import numpy as np import matplotlib.pyplot as plt fig, ax = plt.subplots() #---------------- #_📈_314_10mMのグルコースTEMPOL水溶液のESRスペクトル(16mW・マンガン有) xy_314 = [(317.465,-1) \ , (317.46683,-1) \ , (317.46866,-1) \ , (317.47049,-1) \ , (317.47232,-2) \ , (317.47415,-1) \ , (317.47598,-1) \ , (317.47781,-1) \ , (317.47965,-1) \ , (317.48148,0) \ , (317.48331,-1) \ , (317.48514,-1) \ , (317.48697,-1) \ , (317.48880,-1) \ , (317.49063,-1) \ , (317.49246,0) \ , (317.49430,-1) \ , (317.49613,-1) \ , (317.49796,-1) \ , (317.49979,0) \ , (317.50162,-1) \ , (317.50345,-1) \ , (317.50528,-1) \ , (317.50711,0) \ , (317.50895,-1) \ , (317.51078,-1) \ , (317.51261,0) \ , (317.51444,-2) \ , (317.51627,-2) \ , (317.51810,-1) \ , (317.51993,-1) \ , (317.52176,-1) \ , (317.52360,0) \ , (317.52543,0) \ , (317.52726,-1) \ , (317.52909,-2) \ , (317.53092,-1) \ , (317.53275,-1) \ , (317.53458,-1) \ , (317.53641,0) \ , (317.53825,-1) \ , (317.54008,0) \ , (317.54191,-1) \ , (317.54374,-1) \ , (317.54557,-1) \ , (317.54740,-2) \ , (317.54923,-1) \ , (317.55107,-1) \ , (317.55290,-1) \ , (317.55473,0) \ , (317.55656,0) \ , (317.55839,-1) \ , (317.56022,0) \ , (317.56205,-1) \ , (317.56388,-2) \ , (317.56572,-1) \ , (317.56755,-1) \ , (317.56938,0) \ , (317.57121,-1) \ , (317.57304,-1) \ , (317.57487,-1) \ , (317.57670,-2) \ , (317.57853,-1) \ , (317.58037,-1) \ , (317.58220,-1) \ , (317.58403,-1) \ , (317.58586,-1) \ , (317.58769,0) \ , (317.58952,-1) \ , (317.59135,-1) \ , (317.59318,-1) \ , (317.59502,-1) \ , (317.59685,-1) \ , (317.59868,-1) \ , (317.60051,0) \ , (317.60234,-1) \ , (317.60417,-1) \ , (317.60600,0) \ , (317.60783,-1) \ , (317.60967,-1) \ , (317.61150,0) \ , (317.61333,-1) \ , (317.61516,-1) \ , (317.61699,-1) \ , (317.61882,-1) \ , (317.62065,-1) \ , (317.62248,-1) \ , (317.62432,-1) \ , (317.62615,-1) \ , (317.62798,-1) \ , (317.62981,0) \ , (317.63164,0) \ , (317.63347,-2) \ , (317.63530,-1) \ , (317.63714,0) \ , (317.63897,-1) \ , (317.64080,-1) \ , (317.64263,-1) \ , (317.64446,0) \ , (317.64629,-1) \ , (317.64812,-1) \ , (317.64995,-1) \ , (317.65179,0) \ , (317.65362,-1) \ , (317.65545,0) \ , (317.65728,-1) \ , (317.65911,0) \ , (317.66094,-1) \ , (317.66277,-1) \ , (317.66460,-1) \ , (317.66644,-1) \ , (317.66827,0) \ , (317.67010,0) \ , (317.67193,-1) \ , (317.67376,-1) \ , (317.67559,-1) \ , (317.67742,-1) \ , (317.67925,-1) \ , (317.68109,-2) \ , (317.68292,-1) \ , (317.68475,-1) \ , (317.68658,-1) \ , (317.68841,0) \ , (317.69024,-1) \ , (317.69207,-1) \ , (317.69390,-1) \ , (317.69574,-1) \ , (317.69757,-1) \ , (317.69940,-1) \ , (317.70123,0) \ , (317.70306,-1) \ , (317.70489,0) \ , (317.70672,-1) \ , (317.70856,-1) \ , (317.71039,-1) \ , (317.71222,0) \ , (317.71405,0) \ , (317.71588,-1) \ , (317.71771,-1) \ , (317.71954,-1) \ , (317.72137,-1) \ , (317.72321,-1) \ , (317.72504,-1) \ , (317.72687,-1) \ , (317.72870,-1) \ , (317.73053,-1) \ , (317.73236,-1) \ , (317.73419,-1) \ , (317.73602,-1) \ , (317.73786,-1) \ , (317.73969,-1) \ , (317.74152,-1) \ , (317.74335,-1) \ , (317.74518,-1) \ , (317.74701,-1) \ , (317.74884,-1) \ , (317.75067,-2) \ , (317.75251,-1) \ , (317.75434,-1) \ , (317.75617,-1) \ , (317.75800,-1) \ , (317.75983,0) \ , (317.76166,-1) \ , (317.76349,-1) \ , (317.76532,-1) \ , (317.76716,-2) \ , (317.76899,-1) \ , (317.77082,-1) \ , (317.77265,-1) \ , (317.77448,-1) \ , (317.77631,0) \ , (317.77814,-1) \ , (317.77997,-1) \ , (317.78181,-1) \ , (317.78364,-1) \ , (317.78547,-1) \ , (317.78730,0) \ , (317.78913,-1) \ , (317.79096,-1) \ , (317.79279,-1) \ , (317.79463,0) \ , (317.79646,-1) \ , (317.79829,-1) \ , (317.80012,-1) \ , (317.80195,0) \ , (317.80378,-1) \ , (317.80561,-1) \ , (317.80744,-1) \ , (317.80928,-1) \ , (317.81111,-1) \ , (317.81294,-1) \ , (317.81477,-1) \ , (317.81660,0) \ , (317.81843,-1) \ , (317.82026,-1) \ , (317.82209,-1) \ , (317.82393,-1) \ , (317.82576,0) \ , (317.82759,-1) \ , (317.82942,-1) \ , (317.83125,0) \ , (317.83308,0) \ , (317.83491,-1) \ , (317.83674,0) \ , (317.83858,0) \ , (317.84041,0) \ , (317.84224,-1) \ , (317.84407,0) \ , (317.84590,-1) \ , (317.84773,-1) \ , (317.84956,-1) \ , (317.85139,-1) \ , (317.85323,-2) \ , (317.85506,-1) \ , (317.85689,-1) \ , (317.85872,0) \ , (317.86055,-1) \ , (317.86238,0) \ , (317.86421,0) \ , (317.86604,-1) \ , (317.86788,-1) \ , (317.86971,0) \ , (317.87154,0) \ , (317.87337,0) \ , (317.87520,0) \ , (317.87703,0) \ , (317.87886,-1) \ , (317.88070,-1) \ , (317.88253,0) \ , (317.88436,-1) \ , (317.88619,-1) \ , (317.88802,0) \ , (317.88985,0) \ , (317.89168,-1) \ , (317.89351,0) \ , (317.89535,0) \ , (317.89718,-1) \ , (317.89901,0) \ , (317.90084,-1) \ , (317.90267,0) \ , (317.90450,0) \ , (317.90633,0) \ , (317.90816,-1) \ , (317.91000,-1) \ , (317.91183,-1) \ , (317.91366,-1) \ , (317.91549,-1) \ , (317.91732,-1) \ , (317.91915,0) \ , (317.92098,0) \ , (317.92281,0) \ , (317.92465,-1) \ , (317.92648,-1) \ , (317.92831,-1) \ , (317.93014,-1) \ , (317.93197,0) \ ] z_314 = [list(t) for t in zip(*xy_314)]; x_314 = z_314[0]; y_314 = z_314[1] ax.scatter(x_314, y_314) ax.plot(x_314, y_314) ax.annotate('ID=314' \ , xy=(np.mean(x_314),np.mean(y_314)) \ , xytext=(np.mean(x_314)+ np.std(y_314), np.mean(y_314) + np.std(y_314)) \ , arrowprops=dict(arrowstyle="->")) #---------------- plt.show()
サーバーサイドでラスタライズ(bmp,jpg,png)しているので、レスポンシブな表示が可能です。 サーバーサイドでダイナミックに生成している画像なので、ダウンロードだけでなく、リンクもできます。
クライアントサイドでラスタライズ(bmp,jpg,png)しているので、レスポンシブな表示が可能です。 クライアントサイドでダイナミックに生成している画像なので、ダウンロードはできますが、リンクはできません。
xmin | 317.465 |
xmax | 332.465 |
ymin | -1497.2 |
ymax | 1578.62 |
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名称 | グラフ | 説明 |
---|---|---|
指数関数 |
python
+matplotlib
import numpy as np import math import matplotlib.pyplot as plt xy = [(p, math.exp(p)) for p in \ np.arange(start = - 2, stop = 2, step = 0.1)] z = [list(t) for t in zip(*xy)]; x = z[0]; y = z[1] fig, ax = plt.subplots() ax.plot(x, y) plt.show() |
|
逆ネルンスト | 電池の充放電曲線で現れます。 | |
確率曲線 | ||
正規分布関数 | 確率統計で多用されます。 品質管理 でも大切です。 |
動画、音声及び写真を含む図表等を転載する場合には転載許諾書による同意があった方が無難です。 動画、音声及び写真を含む図表等の転載許諾書