update src
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@ -1,5 +1,5 @@
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#!/bin/bash
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xyz2nc -t pipeline_mag_pot.txt -o pip_V -r -30/30/-30/30 -i 3/3 -c 0,1,3 -l x,y,V
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xyz2nc -t pipeline_mag_grad.txt -o pip_B -r -30/30/-30/30 -i 3/3 -c 0,1,3,4,5 -l x,y,Bx,By,Bz
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xyz2nc -t pipeline_mag_tensor.txt -o pip_T -r -30/30/-30/30 -i 3/3 -c 0,1,3,4,5,6,7,8,9,10,11 -l x,y,Txx,Txy,Txz,Tyx,Tyy,Tyz,Tzx,Tzy,Tzz
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xyz2nc -t pipeline_mag_pot.txt -o pip_V -r -20/20/-20/20 -i 2/2 -c 0,1,3 -l x,y,V
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xyz2nc -t pipeline_mag_grad.txt -o pip_B -r -20/20/-20/20 -i 2/2 -c 0,1,3,4,5 -l x,y,Bx,By,Bz
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xyz2nc -t pipeline_mag_tensor.txt -o pip_T -r -20/20/-20/20 -i 2/2 -c 0,1,3,4,5,6,7,8,9,10,11 -l x,y,Txx,Txy,Txz,Tyx,Tyy,Tyz,Tzx,Tzy,Tzz
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# site-file: data/pipeline/site.txt
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# tet-file: data/pipeline/pipeline
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# x(m) y(m) z(m) Bx(nT) By(nT) Bz(nT)
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-20 -20 4 -0.1131758909551257 -0.08553525532344891 -0.3901198779824354
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-20 -18 4 -0.134911303332 -0.09250684310562259 -0.4312152347137925
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-20 -16 4 -0.1600777887460816 -0.09834809768948584 -0.4749622160054443
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-20 -14 4 -0.188591209952184 -0.102184474648083 -0.5205909746940187
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-20 -12 4 -0.2199607679851571 -0.1029324948188331 -0.5669072893078329
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-20 -10 4 -0.253097175130828 -0.09940717922297157 -0.6122454281185283
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-20 -8 4 -0.2861988954501442 -0.0904986843031774 -0.6544774131575899
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-20 -6 4 -0.3167387278140498 -0.07551507907887074 -0.6911453294337963
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-20 -4 4 -0.3417170619086256 -0.05453080611695695 -0.7197050028147938
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-20 -2 4 -0.3581858530063843 -0.02863628755150578 -0.737907214451747
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-20 0 4 -0.3639489895395186 -2.742271965594173e-05 -0.7441935109707214
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-20 2 4 -0.3581848107701474 0.02864537229486785 -0.7378963005016044
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-20 4 4 -0.3417146099490904 0.05455619373240085 -0.7197052617558668
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-20 6 4 -0.3167393692333024 0.07551644366135618 -0.6911456261827085
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-20 8 4 -0.2861991267725268 0.09049926402203902 -0.6544770624186756
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-20 10 4 -0.2530964552648934 0.09941210400557907 -0.6122470346250301
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-20 12 4 -0.2199598070643715 0.102936044058043 -0.566908120705093
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-20 14 4 -0.1885919150122776 0.1021853555378004 -0.5205927361934418
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-20 16 4 -0.1600743797988186 0.09835757989025233 -0.474963375613634
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-20 18 4 -0.1350053895602037 0.09236395189019683 -0.4315317501650895
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-20 20 4 -0.1131967412628507 0.08551096235351512 -0.3901371587097405
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-18 -20 4 -0.1321878998872026 -0.1083782842926142 -0.4467935479225928
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-18 -18 4 -0.1604845046691238 -0.1195348177441674 -0.4989043500302099
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-18 -16 4 -0.1941894725214414 -0.1297984591353689 -0.5553807996935242
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-18 -14 4 -0.2335709750547253 -0.137940115797038 -0.6154780317508615
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-18 -12 4 -0.2783152496556089 -0.1422709425946634 -0.6777184446389933
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-18 -10 4 -0.3272306443746797 -0.1406493865945726 -0.7398964388453493
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-18 -8 4 -0.3777355631298716 -0.1309407317897537 -0.7989553816472549
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-18 -4 4 -0.4661435487887845 -0.08178416139374917 -0.892395147713485
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-18 -2 4 -0.4932648985905226 -0.04341380268981467 -0.9189510050199872
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-18 0 4 -0.5028508704495676 3.52558083851074e-06 -0.9281283921304273
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-18 2 4 -0.4932649840886426 0.04341595817689539 -0.9189500446571606
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-18 4 4 -0.4661447743764655 0.08178248421473253 -0.8923957536820935
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-18 6 4 -0.4257941533317389 0.111462339104939 -0.8511463977402098
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-18 8 4 -0.3777382236759602 0.1309369545788553 -0.798956344419065
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-18 10 4 -0.3272362984029675 0.1406385816555617 -0.73989586264713
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-18 12 4 -0.2783315642437246 0.1422494310653399 -0.677722922473656
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-18 14 4 -0.2335708015725549 0.1379428656711171 -0.6154780787431792
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-18 16 4 -0.1941909073310162 0.1297986035570811 -0.5553842774777548
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-18 18 4 -0.1604955227705934 0.1195117106442721 -0.498890185194874
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-18 20 4 -0.1322229879997139 0.1083324755623855 -0.4467976609807132
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-16 -20 4 -0.1538068123507828 -0.1375419956633616 -0.5123525228854419
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-16 -18 4 -0.1905079759992483 -0.1550893277919282 -0.5785439505546762
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-16 -16 4 -0.2356052367621924 -0.172592544041009 -0.6518105294240573
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-16 -14 4 -0.2902300045862863 -0.1883201916463493 -0.7315054664244165
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-16 -12 4 -0.354745408325609 -0.1997038955005364 -0.8159816121728702
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-16 -10 4 -0.4281529092649468 -0.2031962187126486 -0.9024064516409118
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-16 -2 4 -0.7001298942357945 -0.06857787473438696 -1.163148655492809
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-16 0 4 -0.7169247187896799 -1.759316095082542e-05 -1.17700942055461
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-16 2 4 -0.7001308629093524 0.06857800843941303 -1.163149556918693
