46. G. Wittum. Multi-grid Methods for Stokes and Navier-stokes Equations with Transform- Ing Smoothers: Algorithms and Numerical Results. Gmres: a Generalized Minimal Residual Algorithm for Solving Non-symmetric Linear Systems.grid and Iccg for Problems with Interfaces. In

Numerical solution of the stationary navier-stokes equations by means of a multiple grid method and newton iteration. Distributive iterationen f ur indeenite Systeme als Gll atter in Mehrgitter-verfahren am Beispiel der Stokes-und Navier-Stokes-Gleichungen mit Schwerpunkt auf unvollstt andingen Zerlegungen. PhD thesis, Christan-Albrechts Universitt at, Kiel, 1986. 145. G. Wittum. Linear iterations as smoothers in multigrid methods: Theory with applications to incomplete decompositions. Van der Wees. FAS multigrid employing ILU/SIP smoothing: a robust fast solver for 3D transonic potential ow. In Hackbusch and Trottenberg (1986), pages 315{331. 123. A.J. Van der Wees. Impact of multigrid smoothing analysis on three-dimensional potential ow calculations. In Mandel et al. (1989), pages 399{416. 124. A.J. Van der Wees. Robust calculation of 3D potential ow based on the nonlinear FAS multi-grid method and a mixed ILU/SIP algorithm. A nonlinear multigrid method for three-dimensional transonic potential ow. and T. Kushiyama. Parabolic multi-grid method for incom-pressible viscous ows using a group explicit relaxation scheme. On multiple grid and related techniques for solving discrete elliptic systems. The incomplete Choleski-conjugate gradient method for the iterative solution of systems of linear equations. iterative solution method for linear systems of which the coeecient matrix is a symmetric M-matrix. Guidelines for the usage of incomplete de-compositions in solving sets of linear equations as they occur in practical problems. J. Solution of the euler equations for two-dimensional ow by a multigrid method. Numerical solution of the euler equations by nite volume methods using Runge-Kutta time stepping schemes. 127 36. P.M. de Zeeuw. Matrix-dependent prolongations and restrictions in a blackbox multigrid solver. approximate factorization procedure for solving self-adjoint diierence equations. analysis of iterative methods for elliptic boundary value problems. solution of the Euler and Navier-Stokes equations with a vectorized multiple-grid algorithm. a property of some test equations for nite diierence or nite element methods. 125 7. O. Axelsson and B. Polman. On approximate factorization methods for block matrices suitable for vector and parallel processors. A comparison of two multi-level iterative methods for nonsymmetric and indeenite elliptic nite element equations. adaptive multi-level method for elliptic boundary value problems. Computing, 26:91{105, 1981. 13. D. Barkai and A. Brandt. Vectorized multigrid poisson solver for the cdc cyber 205. A. Brandt. Multi-level adaptive technique (MLAT) for fast numerical solution to boundary value problems. An introduction has been presented to the application of multigrid methods to the numerical solution of elliptic and hyperbolic partial diierential equations. Because robustness is stongly …