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flow 1.3.0
Kokkos cut-cell IBM incompressible Navier-Stokes solver + pnm pore extraction
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Functions | |
| _collocated_mode (s, mode) | |
| run (N, mode, mu=0.1, F=0.01, dt=50.0, max_steps=1500) | |
Variables | |
| _ | |
| e0 | |
| e6 | |
| flush | |
Guard: a FLAT (grid-aligned normal) channel wall at a FRACTIONAL y position -> genuine axis-aligned cut cells (fractional openness), driven Poiseuille, periodic box + cut-cell pressure. The embed wall gradient (mode 5) must reproduce the analytic parabola as well as mode 0 (for an axis-aligned normal the true-normal reconstruction is a pure 1-D quadratic along y = exact for the quadratic profile). Confirms mode 5 does not degrade the flat-wall case that modes 0-3 nail.
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protected |
Select a collocated scheme by the integer face-interp mode this script was written with:
0/7/9 are the public strings ('plain' / 'embed' / 'gauge-exact'), 5/6 the diagnostics rungs,
and every other number was deleted at 1.0.0 (the call then raises).
Definition at line 12 of file embed_flatwall_guard.py.
Referenced by run().
| embed_flatwall_guard.run | ( | N, | |
| mode, | |||
mu = 0.1, |
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F = 0.01, |
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dt = 50.0, |
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max_steps = 1500 |
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| ) |
Definition at line 22 of file embed_flatwall_guard.py.
References _collocated_mode().
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protected |
Definition at line 46 of file embed_flatwall_guard.py.
| embed_flatwall_guard.e0 |
Definition at line 46 of file embed_flatwall_guard.py.
| embed_flatwall_guard.e6 |
Definition at line 47 of file embed_flatwall_guard.py.
| embed_flatwall_guard.flush |
Definition at line 48 of file embed_flatwall_guard.py.