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-16 10 4 -0.428154170242716 0.2032019601363419 -0.9024103740345153
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-16 12 4 -0.3547491409095414 0.1996983705329327 -0.815987021744877
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-16 14 4 -0.2902342585816898 0.1883110945036675 -0.7315017893768258
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-16 16 4 -0.2356104409446964 0.1725887529060429 -0.6518118496797581
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-16 18 4 -0.1904896194368191 0.155109836880208 -0.5785384126505615
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-16 20 4 -0.1537916850513144 0.1375575619655842 -0.5123477221240844
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-14 -20 4 -0.1776685748602301 -0.1746956574661417 -0.5876978672236522
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-14 -18 4 -0.2248999511859028 -0.2018435303541826 -0.6718198359967176
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-14 -16 4 -0.2850781795425273 -0.2307993065794629 -0.7670882852956058
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-14 -14 4 -0.3608751642482533 -0.2596004857351638 -0.873282732125866
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-14 -12 4 -0.4544780943255327 -0.2846085799584297 -0.988893892257062
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-14 -10 4 -0.5662778880940024 -0.300060041144344 -1.110462402005023
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-14 -8 4 -0.6929093866727825 -0.2979363172842479 -1.231934220390513
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-14 -6 4 -0.8247898066028548 -0.2693008656241 -1.344455405127377
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-14 -4 4 -0.9447861242077257 -0.2076606413937783 -1.437001140010662
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-14 -2 4 -1.030514528203236 -0.1139619275247131 -1.498328241767669
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-14 0 4 -1.061837209396491 -8.085792567109905e-06 -1.519839185641817
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-14 2 4 -1.030517126599458 0.1139519445244703 -1.498326719656495
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-14 4 4 -0.9447909668096212 0.2076560982706674 -1.437003431050292
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-14 6 4 -0.824795836532015 0.2692946377460731 -1.344458759272021
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-14 8 4 -0.6929127859419129 0.2979394625687591 -1.231941090556703
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-14 10 4 -0.5662810050968026 0.3000580599533523 -1.11046569022095
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-14 12 4 -0.4544791354069864 0.2846129808765543 -0.9888980183571947
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-14 14 4 -0.3608785029836969 0.2595999960835118 -0.87328565606974
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-14 16 4 -0.2850772792335883 0.2307999338940012 -0.7670821028338839
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-14 18 4 -0.2249058566155659 0.2018410234422264 -0.6718167779564521
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-14 20 4 -0.1776709314547476 0.1746964738777 -0.5877089135767396
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-12 -20 4 -0.2030857621975571 -0.2214194271814584 -0.673499299534891
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-12 -18 4 -0.2631427647355696 -0.2626417786813606 -0.7801880710980081
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-12 -16 4 -0.3425869308601698 -0.3095665282306913 -0.9039936113051077
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-12 -14 4 -0.447169557369275 -0.3604874775088153 -1.045801027553159
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-12 -12 4 -0.5830532664161192 -0.4110692099941164 -1.204819192494422
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-12 -10 4 -0.7550451414523958 -0.4526300755400074 -1.377341561143679
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-12 -8 4 -0.9626496202388167 -0.4706385901660358 -1.555255211194792
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-12 -6 4 -1.193621331501928 -0.445242108502947 -1.724967185253667
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-12 -4 4 -1.417275231856241 -0.3573064464232881 -1.8680103340698
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-12 -2 4 -1.585195048776257 -0.2016116691633725 -1.964430020942299
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-12 0 4 -1.648353971546563 -0.001157112361171878 -1.998828118574399
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-12 2 4 -1.585149447669525 0.2018714280558777 -1.964425135752332
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-12 4 4 -1.417280213595067 0.3573075101265201 -1.86800836855435
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-12 6 4 -1.193630499312652 0.4452398862023708 -1.724971869232852
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-12 8 4 -0.9626589642808527 0.4706334250599059 -1.555258842455808
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-12 10 4 -0.7550509867175147 0.4526307405843915 -1.377343794182819
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-12 12 4 -0.583057390038077 0.4110707059063063 -1.204820558784016
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-12 14 4 -0.4471730839288675 0.3604852235738006 -1.045800050530044
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-12 16 4 -0.3425969778103573 0.3095519785603483 -0.9039933607364823
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-12 18 4 -0.2631480213144849 0.2626407505530368 -0.7801906597065684
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-12 20 4 -0.203081030299016 0.2214295844036201 -0.6735119293009563
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-10 -20 4 -0.228699497215378 -0.2792072973177807 -0.76991606903078
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-10 -18 4 -0.3035960257164694 -0.3405565441057546 -0.9045132086224125
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-10 -16 4 -0.4066551419981734 -0.4148156889023347 -1.064774434527735
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-10 -10 4 -1.009364033471833 -0.6956462659459633 -1.71821463494903
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|
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-10 -4 4 -2.216251475505278 -0.6558122193721863 -2.459811123113477
|
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|
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|
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-10 14 4 -0.5488908315240633 0.5021718396921118 -1.253741257562386
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-10 16 4 -0.4066512942192736 0.4148249935478057 -1.064780127738917
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-10 18 4 -0.3036011156013413 0.3405561539637113 -0.9045245663698737
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-10 20 4 -0.2287092792552112 0.2792017285295328 -0.7699308381119365
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-8 -20 4 -0.2524030962871242 -0.3490169080014546 -0.8763650423847574
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||||
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|
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|
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|
||||
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|
