【发布时间】:2021-03-18 16:18:20
【问题描述】:
我有一组高斯随机生成的数据。我获取这些数据的方式并不重要,但它是通过带有扩散的粒子代码。
我知道 python 中有可以做到这一点的函数,但是我不能在每个时间步将这些数据写入文件,然后再分析它,因为我需要它进行诊断。因此我需要在代码中计算它。
我的代码是用 Fortran 95 编写的。
但是如你所见,它有点吵。
我手动计算出这个长度是0.00235(因为这是起始数据,我知道这个长度是0.0023548200450309495,所以它真的很接近)。
但是我不得不用我的光标估计一个最大值(33.6),然后用我的光标找到长度。
有没有办法用 Fortran 中的代码来做到这一点?如果您不了解 Fortran,也可以使用它(我可以自己将其翻译成 Fortran)
不要犹豫,问任何问题。
编辑:我忘了说我已经计算了西格玛槽:
Sigma = Sum( (x - Av(x))**2 )/N
问题是这给了我一个答案,但由于某些物理特性,至少在模拟开始时它没有给我正确的值,它适用于后面的时间步,但不是在开始时。
1.89624932667106 0
1.89626438944774 0
1.89627945222442 0
1.89629451500110 0
1.89630957777777 0
1.89632464055445 0
1.89633970333113 0
1.89635476610781 0
1.89636982888449 0
1.89638489166117 0
1.89639995443785 0
1.89641501721453 0
1.89643007999121 0
1.89644514276789 0
1.89646020554457 0
1.89647526832125 0
1.89649033109793 0
1.89650539387460 0
1.89652045665128 0
1.89653551942796 0
1.89655058220464 0
1.89656564498132 0
1.89658070775800 0
1.89659577053468 0
1.89661083331136 0
1.89662589608804 1
1.89664095886472 1
1.89665602164140 0
1.89667108441808 0
1.89668614719475 0
1.89670120997143 0
1.89671627274811 0
1.89673133552479 1
1.89674639830147 0
1.89676146107815 0
1.89677652385483 0
1.89679158663151 1
1.89680664940819 0
1.89682171218487 1
1.89683677496155 0
1.89685183773823 0
1.89686690051490 0
1.89688196329158 0
1.89689702606826 0
1.89691208884494 0
1.89692715162162 1
1.89694221439830 3
1.89695727717498 1
1.89697233995166 0
1.89698740272834 0
1.89700246550502 0
1.89701752828170 1
1.89703259105838 1
1.89704765383505 0
1.89706271661173 1
1.89707777938841 3
1.89709284216509 0
1.89710790494177 1
1.89712296771845 1
1.89713803049513 1
1.89715309327181 1
1.89716815604849 1
1.89718321882517 3
1.89719828160185 1
1.89721334437853 2
1.89722840715520 2
1.89724346993188 0
1.89725853270856 2
1.89727359548524 1
1.89728865826192 1
1.89730372103860 1
1.89731878381528 1
1.89733384659196 1
1.89734890936864 2
1.89736397214532 2
1.89737903492200 3
1.89739409769868 2
1.89740916047535 2
1.89742422325203 2
1.89743928602871 1
1.89745434880539 4
1.89746941158207 2
1.89748447435875 2
1.89749953713543 3
1.89751459991211 9
1.89752966268879 3
1.89754472546547 1
1.89755978824215 2
1.89757485101883 3
1.89758991379551 4
1.89760497657218 3
1.89762003934886 2
1.89763510212554 5
1.89765016490222 4
1.89766522767890 4
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1.89769535323226 3
1.89771041600894 6
1.89772547878562 9
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1.89775560433898 5
1.89777066711566 4
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1.89780079266901 5
1.89781585544569 9
1.89783091822237 5
1.89784598099905 4
1.89786104377573 7
1.89787610655241 9
1.89789116932909 3
1.89790623210577 4
1.89792129488245 8
1.89793635765913 9
1.89795142043581 6
1.89796648321248 9
1.89798154598916 5
1.89799660876584 8
1.89801167154252 11
1.89802673431920 7
1.89804179709588 7
1.89805685987256 6
1.89807192264924 9
1.89808698542592 15
1.89810204820260 9
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1.89813217375596 7
1.89814723653263 8
1.89816229930931 15
1.89817736208599 9
1.89819242486267 6
1.89820748763935 14
1.89822255041603 10
1.89823761319271 13
1.89825267596939 8
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1.89828280152275 13
1.89829786429943 15
1.89831292707611 8
1.89832798985278 19
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1.89835811540614 21
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1.89838824095950 11
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1.89855393150297 24
1.89856899427965 14
1.89858405705633 21
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1.89862924538637 18
1.89864430816305 27
1.89865937093973 22
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1.89870455926976 27
1.89871962204644 30
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1.89877987315316 41
1.89879493592984 21
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1.89884012425988 46
1.89885518703656 20
1.89887024981324 28
1.89888531258991 35
1.89890037536659 32
1.89891543814327 32
1.89893050091995 24
1.89894556369663 36
1.89896062647331 47
1.89897568924999 31
1.89899075202667 38
1.89900581480335 32
1.89902087758003 34
1.89903594035671 47
1.89905100313339 29
1.89906606591006 36
1.89908112868674 43
1.89909619146342 32
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1.89912631701678 39
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1.89960832587051 49
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1.89965351420055 59
1.89966857697723 56
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1.89971376530727 67
1.89972882808395 62
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1.89975895363731 62
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1.89980414196734 68
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1.89998489528749 70
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1.90004514639421 67
1.90006020917089 63
1.90007527194757 65
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1.90012046027761 73
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1.90040665303451 58
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1.90111460353843 40
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1.90292213673993 3
1.90293719951661 1
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1.90317820394348 0
1.90319326672016 0
1.90320832949684 0
1.90322339227352 0
1.90323845505020 0
1.90325351782688 1
1.90326858060355 0
1.90328364338023 0
1.90329870615691 0
1.90331376893359 0
1.90332883171027 2
1.90334389448695 0
1.90335895726363 0
1.90337402004031 0
1.90338908281699 0
1.90340414559367 0
1.90341920837035 1
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1.90349452225374 0
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1.90353971058378 0
1.90355477336046 0
1.90356983613714 0
1.90358489891382 0
1.90359996169050 0
1.90361502446718 1
1.90363008724385 0
1.90364515002053 0
1.90366021279721 0
1.90367527557389 0
1.90369033835057 0
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1.90373552668061 0
1.90375058945729 0
1.90376565223397 0
【问题讨论】:
-
看起来很有希望。我完全忘记了使用插值,也许它会起作用,我会试试的。
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@Gundro 插值对噪声数据不利,您需要曲线拟合,就像那里的最后一个答案一样。
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您所说的“它适用于后面的时间步但不适用于开始时”究竟是什么意思?您的系统是否显示瞬态行为,或者您的意思是对于少数样本量而言误差太大?