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AQAAAACAAABABgAArgUAAA==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AQAAAACAAABABgAAmgUAAA==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AQAAAACAAABABgAADAYAAA==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CylinderKnMa/Kn0p10/simulation0125_Kn0p10Ma4p4/Grid.pvd ADDED
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+ <?xml version="1.0"?>
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+ <VTKFile type="Collection" version="0.1"
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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/Kn0p10/simulation0125_Kn0p10Ma4p4/Lambda.pvd ADDED
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+ <?xml version="1.0"?>
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+ compressor="vtkZLibDataCompressor">
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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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+ <PDataArray type="Float32" Name="Points" NumberOfComponents="3"/>
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+ <Piece Source="Lambda_0_300000.vtu"/>
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CylinderKnMa/Kn0p10/simulation0125_Kn0p10Ma4p4/Surf.pvd ADDED
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+ <?xml version="1.0"?>
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+ compressor="vtkZLibDataCompressor">
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+ <Collection>
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+ file="Surf/Surf_300000.vtu"/>
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+ </Collection>
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+ </VTKFile>
CylinderKnMa/Kn0p10/simulation0125_Kn0p10Ma4p4/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 0.1
13
+ variable Ma equal 4.4
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/Kn0p10/simulation0125_Kn0p10Ma4p4/cylinder.surf ADDED
@@ -0,0 +1,410 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ surf file from Pointwise
2
+
3
+ 200 points
4
+ 200 lines
5
+
6
+ Points
7
+
8
+ 1 0.5 0.0
9
+ 2 0.499753280182866E+000 -0.157053795390643E-001
10
+ 3 0.499013364214136E+000 -0.313952597646568E-001
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+ 4 0.497780982301540E+000 -0.470541566592573E-001
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+ 5 0.496057350657239E+000 -0.626666167821523E-001
13
+ 6 0.493844170297569E+000 -0.782172325201156E-001
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+ 7 0.491143625364344E+000 -0.936906572928624E-001
15
+ 8 0.487958380969374E+000 -0.109071620698271E+000
16
+ 9 0.484291580564315E+000 -0.124344943582427E+000
17
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+ # molecular mass (kg)
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CylinderKnMa/Kn0p10/simulation0125_Kn0p10Ma4p4/gas.vhs ADDED
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