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|
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|
||||
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|
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|
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-4 0 4 -19.34742898640192 -0.0001813723244626228 -2.68842382959039
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12 -8 4 0.9945886740389285 -15.95740513448948 -8.324269194217816
|
||||
12 -6 4 1.545031661705649 -29.63775651705026 -7.567190493962421
|
||||
12 -4 4 2.247538502012397 -53.81420116676379 6.051951226679945
|
||||
12 -2 4 2.9100353533463 -70.00112330028986 59.64105370974438
|
||||
12 0 4 3.194042193802855 -8.417744420006746e-06 117.4593669167612
|
||||
12 2 4 2.909956934517074 70.00081542902448 59.64103561605987
|
||||
12 4 4 2.247529224586453 53.81425732184241 6.051936190006371
|
||||
12 6 4 1.544990567340336 29.63780797601963 -7.567278773447383
|
||||
12 8 4 0.9945959625530758 15.9574068435276 -8.324274420851737
|
||||
12 10 4 0.6230386005681505 8.969378941801155 -6.676315171312091
|
||||
12 12 4 0.3891814621882504 5.311757755573644 -5.017497306424241
|
||||
12 14 4 0.2457944654890217 3.302088265934116 -3.738813175713739
|
||||
12 16 4 0.158117831704943 2.141872253838927 -2.811061089169598
|
||||
12 18 4 0.1038437132143128 1.441194824056169 -2.144522242581938
|
||||
12 20 4 0.06972780545762089 1.000933186805062 -1.66222904761915
|
||||
14 -20 4 0.135366783552321 -0.9611304864273387 -1.618721988427149
|
||||
14 -18 4 0.2009638501207944 -1.378475620633849 -2.081851273016014
|
||||
14 -16 4 0.3062980207186288 -2.040905278472159 -2.719582971027907
|
||||
14 -14 4 0.4784428762172168 -3.136583570574031 -3.604173277789176
|
||||
14 -12 4 0.7654100348323932 -5.037151622359811 -4.819432334005169
|
||||
14 -10 4 1.250142543271332 -8.514270767083792 -6.38993524169082
|
||||
14 -8 4 2.066072477932614 -15.22416876040489 -7.929711333812279
|
||||
14 -6 4 3.386727890390386 -28.54953089801193 -7.077324748791641
|
||||
14 -4 4 5.286145729866492 -52.48271534894958 6.552974816885599
|
||||
14 -2 4 7.324310089922768 -68.96879319435797 60.03207485012492
|
||||
14 0 4 8.279431442647979 -1.579530650087439e-05 117.7642700341675
|
||||
14 2 4 7.32431507704197 68.96879249899852 60.03207080061333
|
||||
14 4 4 5.286097149589975 52.48275281233289 6.552983316655922
|
||||
14 6 4 3.386729363651704 28.54952095638098 -7.077319752919208
|
||||
14 8 4 2.066086976495264 15.22417131636343 -7.929714852136136
|
||||
14 10 4 1.25014082531128 8.514277013586568 -6.38993840399452
|
||||
14 12 4 0.7654286420497185 5.037134002120752 -4.819438697079279
|
||||
14 14 4 0.4784341269215667 3.136583857699059 -3.604177869898135
|
||||
14 16 4 0.3063020057027784 2.040905566979049 -2.71958595322132
|
||||
14 18 4 0.2009694607767927 1.378473548562797 -2.081852747719971
|
||||
14 20 4 0.1344606614985687 0.9611088539357068 -1.618647430986062
|
||||
16 -20 4 0.1917610174821826 -0.8979265751987816 -1.549230240102976
|
||||
16 -18 4 0.2847469790847712 -1.278623974129086 -1.981927599860105
|
||||
16 -16 4 0.434036059630373 -1.879018397449202 -2.573889662404779
|
||||
16 -14 4 0.6809483661709115 -2.867037896993502 -3.38967381526441
|
||||
16 -12 4 1.102580016995367 -4.576671920963961 -4.503504209053276
|
||||
16 -10 4 1.846656296362893 -7.711220151367981 -5.934162785602072
|
||||
16 -8 4 3.197849625882269 -13.81590817111205 -7.317733570589722
|
||||
16 -6 4 5.670907786343901 -26.16780193287828 -6.417083396386318
|
||||
16 -4 4 9.9316972101125 -49.00507640939364 6.800804789886592
|
||||
16 -2 4 15.60768530100824 -65.73822539522257 59.07978694807737
|
||||
16 0 4 18.73657701294099 0.000133900777628695 115.9221493738913
|
||||
16 2 4 15.60768529889304 65.73822347821893 59.07978740441992
|
||||
16 4 4 9.931687254887395 49.005075470301 6.800813147135079
|
||||
16 6 4 5.670887200008419 26.16780175823849 -6.417082344579861
|
||||
16 8 4 3.197851217631052 13.81591003626707 -7.317738881825021
|
||||
16 10 4 1.846659042782206 7.71121996345793 -5.934165244173936
|
||||
16 12 4 1.102575074008934 4.576674722080746 -4.503507305949265
|
||||
16 14 4 0.680946189613297 2.86703747749009 -3.3896738894072
|
||||
16 16 4 0.434036019035364 1.879018395891127 -2.573885019495622
|
||||
16 18 4 0.2847442789656365 1.278621993228277 -1.98192210381401
|
||||
16 20 4 0.1917206163449691 0.8979286138367411 -1.549228340108405
|
||||
18 -20 4 0.2363116269737713 -0.8159960720167502 -1.458049386171584
|
||||
18 -18 4 0.3492132984430959 -1.149113649288026 -1.851310045389202
|
||||
18 -16 4 0.530661720852119 -1.667889307367856 -2.383996450879819
|
||||
18 -14 4 0.8328518054223025 -2.510571821243424 -3.110536556651089
|
||||
18 -12 4 1.357951931307454 -3.950298490424953 -4.092751032574406
|
||||
18 -10 4 2.317697265175867 -6.560645315615437 -5.345439998963096
|
||||
18 -8 4 4.177077879689556 -11.60770930927536 -6.564354237991171
|
||||
18 -6 4 7.989715315415385 -21.8325180934804 -5.872841951883655
|
||||
18 -4 4 15.91355705579583 -41.07301342242825 5.322787990103223
|
||||
18 -2 4 29.62600599542537 -56.10751426403672 50.934619383955
|
||||
18 0 4 39.08250702491782 1.684509927894853e-05 101.6353429422232
|
||||
18 2 4 29.62601148491963 56.10750815186616 50.93461923064463
|
||||
18 4 4 15.91087988325604 41.07784048173232 5.325391102914383
|
||||
18 6 4 7.989750679673892 21.83251806627708 -5.872863806496307
|
||||
18 8 4 4.177079986125442 11.60770863263352 -6.564355693035965
|
||||
18 10 4 2.317714496695049 6.560642186294984 -5.345441551429473
|
||||
18 12 4 1.357953634243154 3.950299626815232 -4.092750433016575
|
||||
18 14 4 0.8328516132083844 2.510572149132399 -3.110537342551498
|
||||
18 16 4 0.5307426541057716 1.667892416159989 -2.38399683879553
|
||||
18 18 4 0.3492027461417173 1.149116245750583 -1.851309709286774
|
||||
18 20 4 0.2362803288900333 0.8160094249316352 -1.458049673631629
|
||||
20 -20 4 0.2150048393265735 -0.7220907663063508 -1.353528637019341
|
||||
20 -18 4 0.3889405915092651 -1.000350314260047 -1.698169668056616
|
||||
20 -16 4 0.5881488758888483 -1.42568159837077 -2.163119885482531
|
||||
20 -14 4 0.9165222794936582 -2.099684429661431 -2.787575603216334
|
||||
20 -12 4 1.486591895922728 -3.217824773272901 -3.619696262729405
|
||||
20 -10 4 2.456545380812026 -5.174218152226008 -4.675343424667836
|
||||
20 -8 4 4.629645247673784 -8.787280578679137 -5.743718538493728
|
||||
20 -6 4 9.113095131050626 -15.69438511611852 -5.61037928359996
|
||||
20 -4 4 19.26150055296187 -27.7204996242952 0.9995016103112886
|
||||
20 -2 4 39.41759267265889 -35.53880012733104 27.70845730638381
|
||||
20 0 4 55.28927311283814 -0.000718398312552038 56.63556010915444
|
||||
20 2 4 39.44173570872648 35.54118716340676 27.70717643150714
|
||||
20 4 4 19.26253791781233 27.72077270506986 0.9998286912101316
|
||||
20 6 4 9.112826395517487 15.6943553719227 -5.61032022145908
|
||||
20 8 4 4.629841155744568 8.787319381433347 -5.743798160690169
|
||||
20 10 4 5.365588491908627 5.387435119807497 -5.208467205271437
|
||||
20 12 4 1.487601985775886 3.217792987670327 -3.619603361791814
|
||||
20 14 4 0.9152896095910622 2.099496091861679 -2.786829486321748
|
||||
20 16 4 0.5882062172709651 1.425689829504579 -2.163094363033927
|
||||
20 18 4 0.3905145596869785 1.000421372379661 -1.698444946077653
|
||||
20 20 4 0.2627929232763909 0.7213692843287776 -1.349614639251632
|
||||
|
@ -4,444 +4,444 @@
|
||||
