Proceedings of the Third GAMM — Conference on Numerical Methods in Fluid Mechanics, 1980 DFVLR, Cologne, October 10 to 12, 1979 Notes on Numerical Fluid Mechanics and Multidisciplinary Design Series, Vol. 2

The goal of the GAMM-Committee for Numerical Methods in Fluid Mechanics (GAMM­ Fachausschuf3 fUr Numerische Methoden in der Stromungsmechanik) is to bring together European research workers from different fields who are working on fluid mechanica I problems and develope and use Numerical Methods as mathematical tools, and to foster communication and cooperation between these people and the mathematicians working on the theory of Numerical Methods. The GAMM-Conference on Numerical Methods in Fluid Mechanics, which supplements the other activities of the committee, e. g. the GAMM-Workshops, is held every second year. The Third GAMM-Conference on Numerical Methods in Fluid Mechanics was held at the DFVLR, Koln, October 10 to 12, 1979. Approximately 100 scientists from 13 European countries attended the conference. In 32 papers problems were treated rang­ ing from basic numerical questions to the application of Numerical Methods to basic fluid mechanical problems in Aerodynamics, Atmospheric Research, Nuclear Energy Techniques, Solar Energy Research, Turbomachines and Cascades. In two presentations the results of the GAMM-Workshops "Finite Element and Finite Volume Methods for Transonic Flow" (Chairmen W. Schmidt and F.G. Sator), and "Computation of Inviscid Transonic Flow" (Chairmen A. Rizzi and H. Viviand) were discussed. The report on the latter workshop will appear in "Notes on Nurnerical Fluid Mechanics" of Vieweg, too.

Numerical Solution of the Steady Flow in Turbomachine Blades and Ducts of Arbitrary Shape.- Computation of Strong Interactions in Transonic Flows.- Natural Convection in Cavities for High Rayleigh Numbers.- Computational Schemes in General Curvilinear Coordinates for Navier-Stokes Flows.- Studies of Turbulent Confined Jet Mixing.- A Mixte Compact Hermitian Method for the Numerical Study of Unsteady Viscous Flow Around an Oscillating Airfoil.- Finite Element Methods for Transonic Flow Calculations.- Evaluation of a Minimum Principle for Transonic Flow Computations by Finite Elements.- Compressible Flow in Arbitrarily Connected Fluid Domains.- A Numerical Investigation of a Two-Dimensional Shock Structure.- Numerical Solution of Linear and Non-Linear Parabolic Differential Equations by a Time-Discretisation of Third Order Accuracy.- Mixed Eulerian — Lagrangian Formulation and Finite Element Solution of 2-D Moving Boundary Problems in Compressible Fluid Dynamics.- Transonic Flow over Airfoils with Tangential Injection.- On the Finite Element Modelling of Viscous-Convective Flow.- On Steady Shock Computations Using Second-Order Finite-Difference Schemes.- Vector Processing on the Cyber 200 and Vector Numerical Linear Algebra.- Treatment of Incompressibility and Boundary Conditions in 3-D Numerical Spectral Simulations of Plane Channel Flows.- Design of a Calculation Method for 3-D Turbulent Boundary Layers.- A Class of Diagonally Dominant Implicit Schemes with Arbitrary Numerical Dissipation.- The “Post-Correction” Technique for the Fitting of Shocks and Other Boundaries.- Finite Element Approximation of a Variational Principle for Perfect Fluid Flows with Free Boundaries.- A Fourth-Order Compact Implicit Scheme for Solving the Non-Linear Shallow-Water Equations in Conservation-Law Form.- Comparison of Some Numerical Methods for Solving Hyperbolic Differential Equations with Discontinuous Initial Values.- Plane Unsteady Flow of Inviscid and Incompressible Fluid Around a System of Profiles.- Three-Dimensional Numerical Evaluation of Heat Loss Through Natural Convection in a Solar Boiler.- Boundary Conditions in Difference Schemes for Hyperbolic Systems.- Computational Methods for the Design of Adaptive Airfoils and Wings.- A Generalized Grid-Free Finite-Difference Method.- A Calculation Method for Incompressible Boundary Layers with Strong Viscous-Inviscid Interaction.- Numerical Solution of Advection-Diffusion Problems by Collocation Methods.- Numerical Analysis of the Stability and Non-Uniqueness of Spherical Couette Flow.