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Numerical Methods for the Computation of Inviscid Transonic Flows with Shock Waves
A GAMM Workshop
von Arthur Rizzi und Henri ViviandInhaltsverzeichnis
- Boundary Conditions for Problems in Aerodynamics.
- Accelerated Finite-Volume Calculation of Transonic Potential Flows.
- Solution of the Transonic Full Potential Equation in Conservative Form Using an Implicit Algorithm.
- Relaxation Method for the Full-Potential Equation.
- Computation of Steady Inviscid Transonic Flows Using Pseudo-Unsteady Methods.
- Transonic Flow Computation by a Multi-Grid Method.
- Transonic Flow Computations with Finite Elements.
- Transonic Flow Computations by a Variational Principle Finite Element Method.
- A Finite Element Method for Computing Transonic Potential Flow.
- Flow Calculations Using the Non-Conservative Potential Equation.
- Test Problems for Inviscid Transonic Flow.
- A Modification to the Method of Garabedian and Korn.
- A Physically Consistent Time-Dependent Method for the Solution of the Euler Equations in Transonic Flow.
- Numerical Solutions of the Euler Equations for Steady Transonic Flow Past a Lifting Aerofoil.
- Finite-Volume Methods for the Solution of Euler Equations.
- Computation of Rotational Transonic Flow.
- Collective Comparison of the Solutions to the Workshop Problems.
- A. Computational Mesh for Transonic Airfoils: The Standard Mesh.
- B. Other Mesh Systems Used by the Participants.
- C. Nonuniqueness of FCPOT Numerical Solution.