# site-file: data/pipeline/site.txt
|
||||
# tet-file: data/pipeline/pipeline
|
||||
# x(m) y(m) z(m) V
|
||||
-20 -20 4 1.62892084675102e-09
|
||||
-20 -18 4 1.807098153953979e-09
|
||||
-20 -16 4 1.998204866482529e-09
|
||||
-20 -14 4 2.199153418401416e-09
|
||||
-20 -12 4 2.40488533694188e-09
|
||||
-20 -10 4 2.608039650396207e-09
|
||||
-20 -8 4 2.79891785236268e-09
|
||||
-20 -6 4 2.965966204428356e-09
|
||||
-20 -4 4 3.096954746010336e-09
|
||||
-20 -2 4 3.180804851718554e-09
|
||||
-20 0 4 3.209700021699729e-09
|
||||
-20 2 4 3.180810696709826e-09
|
||||
-20 4 4 3.096960456409178e-09
|
||||
-20 6 4 2.965969367454639e-09
|
||||
-20 8 4 2.798920121926967e-09
|
||||
-20 10 4 2.608044423827448e-09
|
||||
-20 12 4 2.404892062898809e-09
|
||||
-20 14 4 2.199160248877402e-09
|
||||
-20 16 4 1.998208818298516e-09
|
||||
-20 18 4 1.807104063368028e-09
|
||||
-20 20 4 1.628921929779532e-09
|
||||
-18 -20 4 1.873861449023509e-09
|
||||
-18 -18 4 2.101792614001236e-09
|
||||
-18 -16 4 2.351339310222126e-09
|
||||
-18 -14 4 2.619562481826676e-09
|
||||
-18 -12 4 2.900559384735314e-09
|
||||
-18 -10 4 3.184620454235852e-09
|
||||
-18 -8 4 3.457712002413451e-09
|
||||
-18 -6 4 3.701833070309234e-09
|
||||
-18 -4 4 3.896721982056226e-09
|
||||
-18 -2 4 4.023123172560499e-09
|
||||
-18 0 4 4.066983186584142e-09
|
||||
-18 2 4 4.023127418701156e-09
|
||||
-18 4 4 3.896729307020797e-09
|
||||
-18 6 4 3.701837118255488e-09
|
||||
-18 8 4 3.45771728594843e-09
|
||||
-18 10 4 3.184627575608422e-09
|
||||
-18 12 4 2.900568163010108e-09
|
||||
-18 14 4 2.619569596902809e-09
|
||||
-18 16 4 2.351343178732487e-09
|
||||
-18 18 4 2.101796250158259e-09
|
||||
-18 20 4 1.87386346999185e-09
|
||||
-16 -20 4 2.159445794536461e-09
|
||||
-16 -18 4 2.452020852615006e-09
|
||||
-16 -16 4 2.779846555714297e-09
|
||||
-16 -14 4 3.141220587602984e-09
|
||||
-16 -12 4 3.530214848596219e-09
|
||||
-16 -10 4 3.934768887093237e-09
|
||||
-16 -8 4 4.334965290374426e-09
|
||||
-16 -6 4 4.702532882447547e-09
|
||||
-16 -4 4 5.002947585562398e-09
|
||||
-16 -2 4 5.201227779724161e-09
|
||||
-16 0 4 5.270677623531879e-09
|
||||
-16 2 4 5.201233671430957e-09
|
||||
-16 4 4 5.002955418205721e-09
|
||||
-16 6 4 4.702543837059745e-09
|
||||
-16 8 4 4.334974149405971e-09
|
||||
-16 10 4 3.934779266558254e-09
|
||||
-16 12 4 3.530226884617732e-09
|
||||
-16 14 4 3.141229480059052e-09
|
||||
-16 16 4 2.779852679628684e-09
|
||||
-16 18 4 2.452027731745119e-09
|
||||
-16 20 4 2.159449838728401e-09
|
||||
-14 -20 4 2.490573768798963e-09
|
||||
-14 -18 4 2.866702430841631e-09
|
||||
-14 -16 4 3.299161574183865e-09
|
||||
-14 -14 4 3.789827132162232e-09
|
||||
-14 -12 4 4.335081943878361e-09
|
||||
-14 -10 4 4.921961460032579e-09
|
||||
-14 -8 4 5.523639525043387e-09
|
||||
-14 -6 4 6.095979741235545e-09
|
||||
-14 -4 4 6.578661910152498e-09
|
||||
-14 -2 4 6.904979104626427e-09
|
||||
-14 0 4 7.020779012380527e-09
|
||||
-14 2 4 6.904987019813456e-09
|
||||
-14 4 4 6.578675620646263e-09
|
||||
-14 6 4 6.095995831984586e-09
|
||||
-14 8 4 5.523655278323361e-09
|
||||
-14 10 4 4.92197730153047e-09
|
||||
-14 12 4 4.335097708838744e-09
|
||||
-14 14 4 3.789840531386882e-09
|
||||
-14 16 4 3.299169915992459e-09
|
||||
-14 18 4 2.866710771408083e-09
|
||||
-14 20 4 2.490578500414826e-09
|
||||
-12 -20 4 2.871164588542527e-09
|
||||
-12 -18 4 3.354215935742856e-09
|
||||
-12 -16 4 3.925553321849431e-09
|
||||
-12 -14 4 4.595198732796516e-09
|
||||
-12 -12 4 5.367375862952117e-09
|
||||
-12 -10 4 6.233595416692232e-09
|
||||
-12 -8 4 7.162324821585044e-09
|
||||
-12 -6 4 8.087214687087625e-09
|
||||
-12 -4 4 8.90129505150696e-09
|
||||
-12 -2 4 9.470614159391649e-09
|
||||
-12 0 4 9.676511816702606e-09
|
||||
-12 2 4 9.47063005799829e-09
|
||||
-12 4 4 8.901318506734519e-09
|
||||
-12 6 4 8.087243255251959e-09
|
||||
-12 8 4 7.162351154409446e-09
|
||||
-12 10 4 6.233618701138598e-09
|
||||
-12 12 4 5.367397308996253e-09
|
||||
-12 14 4 4.595214003109865e-09
|
||||
-12 16 4 3.925565897007193e-09
|
||||
-12 18 4 3.354227585276613e-09
|
||||
-12 20 4 2.871170935541018e-09
|
||||
-10 -20 4 3.303077696026672e-09
|
||||
-10 -18 4 3.920791606267346e-09
|
||||
-10 -16 4 4.6739370878936e-09
|
||||
-10 -14 4 5.588868014233348e-09
|
||||
-10 -12 4 6.689317795593735e-09
|
||||
-10 -10 4 7.985922638321655e-09
|
||||
-10 -8 4 9.455816437171156e-09
|
||||
-10 -6 4 1.101050112465433e-08
|
||||
-10 -4 4 1.246255029137937e-08
|
||||
-10 -2 4 1.352941052491578e-08
|
||||
-10 0 4 1.3926432633536e-08
|
||||
-10 2 4 1.352944108738045e-08
|
||||
-10 4 4 1.246259796473226e-08
|
||||
-10 6 4 1.101055437667591e-08
|
||||
-10 8 4 9.455863616667936e-09
|
||||
-10 10 4 7.985960275700551e-09
|
||||
-10 12 4 6.689350524036763e-09
|
||||
-10 14 4 5.588891528919892e-09
|
||||
-10 16 4 4.67395406275505e-09
|
||||
-10 18 4 3.920804355020269e-09
|
||||
-10 20 4 3.303086817418886e-09
|
||||
-8 -20 4 3.784715435671811e-09
|
||||
-8 -18 4 4.568120718722906e-09
|
||||
-8 -16 4 5.55399430280882e-09
|
||||
-8 -14 4 6.798391955944545e-09
|
||||
-8 -12 4 8.366540008215029e-09
|
||||
-8 -10 4 1.03220584928611e-08
|
||||
-8 -8 4 1.269510118791711e-08
|
||||
-8 -6 4 1.541003282997724e-08
|
||||
-8 -4 4 1.816546153672355e-08
|
||||
-8 -2 4 2.034555499906759e-08
|
||||
-8 0 4 2.119425224852761e-08
|
||||
-8 2 4 2.034562562287922e-08
|
||||
-8 4 4 1.81655657601062e-08
|
||||
-8 6 4 1.5410135791287e-08
|
||||
-8 8 4 1.269518318034277e-08
|
||||
-8 10 4 1.0322120124517e-08
|
||||
-8 12 4 8.366585081480774e-09
|
||||
-8 14 4 6.798423437854816e-09
|
||||
-8 16 4 5.554017263301203e-09
|
||||
-8 18 4 4.568136763368002e-09
|
||||
-8 20 4 3.784728661042103e-09
|
||||
-6 -20 4 4.309468171194877e-09
|
||||
-6 -18 4 5.290369785347563e-09
|
||||
-6 -16 4 6.564497413537424e-09
|
||||
-6 -14 4 8.236982934291833e-09
|
||||
-6 -12 4 1.045088675608623e-08
|
||||
-6 -10 4 1.338985041378186e-08
|
||||
-6 -8 4 1.725189209210515e-08
|
||||
-6 -6 4 2.213110847815167e-08
|
||||
-6 -4 4 2.768757151700907e-08
|
||||
-6 -2 4 3.26091929341816e-08
|
||||
-6 0 4 3.467227943084825e-08
|
||||
-6 2 4 3.260938067458438e-08
|
||||
-6 4 4 2.768781458687601e-08
|
||||
-6 6 4 2.213131434324774e-08
|
||||
-6 8 4 1.725203670666519e-08
|
||||
-6 10 4 1.338994537779621e-08
|
||||
-6 12 4 1.045095036907814e-08
|
||||
-6 14 4 8.237024654270968e-09
|
||||
-6 16 4 6.564526202758459e-09
|
||||
-6 18 4 5.290389344707979e-09
|
||||
-6 20 4 4.309483219911438e-09
|
||||
-4 -20 4 4.864405798240105e-09
|
||||
-4 -18 4 6.071208945004055e-09
|
||||
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||||
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||||
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||||
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||||
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||||
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||||
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||||
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||||
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||||
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||||
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|
||||
140 2 2 0 1 29 94 84
|
||||
141 2 2 0 1 29 106 94
|
||||
142 2 2 0 1 30 63 62
|
||||
143 2 2 0 1 62 69 30
|
||||
144 2 2 0 1 30 85 63
|
||||
145 2 2 0 1 31 73 72
|
||||
146 2 2 0 1 31 75 73
|
||||
147 2 2 0 1 31 81 75
|
||||
148 2 2 0 1 32 97 82
|
||||
149 2 2 0 1 90 91 32
|
||||
