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AQAAAACAAABABgAADgYAAA==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AQAAAACAAABABgAALAYAAA==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AQAAAACAAABABgAALQYAAA==eJw9k/0/FAYcx2Wlax7mtHSllMlQaeJ2rKevmAyp87AjZ80hYnk86shzx+GcW9l5Vu6FeUgOpQvT18O5Y5w7tqKmtZSpqY5iK43W9sP+gc/r83m/3h8Tgred8GIeXnUcjZjfzUd53MbQuh94WBwY773fPw8jy1M6no7x8NdjHc/smTyMuffdC981PBxnHF48a56LXgNq1D4eF2c8jOetF3Kw9UETebYyB2VzDtVEay6uNv5zTQUpG02rPtUo183Br5bGt8EkBz0vxNm2u3DQuT34hZzCQRcC7dagio1f32AyqtZn4K5SVUHJy3QMSl3M0F6Vjm/Fz27zRlMxVDJ0gO+ejNk3owma985irXXZWNKpM7j4OH7CTxiLm87VdfP7ovFzg1+ki4xIfOwh1gkVheLm/oSwhVsnMNNZ3TBAHoBLByyoZc/omFAb3mtGOI6fabtnQC8dT7V70SvyvbDQVPo48pUnNoWRvPEQFYU1G7c60t2wjpnyc32mPRYP0IVeYXqg/7Pf2jMMS9hxTn5l+LODoNVgsi6WdBQWgpZHbEJ9oWG16RJp2B/2eMhirdJDgDIzXbtcFg6um7P3PVeLhYOJq3S0LVkgcWC+ejt0FjT6HKv8lGnwYeHDdVkX2UATJxxJuJ8FTBe7wz0ZuVDvPJtJ3v4tVH50xPTOHxcgtjRKNEQXgF5GQdxbnyLY8orUYHurBAppDpOGrpfgwJpTw93WQrjj8ManO7ISuqY5xJ7KargU/cDuC/1a+Cb572rHpHpQpFN/lY00AIOyInNKIYKo62279zOaoUIyfaTpbQt4SVFxI+oaUL0oDXU7rwN38svblD4x3En0M9gubYOIe3LPzTEdYG+kriN06YRkNY9S2zaEPRpBojMpXaDaevp7ZXw3jL6Rjl081gPNr29QvHJ74aZl8XaSQAK6opn1TzP74Lruowp2sRTSaf79f9BkoPhwj6jZtR+MhRbTHn4D0H5uvNh+egAkhAcjUuIgWMXo/3mtdxC2oPiJInkIgu8uCwQfy8HZdeoZoUYOK0iKCmHKMLzKKtJznh+GcFpS4/UABfBlWv9Ogvq5UbcAXSUknVcWMM2VsO9c5vKaXUqwdTleHminBPfdw/fZ9koYI6tsHZ2UIJhTWe/apITxcZN6sYYSqmSq8MWrCiDwKXk+XAUoPzBmOxkoYAvR86Ps48OQaBrcSfpRDjYbu+hbD8ohp+nBE0HLEFQfsVvLeNf7C2t9txDTQXB6j6W5zexHeLiBPH80agA6Smv2PAruB+IKDrU6WAZa/wVK4a+438qI1X3/c1som78519oL3Gy5rFXYA31bm2JOnu8GZXJVltblLjDbOZfaYo5QftLbaMq0E+atcqYKaB1QknhVznvSBqcnY35QHxFDkyiujrjYCoE/uRh963oNuJKVnyZqXgVKfuQ7E5oh/Pw1g6QhERR6hdt021yB/6xyrocXmqJt8Y01ME0jXG5mV4PTQypq0ivhtk/PXdJeIXxsSKVMvX8J5MYplrMTpXAlJyrf/UQRtLqX6wTtF4A56/02D8UFMA0xe87K5wOppf0Wc5QLstSnC8/5HEDzBi/qu2uS8iurCzvTQE/lMhG7LhFCLPy/imKw4Pu1QV9rX2bC402FQ1qnI8DqLNnS7VQoDDoaRbz8xh9CXkelPMr1BgZBxZjK/BIC2I2HiQ4AmqF8e48DGuDhCRY6qTtwIrFfbUFzL9bO+H9yd+XnOGvVe+gYOmPJeyHlIsZRjGcp0qYIx5A1RnZ5IfZBX/Hv1o4mvshixfbHiP1x9d6wueFDgchR5JJr0k5gkGDUulNyEhcciH8t2UXg5ichjp8sR6PCtrc3bJKJ5PJyrbwLZ9B3aENpCCUe9aj7eiQJyajPLswwEKRiF5nWsKMpDUt2Or+uikhHk8ZAv+hoNhbyq6o4wgycMSiaMGvJxPuVywkZqzj4sqFq3X1qFup0qEiGb7JxZP/MRovVObi+ZIY86pGN4Cmir5TmYIuwdCkthouS5l0RlStysdK47W/OPBebeKyW0g083NtXf7DoFx7O2Kz9KcOHh5ICQ7eFoDxUM9A1aizj4fk5M8EsOw/VndS1KXF5+A8kZBp4AQAAAACAAABABgAAMgYAAA==eJwV0Yk71AkfAPAdxTpSGkftOxWVoyJ3uXr2u5WbHKkmx8pVyFnZmEOvMTKGlxxjMitMJuZ1jZnBzPwi3+Wt3XeRo/W+kcrjLT2lRqWi3nb1vvsvfD4m2p2U/vodUOZnxGNxDoHQ/d6bGp9gOD046cE6HgHEBzh9/VAEWImG7Be1YmEbZ+B3Y8dESDz6qfS0NAmCfRQtmTdTQJY0y2oeSoWn4VWqqdUM2LfiHS+KOw9phCckzFyADM9r7z7GZQEnsJ4653ERQg7rHuupygbLmzncz9M0iL+ZkiA3pAE7vXjHFys6LBlXqR3ldPj9XgX53O5cCGD69aeRmHDyvvznBSETnEu0ZhdeM2DGImbPq5MM0Iq7ZNhJzQWDe5I69iADnjpEByUcZMJ/KJ3z7o4MoJKv0L8lmDDOiNf+qiwXNITFFGXNX8H8mejfXhQWTNh9ddirJB+4yt20cZ8CqEuibp+3ugzPryv0RWZFQJWW5shruRC2gxvtLfsb2P7FcVsTuQwOnkmc8DAuh5t2iQrr9xVADtKLfm/MA3pISPGJxWrY5Xc/sH+aD15vsPrVVA34m08M7+LXAtZ3httS6mBak52y+LwBmmy/+cV3WQhq/2HfW+JGuMHNzrPaewNCHd16nAKbIOrcuWPpjc3gM2Ti1zshhpKiuCWtmhZoL5UZRue3gWbY3famvHbQ8NHQ3/+DBAba5kcD7aWQ+vXOZR2hFIo1+xsjO2WguzFT+/hZOUwZbLl6LqwLfvx+5YS5ZTd4ezrQ1ox0wzL/fP8Uowfe+vYdqLNWwP4KgV7UNiVsev94s0aeEv65qGGhaaKCFOX3SZLfVKCdnahW6BHg8nNQjk4QAcRACMc4nYDz4izp6hgBDoI9m6snCZhbbH908ToB4SXBJPt6AjS8r7pwUggof3D71z/WEzD547Ot4ucqCN65t1q5UwUu4kqSsFgJk0Qjz6BdAVvbePUvLBTwYsPdA0RzN0xbGpf2YBcMbTY9YzcjB5o7lUfOlwHfbKdwcKMU7pRGjozpd4Brb09g4ZMWIAVHqNoHm6GZZfov6awIRjw3HlV2NYBTKu9DLVcAG2e54XaFlXBH49REx/0CcLw0njzyIBW2UixxIS0JFxdJ/y8uxKp5c16/QSVGsFeOEyECrIhpFfQYCTHS06jK5acbaBbHvlzlLEbB5LhWzJpW/PsFr93bT3bgTIba089Xiks60zRKrQwzesejxBVyvC2zTReRutG6iCXJJfWgxrrhhgw9BbrMRQuUCwr8SFGr5rKVOM2z7hv2UuGZhl92jfWp8MvaTdZn7Qn083GrOZJHoMc3Wyw6RwmsvzfwX+AQ+CpUte3ySwJPF7tpu0cQaL1pz5eIaALz/Kt3MQIIXIn0CCWTCfSydWXjKRUa0Sqz7j5VYmjvKc2P6Up0tp7h9M0rkBvLcXjxugetbmUw1YIePBNwwkv1azdO2aa52uh346y4dfw7my48Kohbn18mR8r6gDXQKkMWXxJDeSvFg+v9a5I/d+Lx1JGXRYclSHd71R+f046kxxo6xaZt6H3wzcdlSQteKgniR7wWY3Zhy94fysWoa6Dp1BzThKFB3W3lSyKkFBCPhnMbkXoo2++a8XU87DYhOTTUgKJKd9KRgjqkdRQsVrrWYluVk1F2nwAnfQPm1dpXkcG2C2zW5aNhwtpjrvk89Fu5oLvUVYE2NirTNz+Vo7uMsyzLv4JaSZF33Z+UoBGvsZrB4iLjU52l0+NCTI36Ihm7dhn/VI79xMZ3q095FrMs9C1vOmvyjzy0fDcdkGCfhw9bH5h/OJaLrbMeZpjGxD6zHfvUcXSUmxc/8FHRkZIxZ7eln4EOoaOx2v4MFD7PjE/m09Hms85gpg4DyatCrl4tE8nTX4ebBDLxvsHAo1USA8uu9HYIttOxk/qHYqSMhr+pHmq+DqGh3trmHFJtDpa9Uxsui7Jxne06H+9bF3Fsddk6LD8LN2StunxHz8KmOiDXOp/HmKkQs0ZOJubpFxlQR9PRvMt0NCkkGfcdKXu7KTkJuQ8HW+7wEzAuqnc1fTgWF8KcDDI7InGO7/zSYX84Prmd43eBH4ycZ1mu37I9UGWx4Wp01QH8