Analysis of the accuracy of shock-capturing in the steady quasi-1D Euler equations
Insight into the accuracy of steady shock-capturing CFD methods is obtained through analysis of a simple problem involving steady transonic flow in a quasi-1D diverging duct. It is proved that the discrete solution error on either side of the shock is $O(h^{n})$ where $n$ is the order of accuracy of...
主要作者: | Giles, M |
---|---|
格式: | Report |
出版: |
Unspecified
1995
|
相似書籍
-
VALIDITY OF LINEARIZED UNSTEADY EULER EQUATIONS WITH SHOCK CAPTURING
由: Lindquist, D, et al.
出版: (1994) -
Analytic Adjoint Solutions for the Quasi-1D Euler Equations
由: Giles, M, et al.
出版: (2000) -
Steady transonic shocks and free boundary problems for the Euler equations in infinite cylinders
由: Chen, G, et al.
出版: (2004) -
Analytic adjoint solutions for the quasi-one-dimensional Euler equations
由: Giles, M, et al.
出版: (2001) -
LOCAL UNIQUENESS OF STEADY SPHERICAL TRANSONIC SHOCK-FRONTS FOR THE THREE DIMENSIONAL FULL EULER EQUATIONS
由: Chen, G, et al.
出版: (2013)