150 2 2 0 1 91 97 32
|
||||
151 2 2 0 1 83 104 33
|
||||
152 2 2 0 1 33 89 88
|
||||
153 2 2 0 1 33 104 89
|
||||
154 2 2 0 1 55 61 34
|
||||
155 2 2 0 1 61 103 34
|
||||
156 2 2 0 1 103 113 34
|
||||
157 2 2 0 1 64 95 35
|
||||
158 2 2 0 1 35 102 64
|
||||
159 2 2 0 1 35 112 102
|
||||
160 2 2 0 1 67 87 36
|
||||
161 2 2 0 1 36 94 67
|
||||
162 2 2 0 1 84 94 36
|
||||
163 2 2 0 1 63 85 37
|
||||
164 2 2 0 1 37 108 63
|
||||
165 2 2 0 1 37 78 74
|
||||
166 2 2 0 1 74 108 37
|
||||
167 2 2 0 1 72 73 38
|
||||
168 2 2 0 1 73 74 38
|
||||
169 2 2 0 1 74 78 38
|
||||
170 2 2 0 1 80 81 39
|
||||
171 2 2 0 1 39 87 80
|
||||
172 2 2 0 1 52 83 40
|
||||
173 2 2 0 1 40 111 52
|
||||
174 2 2 0 1 86 111 40
|
||||
175 2 2 0 1 41 98 71
|
||||
176 2 2 0 1 82 110 41
|
||||
177 2 2 0 1 41 110 98
|
||||
178 2 2 0 1 42 77 76
|
||||
179 2 2 0 1 76 79 42
|
||||
180 2 2 0 1 42 116 77
|
||||
181 2 2 0 1 79 115 42
|
||||
182 2 2 0 1 42 115 105
|
||||
183 2 2 0 1 105 116 42
|
||||
184 2 2 0 1 43 89 77
|
||||
185 2 2 0 1 77 92 43
|
||||
186 2 2 0 1 88 89 43
|
||||
187 2 2 0 1 70 114 44
|
||||
188 2 2 0 1 99 100 44
|
||||
189 2 2 0 1 44 114 99
|
||||
190 2 2 0 1 48 109 45
|
||||
191 2 2 0 1 46 69 64
|
||||
192 2 2 0 1 64 102 46
|
||||
193 2 2 0 1 61 68 47
|
||||
194 2 2 0 1 47 103 61
|
||||
195 2 2 0 1 49 111 48
|
||||
196 2 2 0 1 86 109 48
|
||||
197 2 2 0 1 48 111 86
|
||||
198 2 2 0 1 50 51 49
|
||||
199 2 2 0 1 51 52 49
|
||||
200 2 2 0 1 52 111 49
|
||||
201 2 2 0 1 50 62 51
|
||||
202 2 2 0 1 50 64 62
|
||||
203 2 2 0 1 50 95 64
|
||||
204 2 2 0 1 51 53 52
|
||||
205 2 2 0 1 51 96 53
|
||||
206 2 2 0 1 62 63 51
|
||||
207 2 2 0 1 63 96 51
|
||||
208 2 2 0 1 53 104 52
|
||||
209 2 2 0 1 52 104 83
|
||||
210 2 2 0 1 89 104 53
|
||||
211 2 2 0 1 53 107 89
|
||||
212 2 2 0 1 96 101 53
|
||||
213 2 2 0 1 101 107 53
|
||||
214 2 2 0 1 54 91 90
|
||||
215 2 2 0 1 54 105 91
|
||||
216 2 2 0 1 93 105 54
|
||||
217 2 2 0 1 56 58 55
|
||||
218 2 2 0 1 58 61 55
|
||||
219 2 2 0 1 57 98 56
|
||||
220 2 2 0 1 56 59 58
|
||||
221 2 2 0 1 56 65 59
|
||||
222 2 2 0 1 56 98 65
|
||||
223 2 2 0 1 70 71 57
|
||||
224 2 2 0 1 57 114 70
|
||||
225 2 2 0 1 71 98 57
|
||||
226 2 2 0 1 59 106 58
|
||||
227 2 2 0 1 58 68 61
|
||||
228 2 2 0 1 58 106 68
|
||||
229 2 2 0 1 65 66 59
|
||||
230 2 2 0 1 66 67 59
|
||||
231 2 2 0 1 67 94 59
|
||||
232 2 2 0 1 94 106 59
|
||||
233 2 2 0 1 60 92 77
|
||||
234 2 2 0 1 77 116 60
|
||||
235 2 2 0 1 60 116 93
|
||||
236 2 2 0 1 64 69 62
|
||||
237 2 2 0 1 63 108 96
|
||||
238 2 2 0 1 65 97 66
|
||||
239 2 2 0 1 65 110 97
|
||||
240 2 2 0 1 98 110 65
|
||||
241 2 2 0 1 66 115 67
|
||||
242 2 2 0 1 66 97 91
|
||||
243 2 2 0 1 91 115 66
|
||||
244 2 2 0 1 79 80 67
|
||||
245 2 2 0 1 67 115 79
|
||||
246 2 2 0 1 80 87 67
|
||||
247 2 2 0 1 73 101 74
|
||||
248 2 2 0 1 75 76 73
|
||||
249 2 2 0 1 76 101 73
|
||||
250 2 2 0 1 74 101 96
|
||||
251 2 2 0 1 96 108 74
|
||||
252 2 2 0 1 75 79 76
|
||||
253 2 2 0 1 75 80 79
|
||||
254 2 2 0 1 75 81 80
|
||||
255 2 2 0 1 77 107 76
|
||||
256 2 2 0 1 76 107 101
|
||||
257 2 2 0 1 89 107 77
|
||||
258 2 2 0 1 97 110 82
|
||||
259 2 2 0 1 105 115 91
|
||||
260 2 2 0 1 93 116 105
|
||||
261 4 2 0 1 114 103 20 44
|
||||
262 4 2 0 1 101 9 107 38
|
||||
263 4 2 0 1 93 13 105 79
|
||||
264 4 2 0 1 40 5 62 111
|
||||
265 4 2 0 1 113 1 23 22
|
||||
266 4 2 0 1 23 1 112 22
|
||||
267 4 2 0 1 13 54 105 39
|
||||
268 4 2 0 1 24 1 23 113
|
||||
269 4 2 0 1 39 105 13 79
|
||||
270 4 2 0 1 78 88 8 74
|
||||
271 4 2 0 1 1 23 112 24
|
||||
272 4 2 0 1 57 114 55 70
|
||||
273 4 2 0 1 40 62 51 111
|
||||
274 4 2 0 1 93 105 42 79
|
||||
275 4 2 0 1 30 5 62 40
|
||||
276 4 2 0 1 111 86 69 49
|
||||
277 4 2 0 1 103 20 55 114
|
||||
278 4 2 0 1 107 43 10 38
|
||||
279 4 2 0 1 13 93 81 79
|
||||
280 4 2 0 1 57 47 19 70
|
||||
281 4 2 0 1 111 69 62 49
|
||||
282 4 2 0 1 57 61 47 70
|
||||
283 4 2 0 1 20 47 61 70
|
||||
284 4 2 0 1 21 103 34 44
|
||||
285 4 2 0 1 76 60 116 75
|
||||
286 4 2 0 1 9 101 74 38
|
||||
287 4 2 0 1 56 71 58 117
|
||||
288 4 2 0 1 83 6 85 63
|
||||
289 4 2 0 1 25 113 24 100
|
||||
290 4 2 0 1 24 1 113 25
|
||||
291 4 2 0 1 51 30 62 40
|
||||
292 4 2 0 1 85 7 83 63
|
||||
293 4 2 0 1 9 43 107 38
|
||||
294 4 2 0 1 1 24 112 25
|
||||
295 4 2 0 1 19 56 57 71
|
||||
296 4 2 0 1 51 6 30 40
|
||||
297 4 2 0 1 58 71 68 117
|
||||
298 4 2 0 1 99 25 24 100
|
||||
299 4 2 0 1 86 4 69 49
|
||||
300 4 2 0 1 81 93 42 79
|
||||
301 4 2 0 1 34 24 23 113
|
||||
302 4 2 0 1 73 107 10 38
|
||||
303 4 2 0 1 109 46 4 48
|
||||
304 4 2 0 1 57 55 61 70
|
||||
305 4 2 0 1 16 82 97 117
|
||||
306 4 2 0 1 57 55 114 27
|
||||
307 4 2 0 1 107 89 9 101
|
||||
308 4 2 0 1 40 51 6 52
|
||||
309 4 2 0 1 111 62 51 49
|
||||
310 4 2 0 1 76 116 42 75
|
||||
311 4 2 0 1 48 50 4 49
|
||||
312 4 2 0 1 86 48 4 49
|
||||
313 4 2 0 1 77 43 10 107
|
||||
314 4 2 0 1 63 83 6 52
|
||||
315 4 2 0 1 50 69 4 49
|
||||
316 4 2 0 1 66 91 32 15
|
||||
317 4 2 0 1 74 101 53 96
|
||||
318 4 2 0 1 53 88 89 74
|
||||
319 4 2 0 1 91 14 90 87
|
||||
320 4 2 0 1 98 71 56 117
|
||||
321 4 2 0 1 52 40 51 111
|
||||
322 4 2 0 1 101 89 9 74
|
||||
323 4 2 0 1 51 63 6 52
|
||||
324 4 2 0 1 101 53 89 74
|
||||
325 4 2 0 1 91 90 14 54
|
||||
326 4 2 0 1 97 32 16 36
|
||||
327 4 2 0 1 74 78 9 38
|
||||
328 4 2 0 1 63 6 30 51
|
||||
329 4 2 0 1 66 59 94 117
|
||||
330 4 2 0 1 103 55 20 61
|
||||
331 4 2 0 1 66 94 36 117
|
||||
332 4 2 0 1 10 77 107 73
|
||||
333 4 2 0 1 73 101 107 38
|
||||
334 4 2 0 1 1 113 26 100
|
||||
335 4 2 0 1 32 97 66 36
|
||||
336 4 2 0 1 44 20 114 70
|
||||
337 4 2 0 1 44 99 21 100
|
||||
338 4 2 0 1 11 60 77 76
|
||||
339 4 2 0 1 85 37 7 63
|
||||
340 4 2 0 1 50 62 69 49
|
||||
341 4 2 0 1 69 64 4 46
|
||||
342 4 2 0 1 56 55 61 57
|
||||
343 4 2 0 1 66 91 15 67
|
||||
344 4 2 0 1 32 66 15 36
|
||||
345 4 2 0 1 115 91 14 54
|
||||
346 4 2 0 1 72 11 76 31
|
||||
347 4 2 0 1 34 55 24 27
|
||||
348 4 2 0 1 33 104 8 88
|
||||
349 4 2 0 1 81 42 75 79
|
||||
350 4 2 0 1 90 32 91 15
|
||||
351 4 2 0 1 76 11 60 31
|
||||
352 4 2 0 1 77 60 116 76
|
||||
353 4 2 0 1 48 3 64 28
|
||||
354 4 2 0 1 69 4 64 50
|
||||
355 4 2 0 1 9 43 89 107
|
||||
356 4 2 0 1 1 113 25 26
|
||||
357 4 2 0 1 25 112 1 26
|
||||
358 4 2 0 1 14 91 115 87
|
||||
359 4 2 0 1 68 71 18 117
|
||||
360 4 2 0 1 113 25 26 100
|
||||
361 4 2 0 1 43 10 92 77
|
||||
362 4 2 0 1 48 64 50 28
|
||||
363 4 2 0 1 60 76 31 75
|
||||
364 4 2 0 1 63 6 85 30
|
||||
365 4 2 0 1 20 47 103 61
|
||||
366 4 2 0 1 89 104 88 53
|
||||
367 4 2 0 1 77 76 73 72
|
||||
368 4 2 0 1 92 11 60 77
|
||||
369 4 2 0 1 13 14 54 39
|
||||
370 4 2 0 1 97 32 82 16
|
||||
371 4 2 0 1 36 66 15 67
|
||||
372 4 2 0 1 76 107 77 73
|
||||
373 4 2 0 1 71 57 19 70
|
||||
374 4 2 0 1 98 57 56 71
|
||||
375 4 2 0 1 105 54 13 93
|
||||
376 4 2 0 1 112 23 22 35
|
||||
377 4 2 0 1 20 19 47 70
|
||||
378 4 2 0 1 6 5 30 40
|
||||
379 4 2 0 1 12 116 93 60
|
||||
380 4 2 0 1 67 94 66 59
|
||||
381 4 2 0 1 40 6 83 52
|
||||
382 4 2 0 1 64 102 3 46
|
||||
383 4 2 0 1 99 26 25 100
|
||||
384 4 2 0 1 99 24 25 27
|
||||
385 4 2 0 1 94 66 36 67
|
||||
386 4 2 0 1 5 4 69 86
|
||||
387 4 2 0 1 40 86 5 111
|
||||
388 4 2 0 1 93 12 13 81
|
||||
389 4 2 0 1 58 55 61 56
|
||||
390 4 2 0 1 2 1 112 26
|
||||
391 4 2 0 1 87 91 115 67
|
||||
392 4 2 0 1 38 10 73 72
|
||||
393 4 2 0 1 25 2 112 26
|
||||
394 4 2 0 1 43 9 10 38
|
||||
395 4 2 0 1 83 104 7 33
|
||||
396 4 2 0 1 19 18 68 71
|
||||
397 4 2 0 1 116 105 42 93
