier-Stokes equations,’ in and (eds.), Numerical Methods for the Navier-Stokes Equations, Notes on Numerical Fluid Mechanics, Vol. 47, Vieweg, Braunschweig, 1994, pp. 228-238. · Zbl 0875.76462 [6] Arnone, J. Fluids Engng. 117 pp 647– (1995) [7] Demirdžić, Int. J. Numer. Meth. Fluids 10 pp 771– (1991) · Zbl 0697.76038 [8] Durst, Int. J. Numer. Meth. Fluids 22 pp 549– (1996) · Zbl 0865.76059 [9] Khosla, Comput. and Fluids 2 pp 207– (1974) · Zbl 0335.76009 [10] Patankar, Int. J. Heat Mass transfer 15 pp 1787– (1972) · Zbl 0246.76080 [11] Rhie, AIAA J. 21 pp 1525– (1983) · Zbl 0528.76044 [12] Stone, SIAM J. Numer. Anal. 5 pp 530– (1968) · Zbl 0197.13304 [13] Multi-Grid Methods and Applications, Springer, Berlin, 1985. · Zbl 0595.65106 [14] and , ’ILU as a solver in a parallel multi-grid flow prediction code,’ in and (eds.), Incomplete Decompositions (ILU)–Algorithms, Theory and Applications, Notes on Numerical Fluid Mechanics, Vol. 41, Vieweg, Braunschweig, 1993, pp. 149-158. · Zbl 0787.76066 [15] and , ’A sliding-mesh technique for simulation of flow in mixing tanks,’ Proc ASME Winter Annual Meeting, New Orleans, 1993, pp. 1-9. [16] Perić, Comput. and Fluids 16 pp 389– (1988) · Zbl 0672.76018 [17] and , Computational Methods for Fluid Dynamics, Springer, Berlin, 1996. · Zbl 0869.76003 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.