1D Euler equations - Shocktube 
  Problem description 
Various Riemann problems that serve as standard test cases are computed. The examples demonstrate basic adaptive functionality in one space dimension. 
  Initial / Boundary Conditions 
|  Test  |  rhol  |  ul  |  pl  |  rhor  |  ur  |  pr  |  x0  |  tend  | 
|  1  |  3.0  |  0.0  |  3.0  |  1.0  |  0.0  |  1.0  |  0.5  |  0.3  | 
|  2  |  1.0  |  0.75  |  1.0  |  0.125  |  0.0  |  0.1  |  0.3  |  0.2  | 
|  3  |  1.0  |  -2.0  |  0.4  |  1.0  |  2.0  |  0.4  |  0.5  |  0.15  | 
|  4  |  1.0  |  0.0  |  1000.0  |  1.0  |  0.0  |  0.01  |  0.5  |  0.012  | 
|  5  |  5.999240  |  19.59750  |  460.894  |  5.999242  |  -6.19633  |  46.095  |  0.5  |  0.035  | 
|  6  |  1.0  |  -19.59745  |  1000.0  |  1.0  |  -19.59745  |  0.01  |  0.8  |  0.012  | 
Outflow boundary conditions at both sides. 
  Numerical Simulation 
-  One-dimensional Euler-equations for an ideal gas (Air with gamma=1.4) 
 
-  Van Leer solver, MUSCL variable reconstruction with Minmod limiter 
 
-  Calculation with CFL-No. 0.8 
 
-  AMR-computation with a coarse grid of 200 cells 
 
-  2 levels with refinement factor 2 and 4 are used. 
 
-  Finest level corresponds to 1600 cells 
 
Reference: E.F. Toro, Riemann solvers and numerical methods for fluid dynamics, Springer-Verlag Berlin Heidelberg, 1999 
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RalfDeiterding - 06 Dec 2004