|
||||
398 4 2 0 1 62 69 5 30
|
||||
399 4 2 0 1 83 6 7 85
|
||||
400 4 2 0 1 57 56 55 27
|
||||
401 4 2 0 1 4 109 48 86
|
||||
402 4 2 0 1 47 58 68 61
|
||||
403 4 2 0 1 8 9 88 78
|
||||
404 4 2 0 1 25 28 2 45
|
||||
405 4 2 0 1 28 48 3 45
|
||||
406 4 2 0 1 35 102 2 45
|
||||
407 4 2 0 1 97 65 66 117
|
||||
408 4 2 0 1 21 20 103 44
|
||||
409 4 2 0 1 92 10 11 72
|
||||
410 4 2 0 1 76 73 72 31
|
||||
411 4 2 0 1 111 51 52 49
|
||||
412 4 2 0 1 115 80 87 67
|
||||
413 4 2 0 1 50 51 62 49
|
||||
414 4 2 0 1 89 43 9 88
|
||||
415 4 2 0 1 30 62 63 51
|
||||
416 4 2 0 1 89 107 53 101
|
||||
417 4 2 0 1 113 1 21 100
|
||||
418 4 2 0 1 97 91 32 66
|
||||
419 4 2 0 1 82 110 97 117
|
||||
420 4 2 0 1 16 32 15 36
|
||||
421 4 2 0 1 33 7 8 37
|
||||
422 4 2 0 1 91 66 115 67
|
||||
423 4 2 0 1 87 14 90 15
|
||||
424 4 2 0 1 75 31 12 81
|
||||
425 4 2 0 1 48 109 3 45
|
||||
426 4 2 0 1 23 55 24 34
|
||||
427 4 2 0 1 54 115 91 105
|
||||
428 4 2 0 1 64 95 50 28
|
||||
429 4 2 0 1 11 12 60 31
|
||||
430 4 2 0 1 66 65 59 117
|
||||
431 4 2 0 1 23 34 113 22
|
||||
432 4 2 0 1 36 15 87 67
|
||||
433 4 2 0 1 34 103 21 113
|
||||
434 4 2 0 1 68 106 58 117
|
||||
435 4 2 0 1 28 50 48 49
|
||||
436 4 2 0 1 62 69 64 50
|
||||
437 4 2 0 1 2 25 45 26
|
||||
438 4 2 0 1 116 42 77 76
|
||||
439 4 2 0 1 97 110 65 117
|
||||
440 4 2 0 1 84 17 16 117
|
||||
441 4 2 0 1 75 80 81 79
|
||||
442 4 2 0 1 61 103 55 34
|
||||
443 4 2 0 1 16 17 82 117
|
||||
444 4 2 0 1 112 102 2 35
|
||||
445 4 2 0 1 107 76 101 73
|
||||
446 4 2 0 1 105 115 42 79
|
||||
447 4 2 0 1 76 73 31 75
|
||||
448 4 2 0 1 71 98 41 117
|
||||
449 4 2 0 1 4 3 46 109
|
||||
450 4 2 0 1 48 86 111 49
|
||||
451 4 2 0 1 71 41 18 117
|
||||
452 4 2 0 1 68 18 29 117
|
||||
453 4 2 0 1 79 80 115 67
|
||||
454 4 2 0 1 73 74 101 38
|
||||
455 4 2 0 1 106 68 29 117
|
||||
456 4 2 0 1 102 3 2 45
|
||||
457 4 2 0 1 59 56 58 117
|
||||
458 4 2 0 1 65 98 56 117
|
||||
459 4 2 0 1 43 77 89 107
|
||||
460 4 2 0 1 82 41 110 117
|
||||
461 4 2 0 1 75 42 76 79
|
||||
462 4 2 0 1 65 56 59 117
|
||||
463 4 2 0 1 59 58 106 117
|
||||
464 4 2 0 1 17 41 82 117
|
||||
465 4 2 0 1 102 35 64 95
|
||||
466 4 2 0 1 84 29 17 117
|
||||
467 4 2 0 1 110 41 98 117
|
||||
468 4 2 0 1 18 17 29 117
|
||||
469 4 2 0 1 18 41 17 117
|
||||
470 4 2 0 1 110 98 65 117
|
||||
471 4 2 0 1 84 94 29 117
|
||||
472 4 2 0 1 89 104 33 88
|
||||
473 4 2 0 1 94 59 106 117
|
||||
474 4 2 0 1 94 106 29 117
|
||||
475 4 2 0 1 103 114 34 44
|
||||
476 4 2 0 1 74 96 8 108
|
||||
477 4 2 0 1 70 55 20 114
|
||||
478 4 2 0 1 70 20 55 61
|
||||
479 4 2 0 1 69 111 5 86
|
||||
480 4 2 0 1 5 111 69 62
|
||||
481 4 2 0 1 14 39 115 54
|
||||
482 4 2 0 1 105 115 39 54
|
||||
483 4 2 0 1 8 74 37 78
|
||||
484 4 2 0 1 8 37 74 108
|
||||
485 4 2 0 1 55 114 34 103
|
||||
486 4 2 0 1 55 34 114 27
|
||||
487 4 2 0 1 47 19 56 57
|
||||
488 4 2 0 1 47 61 56 58
|
||||
489 4 2 0 1 56 61 47 57
|
||||
490 4 2 0 1 39 79 115 105
|
||||
491 4 2 0 1 115 79 39 80
|
||||
492 4 2 0 1 75 116 81 12
|
||||
493 4 2 0 1 75 81 116 42
|
||||
494 4 2 0 1 93 81 116 12
|
||||
495 4 2 0 1 93 116 81 42
|
||||
496 4 2 0 1 7 96 83 63
|
||||
497 4 2 0 1 7 83 96 104
|
||||
498 4 2 0 1 36 97 117 16
|
||||
499 4 2 0 1 36 117 97 66
|
||||
500 4 2 0 1 58 71 19 68
|
||||
501 4 2 0 1 19 71 58 56
|
||||
502 4 2 0 1 19 47 58 68
|
||||
503 4 2 0 1 58 47 19 56
|
||||
504 4 2 0 1 21 113 24 34
|
||||
505 4 2 0 1 24 113 21 100
|
||||
506 4 2 0 1 21 99 24 100
|
||||
507 4 2 0 1 39 79 81 80
|
||||
508 4 2 0 1 81 79 39 13
|
||||
509 4 2 0 1 77 72 11 76
|
||||
510 4 2 0 1 11 72 77 92
|
||||
511 4 2 0 1 48 64 4 50
|
||||
512 4 2 0 1 48 4 64 46
|
||||
513 4 2 0 1 9 74 88 78
|
||||
514 4 2 0 1 88 74 9 89
|
||||
515 4 2 0 1 25 112 28 24
|
||||
516 4 2 0 1 25 28 112 2
|
||||
517 4 2 0 1 48 46 3 109
|
||||
518 4 2 0 1 48 3 46 64
|
||||
519 4 2 0 1 75 60 12 31
|
||||
520 4 2 0 1 75 12 60 116
|
||||
521 4 2 0 1 36 117 84 16
|
||||
522 4 2 0 1 84 117 36 94
|
||||
523 4 2 0 1 72 77 10 73
|
||||
524 4 2 0 1 72 10 77 92
|
||||
525 4 2 0 1 96 33 7 104
|
||||
526 4 2 0 1 35 112 28 2
|
||||
527 4 2 0 1 28 45 35 2
|
||||
528 4 2 0 1 96 104 8 33
|
||||
529 4 2 0 1 87 91 15 90
|
||||
530 4 2 0 1 15 91 87 67
|
||||
531 4 2 0 1 3 64 95 102
|
||||
532 4 2 0 1 95 64 3 28
|
||||
533 4 2 0 1 8 108 33 37
|
||||
534 4 2 0 1 33 108 8 96
|
||||
535 4 2 0 1 108 7 33 37
|
||||
536 4 2 0 1 33 7 108 96
|
||||
537 4 2 0 1 108 63 7 37
|
||||
538 4 2 0 1 7 63 108 96
|
||||
539 4 2 0 1 39 115 87 14
|
||||
540 4 2 0 1 39 87 115 80
|
||||
541 4 2 0 1 51 96 52 53
|
||||
542 4 2 0 1 51 52 96 63
|
||||
543 4 2 0 1 83 96 52 63
|
||||
544 4 2 0 1 96 104 52 53
|
||||
545 4 2 0 1 52 104 96 83
|
||||
546 4 2 0 1 24 21 27 99
|
||||
547 4 2 0 1 27 21 24 34
|
||||
548 4 2 0 1 21 114 27 99
|
||||
549 4 2 0 1 27 114 21 34
|
||||
550 4 2 0 1 21 44 114 99
|
||||
551 4 2 0 1 114 44 21 34
|
||||
552 4 2 0 1 35 23 24 112
|
||||
553 4 2 0 1 24 23 35 95
|
||||
554 4 2 0 1 24 28 35 112
|
||||
555 4 2 0 1 35 28 24 95
|
||||
556 4 2 0 1 28 3 102 45
|
||||
557 4 2 0 1 102 3 28 95
|
||||
558 4 2 0 1 102 35 28 45
|
||||
559 4 2 0 1 28 35 102 95
|
||||
560 4 2 0 1 104 88 74 8
|
||||
561 4 2 0 1 74 88 104 53
|
||||
562 4 2 0 1 74 96 104 8
|
||||
563 4 2 0 1 104 96 74 53
|
||||
$EndElements
|
5
job.sh
5
job.sh
@ -1,7 +1,8 @@
|
||||
#!/bin/bash
|
||||
|
||||
# tet-file needs both .node and .ele files generated by Tetgen. No file extension is needed
|
||||
# mag-file line format: <magz-x> <magz-y> <magz-z>
|
||||
# mag-file: magnetization vectors. format1: <filename> format2: (<magz-x>,<magz-y>,<magz-z>)
|
||||
# mag-file: line format: <magz-x> <magz-y> <magz-z>
|
||||
# site-file format: 1. <filename> 2. <xmin>/<xmax>/<ymin>/<ymax>/<z>/<xnum>/<ynum>
|
||||
# site-file line format: <x> <y> <z>
|
||||
# obs-file needs only the output file's name with no file extension
|
||||
@ -17,7 +18,7 @@ echo "Logging file:" ${logfile}
|
||||
echo "======================"
|
||||
cat <<- EOF > ${logfile}
|
||||
tet-file = data/prism/prism.1
|
||||
mag-file = data/prism/magz.txt
|
||||
mag-file = (0,0,200)
|
||||
site-file = -30/30/-30/30/10/81/81
|
||||
obs-file = data/prism/prism
|
||||
cal-type = potential gradient tensor
|
||||
|
2
log.txt
2
log.txt
@ -1,5 +1,5 @@
|
||||
tet-file = data/prism/prism.1
|
||||
mag-file = data/prism/magz.txt
|
||||
mag-file = (0,0,200)
|
||||
site-file = -30/30/-30/30/10/81/81
|
||||
obs-file = data/prism/prism
|
||||
cal-type = potential gradient tensor
|
||||
|
143
src/magtet.cpp
143
src/magtet.cpp
@ -15,18 +15,37 @@ void magtet::read_tet(std::string tet_name)
|
||||
return;
|
||||
}
|
||||
|
||||
void magtet::read_magz(std::string mag_name)
|
||||
void magtet::init_magz(std::string para)
|
||||
{
|
||||
std::vector<gctl::point3dc> tmp_vec;
|
||||
gctl::read_text2vector(mag_name, "", tmp_vec);
|
||||
|
||||
if (tmp_vec.size() != ele_num_)
|
||||
// try to use the para as a file name
|
||||
if (access(para.c_str(), F_OK) != -1)
|
||||
{
|
||||
throw gctl::length_error("Invalid magnetization vector size. From magtet::read_magz(...)");
|
||||
std::vector<gctl::point3dc> tmp_vec;
|
||||
gctl::read_text2vector(para, "", tmp_vec);
|
||||
|
||||
if (tmp_vec.size() != ele_num_)
|
||||
{
|
||||
throw gctl::length_error("Invalid magnetization vector size. From magtet::init_magz(...)");
|
||||
}
|
||||
|
||||
ele_para_.resize(tmp_vec.size());
|
||||
for (int i = 0; i < tmp_vec.size(); ++i)
|
||||
{
|
||||
