Adaptive Finite Difference Methods in Fluid Dynamics

Cover Adaptive Finite Difference Methods in Fluid Dynamics
Adaptive Finite Difference Methods in Fluid Dynamics
Marsha J Berger
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LC 32 x 8 coarse grid with two levels of refinement.
CP MACH 0. 500ALPHA 0.
CL 0. 0000CD 0. 0003CM -0. 0000 f** * * * * * * \ Fig. Til Pressure coefficient using lhc grid in Fig. "VlO - 43 - CP MACH 0. 800ALPHA 0.
CL 0. 0000CD 0. 0097CM -0. 0000 , *** * * *** \ * Fig. 1l? Pressure coefficient using a 64 x 16 coarse grid.
X\\\ \\ \, n "\ \ \ ^-T— "-L/ / I — "' . • \ V' •^//vfrrvw > Fis-Tli 64 x 16 coarse grid with one level of refinemen CP CP MACH 0. 8C0ALPHA 0.
CL -O. OOOOCD 0. 0083CM -0. 0000
...i * * **•*«, * MACH 0. 800ALPHA 0.
CL -O. OOOOCD 0. 0083CM O. OC: r- * * * Fi(. \\r^ Pressure cocfficicnl using ihe grid in rig "^ 1^ Kig. L\S' Pressure cocfficirnl using j I IK x 32 course grid - 44 - Fig Vila 64 x 16 coarse grid with one level of refinement, using a less slringenl error tolerance.
CP MACH 0. 800ALPHA 0.
CL 0. 0000CD 0. 0085CM -0. 0000 **, \ Fig. V^ Pressure co*fficienl using the gnd in Fig. T'b - 45 - Fig. 7. 18 shows a contour plot of the density.
Fig. 7. 19 shows a blowup of the region containing fine grids at level 2 and 3.


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