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AQAAAACAAABABgAAZgUAAA==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AQAAAACAAABABgAApgUAAA==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AQAAAACAAABABgAA/gUAAA==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AQAAAACAAABABgAAAAYAAA==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+ <DataSet timestep="300000" group="" part="0"
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+ file="Grid/Grid_300000.pvtu"/>
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+ </Collection>
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+ </VTKFile>
CylinderKnMa/Kn0p16/simulation0300_Kn0p16Ma6p9/Lambda.pvd ADDED
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+ compressor="vtkZLibDataCompressor">
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+ <Collection>
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+ <DataSet timestep="300000" group="" part="0"
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+ file="Lambda/Lambda_300000.pvtu"/>
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+ </Collection>
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+ </VTKFile>
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+ </PCellData>
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+ <PPoints>
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+ <PDataArray type="Float32" Name="Points" NumberOfComponents="3"/>
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+ </PPoints>
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+ <Piece Source="Lambda_0_300000.vtu"/>
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+ <Piece Source="Lambda_8_300000.vtu"/>
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+ </PUnstructuredGrid>
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CylinderKnMa/Kn0p16/simulation0300_Kn0p16Ma6p9/Surf.pvd ADDED
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+ <?xml version="1.0"?>
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+ <Collection>
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+ <DataSet timestep="300000" group="" part="0"
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+ file="Surf/Surf_300000.vtu"/>
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+ </Collection>
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+ </VTKFile>
CylinderKnMa/Kn0p16/simulation0300_Kn0p16Ma6p9/config.txt ADDED
@@ -0,0 +1,78 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ variable BZ equal 1.380649E-23
2
+ variable PI equal 3.1415926536
3
+ variable molecular_mass equal 6.63E-26
4
+ variable molecular_diameter equal 4.17E-10
5
+ variable gamma equal 1.666666667
6
+ variable R equal ${BZ}/${molecular_mass}
7
+ variable L equal 1.0
8
+ variable xmin equal -5.0
9
+ variable xmax equal 6.0
10
+ variable ymin equal -5.0
11
+ variable ymax equal 5.0
12
+ variable Kn equal 0.16
13
+ variable Ma equal 6.9
14
+ variable To equal 273.0
15
+ variable Tb equal 273.0
16
+ variable theta equal 0.0
17
+ variable mfp equal ${Kn}*${L}
18
+ variable cpmfp equal 4
19
+ variable nden equal 1.0/sqrt(2.0)/${PI}/${molecular_diameter}/${molecular_diameter}/(${mfp}/${cpmfp}*${Kn})
20
+ variable sos equal sqrt(${gamma}*${R}*${To})
21
+ variable vo equal ${Ma}*${sos}
22
+ variable vx equal ${vo}*cos(${theta}*2*PI/360)
23
+ variable vy equal ${vo}*sin(${theta}*2*PI/360)
24
+ variable ppc equal 30
25
+ variable xncells equal (${xmax}-${xmin})/${mfp}*${cpmfp}
26
+ variable yncells equal (${ymax}-${ymin})/${mfp}*${cpmfp}
27
+ variable Fnum equal ${nden}*(${xmax}-${xmin})*(${ymax}-${ymin})/${ppc}/${xncells}/${yncells}
28
+ variable tstep equal (-${xmin}+${xmax})/${vx}/${xncells}/10/4
29
+ variable nave equal 10000
30
+ variable noutput equal 300000
31
+ clear
32
+ shell mkdir output
33
+ shell mkdir grid
34
+ shell mkdir surf
35
+ seed 7
36
+ dimension 2
37
+ global nrho ${nden}
38
+ global fnum ${Fnum}
39
+ timestep ${tstep}
40
+ global gridcut 1.0 particle/reorder 100 comm/sort yes
41
+ region 1 cylinder z 0.0 0.0 3.50 -0.5 0.5
42
+ region 2 cylinder z 0.0 0.0 2.00 -0.5 0.5
43
+ region 3 cylinder z 0.0 0.0 0.80 -0.5 0.5
44
+ boundary o o p
45
+ create_box ${xmin} ${xmax} ${ymin} ${ymax} -0.5 0.5
46
+ create_grid ${xncells} ${yncells} 1 levels 4 region 2 1 2 2 1 region 3 2 2 2 1 region 4 3 2 2 1 clump xyz
47
+ balance_grid rcb cell
48
+ species gas.species Ar
49
+ mixture air Ar frac 1.0
50
+ mixture air Ar vstream ${vx} ${vy} 0.0 temp ${To}
51
+ collide vss air gas.vhs
52
+ collide_modify vremax 100 yes remain no nearcp yes 10
53
+ read_surf cylinder.surf
54
+ surf_collide 1 diffuse 273.0 1.0
55
+ surf_modify all collide 1
56
+ fix in emit/face air xlo ylo yhi
57
+ balance_grid rcb cell
58
+ create_particles air n 0
59
+ stats 10000
60
+ stats_style step cpu np nattempt ncoll nscoll npave nscollave
61
+ run 200000
62
+ compute 1 grid all air n nrho massrho u v w
63
+ compute 2 grid all air trot
64
+ compute 3 tvib/grid all air
65
+ compute 4 thermal/grid all air press temp
66
+ fix 1 ave/grid all 1 ${nave} ${nave} c_1[*] c_4[*] c_2[*] c_3[*] ave running
67
+ dump 1 grid all ${noutput} output/grid.*.dat id xc yc f_1[*]
68
+ dump_modify 1 format float %12.5g
69
+ compute 5 surf all air n press px py shx shy fx fy etot erot evib
70
+ fix 2 ave/surf all 1 ${nave} ${nave} c_5[*] ave running
71
+ dump 2 surf all ${noutput} output/surf.*.dat id v1x v1y v2x v2y f_2[*]
72
+ dump_modify 2 format float %12.5g
73
+ compute 6 lambda/grid f_1[2] f_1[8] Ar kx
74
+ dump 3 grid all ${noutput} output/lambdakn.*.dat id xc yc c_6[*]
75
+ dump_modify 3 format float %12.5g
76
+ run 100000
77
+ write_grid grid/final-grid.dat
78
+ write_surf surf/geom.surf
CylinderKnMa/Kn0p16/simulation0300_Kn0p16Ma6p9/cylinder.surf ADDED
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1
+ surf file from Pointwise
2
+
3
+ 200 points
4
+ 200 lines
5
+
6
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7
+
8
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