H6BiFE8=AQAAAACAAABABgAACgQAAA==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AQAAAACAAABABgAAFQAAAA==eJxjYBgFo2AUjIJRMApIBwAGQAABAQAAAACAAABABgAAFQAAAA==eJxjYBgFo2AUjIJRMApIBwAGQAABAQAAAACAAADAEgAA0gMAAA==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AQAAAACAAABABgAAXwEAAA==eJwtxVFEHAAAANBKkpzkJEmSJMlJkiRJkiRJkiQnSXKSJEmSJEmSJEmSZGYmmUmSJEmSJEkyMzOTzCRJkmT20Xs/LybqXazjHO8EB5zoJAed7BSnOs3pznCms5ztHOc6zyHnu8CFLnKxS1zqMpe7wpWucrVrXOs617vBjW5ys1vc6rDb3O4Od7rLEXe7x73uc78HPOghD3vEox7zuCc86SlPe8aznvO8F7zoJS97xate8wd/9Cd/9ro3/MVfvektb3vHu97zvg986CMf+8SnPvO5L3zpK1/7m7/7h3/6l3/7xrf+47++870f/OgnP/vFr37zP0dFvxfjWMc53gkOONFJDjrZKU51mtOd4UxnOds5znWeQ853gQtd5GKXuNRlLneFK13late41nWud4Mb3eRmt7jVYbe53R3udJcj7naPe93nfg940EMe9ohHPeZxT3jSU572jGc95/9sSVRSAQAAAACAAADIAAAADAAAAA==eJxjZh4eAADsVAJZ
37
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38
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CylinderKnMa/Kn0p10/simulation0105_Kn0p10Ma2p4/config.txt ADDED
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+ 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 2.4
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
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+ 179 179 180
390
+ 180 180 181
391
+ 181 181 182
392
+ 182 182 183
393
+ 183 183 184
394
+ 184 184 185
395
+ 185 185 186
396
+ 186 186 187
397
+ 187 187 188
398
+ 188 188 189
399
+ 189 189 190
400
+ 190 190 191
401
+ 191 191 192
402
+ 192 192 193
403
+ 193 193 194
404
+ 194 194 195
405
+ 195 195 196
406
+ 196 196 197
407
+ 197 197 198
408
+ 198 198 199
409
+ 199 199 200
410
+ 200 200 1
CylinderKnMa/Kn0p10/simulation0105_Kn0p10Ma2p4/gas.species ADDED
@@ -0,0 +1,14 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ # Species data
2
+
3
+ # species name
4
+ # molecular weight (atomic mass units, e.g. 16 for oxygen)
5
+ # molecular mass (kg)
6
+ # rotational degrees of freedom (integer, unitless)
7
+ # inverse rotational relaxtion number (unitless)
8
+ # vibrational degrees of freedom (integer, unitless)
9
+ # inverse vibrational relaxation number (unitless)
10
+ # vibrational temperature (K)
11
+ # species weight (unitless)
12
+ # multiple of electon charge (1 for a proton)
13
+
14
+ Ar 39.95 6.63E-26 0 0.0 0 0.0 0.0 1.0 0.0