ele_para_[i].magz = tmp_vec[i];
|
||||
}
|
||||
|
||||
gctl::destroy_vector(tmp_vec);
|
||||
}
|
||||
|
||||
magz_.resize(tmp_vec);
|
||||
gctl::destroy_vector(tmp_vec);
|
||||
// try to use the para in the format <mag_x>,<mag_y>,<mag_z>
|
||||
gctl::point3dc tmp_magz;
|
||||
tmp_magz.str(para);
|
||||
|
||||
ele_para_.resize(ele_num_);
|
||||
for (int i = 0; i < ele_num_; ++i)
|
||||
{
|
||||
ele_para_[i].magz = tmp_magz;
|
||||
}
|
||||
return;
|
||||
}
|
||||
|
||||
@ -115,11 +134,6 @@ void magtet::write_text(std::string out_name)
|
||||
|
||||
void magtet::cal_tensors()
|
||||
{
|
||||
// malloc space
|
||||
fnorm_.resize(ele_num_, 4);
|
||||
enorm_.resize(ele_num_, 12);
|
||||
etang_.resize(ele_num_, 12);
|
||||
|
||||
gctl::point3dc v1, v2, v3, nf, ne;
|
||||
for (int e = 0; e < ele_num_; ++e)
|
||||
{
|
||||
@ -128,27 +142,33 @@ void magtet::cal_tensors()
|
||||
v1 = *ele_[e].fget(i, 1) - *ele_[e].fget(i, 0);
|
||||
v2 = *ele_[e].fget(i, 2) - *ele_[e].fget(i, 0);
|
||||
nf = gctl::cross(v1, v2).normal();
|
||||
fnorm_[e][i] = nf;
|
||||
// The space is declared by the read_magz() function
|
||||
ele_para_[e].fnorm[i] = nf;
|
||||
|
||||
for (int j = 0; j < 3; ++j)
|
||||
{
|
||||
v3 = *ele_[e].fget(i, (j+1)%3) - *ele_[e].fget(i, j);
|
||||
ne = gctl::cross(v3, nf).normal();
|
||||
enorm_[e][j+i*3] = ne;
|
||||
etang_[e][j+i*3] = gctl::cross(nf, ne);
|
||||
ele_para_[e].enorm[j+i*3] = ne;
|
||||
ele_para_[e].etang[j+i*3] = gctl::cross(nf, ne);
|
||||
}
|
||||
}
|
||||
|
||||
// link magtet_para to tetrahedron's attribute
|
||||
ele_[e].att = ele_para_.get(e);
|
||||
}
|
||||
return;
|
||||
}
|
||||
|
||||
double magtet::mag_potential(const gctl::tetrahedron &tet, const gctl::point3dc &site,
|
||||
const gctl::point3dc &mz, gctl::point3dc *fn, gctl::point3dc *en, gctl::point3dc *et)
|
||||
double magtet::mag_potential(const gctl::tetrahedron &tet, const gctl::point3dc &site)
|
||||
{
|
||||
double Rij_minus, Rij_plus, Sij_plus, Sij_minus, Rij0, mij0, wi0;
|
||||
double part1, part2, k0, absw, mdotn, beta;
|
||||
gctl::point3dc oi;
|
||||
|
||||
// get attribute pointer
|
||||
magtet_para *mpara = (magtet_para*)tet.att;
|
||||
|
||||
double out_pot = 0.0;
|
||||
for (int f = 0; f < 4; ++f)
|
||||
{
|
||||
@ -160,14 +180,14 @@ double magtet::mag_potential(const gctl::tetrahedron &tet, const gctl::point3dc
|
||||
|
||||
if (j == 0)
|
||||
{
|
||||
wi0 = gctl::dot(site - *tet.fget(f, j), fn[f]);
|
||||
wi0 = gctl::dot(site - *tet.fget(f, j), mpara->fnorm[f]);
|
||||
absw = std::abs(wi0);
|
||||
}
|
||||
|
||||
oi = site - wi0*fn[f];
|
||||
Sij_minus = gctl::dot(*tet.fget(f, j) - oi, et[3*f+j]);
|
||||
Sij_plus = gctl::dot(*tet.fget(f, (j+1)%3) - oi, et[3*f+j]);
|
||||
mij0 = gctl::dot(*tet.fget(f, j) - oi, en[3*f+j]);
|
||||
oi = site - wi0*mpara->fnorm[f];
|
||||
Sij_minus = gctl::dot(*tet.fget(f, j) - oi, mpara->etang[3*f+j]);
|
||||
Sij_plus = gctl::dot(*tet.fget(f, (j+1)%3) - oi, mpara->etang[3*f+j]);
|
||||
mij0 = gctl::dot(*tet.fget(f, j) - oi, mpara->enorm[3*f+j]);
|
||||
Rij0 = std::sqrt(wi0*wi0 + mij0*mij0);
|
||||
|
||||
part2 = 0.0;
|
||||
@ -187,20 +207,22 @@ double magtet::mag_potential(const gctl::tetrahedron &tet, const gctl::point3dc
|
||||
k0 += (part1 - part2);
|
||||
}
|
||||
|
||||
mdotn = gctl::dot(mz, fn[f]);
|
||||
mdotn = gctl::dot(mpara->magz, mpara->fnorm[f]);
|
||||
out_pot += Cm*k0*mdotn;
|
||||
}
|
||||
|
||||
return out_pot;
|
||||
}
|
||||
|
||||
gctl::point3dc magtet::mag_gradient(const gctl::tetrahedron &tet, const gctl::point3dc &site,
|
||||
const gctl::point3dc &mz, gctl::point3dc *fn, gctl::point3dc *en, gctl::point3dc *et)
|
||||
gctl::point3dc magtet::mag_gradient(const gctl::tetrahedron &tet, const gctl::point3dc &site)
|
||||
{
|
||||
double Rij_minus, Rij_plus, Sij_plus, Sij_minus, Rij0, mij0, wi0;
|
||||
double mdotn, beta, Aij, sig, absw;
|
||||
gctl::point3dc oi, k1, part1, part2;
|
||||
|
||||
// get attribute pointer
|
||||
magtet_para *mpara = (magtet_para*)tet.att;
|
||||
|
||||
gctl::point3dc out_grad(0.0, 0.0, 0.0);
|
||||
for (int f = 0; f < 4; ++f)
|
||||
{
|
||||
@ -212,15 +234,15 @@ gctl::point3dc magtet::mag_gradient(const gctl::tetrahedron &tet, const gctl::po
|
||||
|
||||
if (j == 0)
|
||||
{
|
||||
wi0 = gctl::dot(site - *tet.fget(f, j), fn[f]);
|
||||
wi0 = gctl::dot(site - *tet.fget(f, j), mpara->fnorm[f]);
|
||||
sig = sign(wi0);
|
||||
absw = std::abs(wi0);
|
||||
}
|
||||
|
||||
oi = site - wi0*fn[f];
|
||||
Sij_minus = gctl::dot(*tet.fget(f, j) - oi, et[3*f+j]);
|
||||
Sij_plus = gctl::dot(*tet.fget(f, (j+1)%3) - oi, et[3*f+j]);
|
||||
mij0 = gctl::dot(*tet.fget(f, j) - oi, en[3*f+j]);
|
||||
oi = site - wi0*mpara->fnorm[f];
|
||||
Sij_minus = gctl::dot(*tet.fget(f, j) - oi, mpara->etang[3*f+j]);
|
||||
Sij_plus = gctl::dot(*tet.fget(f, (j+1)%3) - oi, mpara->etang[3*f+j]);
|
||||
mij0 = gctl::dot(*tet.fget(f, j) - oi, mpara->enorm[3*f+j]);
|
||||
Rij0 = std::sqrt(wi0*wi0 + mij0*mij0);
|
||||
|
||||
part2.set(0.0, 0.0, 0.0);
|
||||
@ -229,7 +251,7 @@ gctl::point3dc magtet::mag_gradient(const gctl::tetrahedron &tet, const gctl::po
|
||||
beta = atan((mij0*Sij_plus)/(Rij0*Rij0 + absw*Rij_plus))
|
||||
- atan((mij0*Sij_minus)/(Rij0*Rij0 + absw*Rij_minus));
|
||||
|
||||
part2 = sig*beta*fn[f];
|
||||
part2 = sig*beta*mpara->fnorm[f];
|
||||
}
|
||||
|
||||
if (std::abs(Rij0) > TOL)
|
||||
@ -249,19 +271,18 @@ gctl::point3dc magtet::mag_gradient(const gctl::tetrahedron &tet, const gctl::po
|
||||
throw gctl::runtime_error("Observation site on edge. From magtet::mag_gradient()");
|
||||
}
|
||||
|
||||
part1 = Aij * en[3*f+j];
|
||||
part1 = Aij * mpara->enorm[3*f+j];
|
||||
k1 = k1 - (part1 + part2);
|
||||
}
|
||||
|
||||
mdotn = gctl::dot(mz, fn[f]);
|
||||
mdotn = gctl::dot(mpara->magz, mpara->fnorm[f]);
|
||||
out_grad = out_grad - 1e+9*Cm*mdotn*k1;
|
||||
}
|
||||
|
||||
return out_grad;
|
||||
}
|
||||
|
||||
gctl::tensor magtet::mag_tensor(const gctl::tetrahedron &tet, const gctl::point3dc &site,
|
||||
const gctl::point3dc &mz, gctl::point3dc *fn, gctl::point3dc *en, gctl::point3dc *et)
|
||||
gctl::tensor magtet::mag_tensor(const gctl::tetrahedron &tet, const gctl::point3dc &site)
|
||||
{
|
||||
double Rij_minus, Rij_plus, Sij_plus, Sij_minus, Rij0, mij0, wi0;
|
||||
double mdotn, beta, sig, absw;
|
||||
@ -275,6 +296,9 @@ gctl::tensor magtet::mag_tensor(const gctl::tetrahedron &tet, const gctl::point3
|
||||
double k3;
|
||||
gctl::tensor tmp_k, k2;
|
||||
|
||||
// get attribute pointer
|
||||
magtet_para *mpara = (magtet_para*)tet.att;
|
||||
|
||||
gctl::tensor out_tensor(0.0);
|
||||
for (int f = 0; f < 4; ++f)
|
||||
{
|
||||
@ -287,43 +311,43 @@ gctl::tensor magtet::mag_tensor(const gctl::tetrahedron &tet, const gctl::point3
|
||||
|
||||
if (j == 0)
|
||||
{
|
||||
wi0 = gctl::dot(site - *tet.fget(f, j), fn[f]);
|
||||
wi0 = gctl::dot(site - *tet.fget(f, j), mpara->fnorm[f]);
|
||||
sig = sign(wi0);
|
||||
absw = std::abs(wi0);
|
||||
}
|
||||
|
||||
oi = site - wi0*fn[f];
|
||||
Sij_minus = gctl::dot(*tet.fget(f, j) - oi, et[3*f+j]);
|
||||
Sij_plus = gctl::dot(*tet.fget(f, (j+1)%3) - oi, et[3*f+j]);
|
||||
mij0 = gctl::dot(*tet.fget(f, j) - oi, en[3*f+j]);
|
||||
oi = site - wi0*mpara->fnorm[f];
|
||||
Sij_minus = gctl::dot(*tet.fget(f, j) - oi, mpara->etang[3*f+j]);
|
||||
Sij_plus = gctl::dot(*tet.fget(f, (j+1)%3) - oi, mpara->etang[3*f+j]);
|
||||
mij0 = gctl::dot(*tet.fget(f, j) - oi, mpara->enorm[3*f+j]);
|
||||
Rij0 = std::sqrt(wi0*wi0 + mij0*mij0);
|
||||
|
||||
if (std::abs(Rij0) > TOL)
|
||||
{
|
||||
factor_n_mij = -1.0*(Sij_plus/(Rij0*Rij0*Rij_plus) - Sij_minus/(Rij0*Rij0*Rij_minus));
|
||||
factor_tij = -1.0/Rij_plus + 1.0/Rij_minus;
|
||||
grad_Aij = (wi0*factor_n_mij)*fn[f] + factor_tij*et[3*f+j]
|
||||
- (mij0*factor_n_mij)*en[3*f+j];
|
||||
grad_Aij = (wi0*factor_n_mij)*mpara->fnorm[f] + factor_tij*mpara->etang[3*f+j]
|
||||
- (mij0*factor_n_mij)*mpara->enorm[3*f+j];
|
||||
}
|
||||
else
|
||||
{
|
||||
factor_tij = -1.0/Rij_plus + 1.0/Rij_minus;
|
||||
grad_Aij = factor_tij*et[3*f+j];
|
||||
grad_Aij = factor_tij*mpara->etang[3*f+j];
|
||||
}
|
||||
|
||||
//tmp_k = gctl::kron(grad_Aij, enorm_[e][3*f+j]);
|
||||
tmp_k = gctl::kron(en[3*f+j], grad_Aij);
|
||||
tmp_k = gctl::kron(mpara->enorm[3*f+j], grad_Aij);
|
||||
k2 = k2 - tmp_k;
|
||||
|
||||
if (absw > TOL)
|
||||
{
|
||||
grad_Rij_plus = (1.0/Rij_plus)*(site - *tet.fget(f, (j+1)%3));
|
||||
grad_Rij_minus = (1.0/Rij_minus)*(site - *tet.fget(f, j));
|
||||
grad_Sij_plus = -1.0*et[3*f+j];
|
||||
grad_Sij_minus = -1.0*et[3*f+j];
|
||||
grad_mij0 = -1.0*en[3*f+j];
|
||||
grad_Rij0 = (1.0/Rij0)*(wi0*fn[f] - mij0*en[3*f+j]);
|
||||
grad_abs_wi0 = sig*fn[f];
|
||||
grad_Sij_plus = -1.0*mpara->etang[3*f+j];
|
||||
grad_Sij_minus = -1.0*mpara->etang[3*f+j];
|
||||
grad_mij0 = -1.0*mpara->enorm[3*f+j];
|
||||
grad_Rij0 = (1.0/Rij0)*(wi0*mpara->fnorm[f] - mij0*mpara->enorm[3*f+j]);
|
||||
grad_abs_wi0 = sig*mpara->fnorm[f];
|
||||
a_plus = Rij0*Rij0 + absw*Rij_plus;
|
||||
b_plus = mij0*Sij_plus;
|
||||
grad_a_plus = (2.0*Rij0)*grad_Rij0 + Rij_plus*grad_abs_wi0 + absw*grad_Rij_plus;
|
||||
@ -337,7 +361,7 @@ gctl::tensor magtet::mag_tensor(const gctl::tetrahedron &tet, const gctl::point3
|
||||
|
||||
grad_betaij = grad_betaij_plus - grad_betaij_minus;
|
||||
|
||||
tmp_k = gctl::kron(grad_betaij, fn[f]);
|
||||
tmp_k = gctl::kron(grad_betaij, mpara->fnorm[f]);
|
||||
k2 = k2 - sig*tmp_k;
|
||||
}
|
||||
else
|
||||
@ -351,11 +375,11 @@ gctl::tensor magtet::mag_tensor(const gctl::tetrahedron &tet, const gctl::point3
|
||||
|
||||
if (k3 != 0.0)
|
||||
{
|
||||
tmp_k = gctl::kron(fn[f], fn[f]);
|
||||
tmp_k = gctl::kron(mpara->fnorm[f], mpara->fnorm[f]);
|
||||
k2 = k2 - k3*tmp_k;
|
||||
}
|
||||
|
||||
mdotn = gctl::dot(mz, fn[f]);
|
||||
mdotn = gctl::dot(mpara->magz, mpara->fnorm[f]);
|
||||
out_tensor = out_tensor - 1e+9*Cm*mdotn*k2;
|
||||
}
|
||||
|
||||
@ -376,7 +400,7 @@ void magtet::total_potential()
|
||||
#pragma omp parallel for private (s) schedule (guided)
|
||||
for (s = 0; s < site_num_; ++s)
|
||||
{
|
||||
mag_pot_[s] += mag_potential(ele_[e], site_[s], magz_[e], fnorm_.get(e), enorm_.get(e), etang_.get(e));
|
||||
mag_pot_[s] += mag_potential(ele_[e], site_[s]);
|
||||
}
|
||||
}
|
||||
return;
|
||||
@ -396,8 +420,7 @@ void magtet::total_gradient()
|
||||
#pragma omp parallel for private (s) schedule (guided)
|
||||
for (s = 0; s < site_num_; ++s)
|
||||
{
|
||||
mag_grad_[s] = mag_grad_[s] +
|
||||
mag_gradient(ele_[e], site_[s], magz_[e], fnorm_.get(e), enorm_.get(e), etang_.get(e));
|
||||
mag_grad_[s] = mag_grad_[s] + mag_gradient(ele_[e], site_[s]);
|
||||
}
|
||||
}
|
||||
return;
|
||||
@ -417,8 +440,7 @@ void magtet::total_tensor()
|
||||
#pragma omp parallel for private (s) schedule (guided)
|
||||
for (s = 0; s < site_num_; ++s)
|
||||
{
|
||||
mag_tensor_[s] = mag_tensor_[s] +
|
||||
mag_tensor(ele_[e], site_[s], magz_[e], fnorm_.get(e), enorm_.get(e), etang_.get(e));
|
||||
mag_tensor_[s] = mag_tensor_[s] + mag_tensor(ele_[e], site_[s]);
|
||||
}
|
||||
}
|
||||
return;
|
||||
@ -440,7 +462,7 @@ void magtet::routine(const char *para_file)
|
||||
// read tetgen files
|
||||
RUN_ECHO(read_tet(gopt_.get_value(TETFILE)), "Reading 3D model file");
|
||||
// read magnetization file
|
||||
RUN_ECHO(read_magz(gopt_.get_value(MAGFILE)), "Reading magnetization file");
|
||||
RUN_ECHO(init_magz(gopt_.get_value(MAGFILE)), "Reading magnetization file");
|
||||
// read site file
|
||||
RUN_ECHO(init_site(gopt_.get_value(SITEFILE)), "Initiating observations points");
|
||||
// initialize tensors
|
||||
@ -492,7 +514,8 @@ int main(int argc, char const *argv[])
|
||||
std::clog << "<option> = <value>\n";
|
||||
std::clog << "Available options:\n";
|
||||
std::clog << "tet-file: 3D model file. this option needs both .node and .ele files generated by Tetgen. No file extension is needed\n";
|
||||
std::clog << "mag-file: magnetization vectors. Line format: <magz-x> <magz-y> <magz-z>\n";
|
||||
std::clog << "mag-file: magnetization vectors. format1: <filename> format2: (<magz-x>,<magz-y>,<magz-z>)\n";
|
||||
std::clog << "mag-file: line format: <magz-x> <magz-y> <magz-z>\n";
|
||||
std::clog << "site-file: observation points. format1: <filename> format2: <xmin>/<xmax>/<ymin>/<ymax>/<z>/<xnum>/<ynum>\n";
|
||||
std::clog << "site-file: line format: <x> <y> <z>\n";
|
||||
std::clog << "obs-file: output observation files. No file extension is needed\n";
|
||||
|
25
src/magtet.h
25
src/magtet.h
@ -17,7 +17,13 @@
|
||||
#define OBSFILE "obs-file"
|
||||
#define CALTYPE "cal-type" // potential, gradient or tensor
|
||||
|
||||
#define RUN_ECHO(action, msg) do {std::clog << msg << " ... \n"; action;} while(0);
|
||||
#define RUN_ECHO(action, msg) do {std::clog << msg << "... \n"; action;} while(0);
|
||||
|
||||
struct magtet_para
|
||||
{
|
||||
gctl::point3dc magz;
|
||||
gctl::point3dc fnorm[4], enorm[12], etang[12];
|
||||
};
|
||||
|
||||
class magtet
|
||||
{
|
||||
@ -26,33 +32,26 @@ public:
|
||||
virtual ~magtet();
|
||||
|
||||
void read_tet(std::string tet_name);
|
||||
void read_magz(std::string mag_name);
|
||||
void init_magz(std::string para);
|
||||
void init_site(std::string para);
|
||||
void write_text(std::string out_name);
|
||||
|
||||
void cal_tensors();
|
||||
double mag_potential(const gctl::tetrahedron &tet, const gctl::point3dc &site, const gctl::point3dc &mz,
|
||||
gctl::point3dc *fn, gctl::point3dc *en, gctl::point3dc *et);
|
||||
gctl::point3dc mag_gradient(const gctl::tetrahedron &tet, const gctl::point3dc &site, const gctl::point3dc &mz,
|
||||
gctl::point3dc *fn, gctl::point3dc *en, gctl::point3dc *et);
|
||||
gctl::tensor mag_tensor(const gctl::tetrahedron &tet, const gctl::point3dc &site, const gctl::point3dc &mz,
|
||||
gctl::point3dc *fn, gctl::point3dc *en, gctl::point3dc *et);
|
||||
double mag_potential(const gctl::tetrahedron &tet, const gctl::point3dc &site);
|
||||
gctl::point3dc mag_gradient(const gctl::tetrahedron &tet, const gctl::point3dc &site);
|
||||
gctl::tensor mag_tensor(const gctl::tetrahedron &tet, const gctl::point3dc &site);
|
||||
void total_potential();
|
||||
void total_gradient();
|
||||
void total_tensor();
|
||||
|
||||
double sign(double s);
|
||||
|
||||
void routine(const char *para_file);
|
||||
|
||||
protected:
|
||||
int node_num_, ele_num_, site_num_;
|
||||
gctl::array<gctl::vertex3dc> node_; // 四面体元素的顶点集
|
||||
gctl::array<gctl::tetrahedron> ele_; // 四面体的元素集
|
||||
gctl::array<gctl::point3dc> magz_; // 磁化矢量
|
||||
gctl::array2d<gctl::point3dc> fnorm_; // 面的外法线矢量
|
||||
gctl::array2d<gctl::point3dc> enorm_; // 边的外法线矢量
|
||||
gctl::array2d<gctl::point3dc> etang_;
|
||||
gctl::array<magtet_para> ele_para_; // 四面体的张量属性与磁化矢量
|
||||
gctl::array<gctl::point3dc> site_; // 观测点位置集
|
||||
|
||||
gctl::array<double> mag_pot_; // 正演磁位
|
||||
|
Loading…
Reference in New Issue
Block a user