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令和8年2月21日 (土)
⇒#900@グラフ;

📈 石英製毛細管(サンプルB) 1000℃で24時間加熱し、50℃まで徐々に冷却 水無し マンガンマーカー有り 25℃ 4mW、実験装置番号341で測定

900_石英製毛細管(サンプルB) 1000℃で24時間加熱し、50℃まで徐々に冷却 水無し マンガンマーカー有り 25℃ 4mW、実験装置番号341で測定
👨‍🏫 0
import numpy as np
import matplotlib.pyplot as plt

#fig, ax = plt.subplots(figsize=(2.9, 2.1)) 
fig, ax = plt.subplots()

#----------------
#_📈_900_石英製毛細管(サンプルB) 1000℃で24時間加熱し、50℃まで徐々に冷却 水無し マンガンマーカー有り 25℃ 4mW、実験装置番号341で測定
xy_900 = [(300,634) \
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]
z_900 = [list(t) for t in zip(*xy_900)]; x_900 = z_900[0]; y_900 = z_900[1]

ax.scatter(x_900, y_900)
ax.plot(x_900, y_900)
ax.annotate('ID=900' \
, xy=(np.mean(x_900),np.mean(y_900)) \
, xytext=(np.mean(x_900)+ np.std(y_900), np.mean(y_900) + np.std(y_900)) \
, arrowprops=dict(arrowstyle="->"))
#----------------

plt.show()
  1 python コード

A4 (210 × 297mm)あるいは少し大きめのレターサイズ(215.9 × 279.4ミリ)が一般的です。 2 カラムとすると 3.34645669291339インチ程度。 アスペクトを 4:3にすれば、2.9インチ×2.1インチぐらいの図が論文投稿の図として適切です。


サーバーサイドスクリプト

  2 石英製毛細管(サンプルB) 1000℃で24時間加熱し、50℃まで徐々に冷却 水無し マンガンマーカー有り 25℃ 4mW、実験装置番号341で測定

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スクリプト

  3 canvas 石英製毛細管(サンプルB) 1000℃で24時間加熱し、50℃まで徐々に冷却 水無し マンガンマーカー有り 25℃ 4mW、実験装置番号341で測定

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。


  4 google chart APIを使った描画

  5 石英製毛細管(サンプルB) 1000℃で24時間加熱し、50℃まで徐々に冷却 水無し マンガンマーカー有り 25℃ 4mW、実験装置番号341で測定

xmin300
xmax350
ymin-1308
ymax1172.5
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300.43340,636 300.43950,640 300.44561,635 300.45171,639 300.45781,637 300.46392,635 300.47002,636 300.47613,633 300.48223,636 300.48834,638 300.49444,639 300.50054,641 300.50665,638 300.51275,634 300.51886,641 300.52496,637 300.53107,635 300.53717,635 300.54327,638 300.54938,639 300.55548,641 300.56159,640 300.56769,642 300.57380,635 300.57990,639 300.58600,642 300.59211,641 300.59821,639 300.60432,634 300.61042,638 300.61653,640 300.62263,638 300.62873,641 300.63484,642 300.64094,639 300.64705,636 300.65315,639 300.65926,641 300.66536,643 300.67146,639 300.67757,640 300.68367,643 300.68978,640 300.69588,642 300.70198,642 300.70809,643 300.71419,643 300.72030,641 300.72640,641 300.73251,639 300.73861,640 300.74471,642 300.75082,644 300.75692,640 300.76303,643 300.76913,642 300.77524,643 300.78134,643 300.78744,641 300.79355,639 300.79965,638 300.80576,642 300.81186,636 300.81797,642 300.82407,643 300.83017,642 300.83628,641 300.84238,644 300.84849,645 300.85459,645 300.86070,643 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302.60041,653 302.60651,653 302.61262,650 302.61872,648 302.62483,652 302.63093,650 302.63704,647 302.64314,650 302.64924,651 302.65535,653 302.66145,654 302.66756,652 302.67366,653 302.67977,649 302.68587,650 302.69197,647 302.69808,648 302.70418,649 302.71029,650 302.71639,648 302.72250,652 302.72860,649 302.73470,648 302.74081,646 302.74691,646 302.75302,648 302.75912,649 302.76523,645 302.77133,640 302.77743,643 302.78354,642 302.78964,638 302.79575,641 302.80185,639 302.80795,637 302.81406,634 302.82016,630 302.82627,634 302.83237,638 302.83848,632 302.84458,628 302.85068,622 302.85679,620 302.86289,620 302.86900,618 302.87510,611 302.88121,607 302.88731,604 302.89341,602 302.89952,596 302.90562,594 302.91173,594 302.91783,587 302.92394,577 302.93004,570 302.93614,558 302.94225,552 302.94835,549 302.95446,547 302.96056,541 302.96667,537 302.97277,525 302.97887,511 302.98498,504 302.99108,492 302.99719,482 303.00329,474 303.00940,472 303.01550,464 303.02160,464 303.02771,466 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図形と関数

  1 図形と関数
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。

数式の例

  2 数式の例
数式 意味 説明
y = a x + b 一次関数 直線

数に量の意味はありません。 変数 には、x,y,zのようにアルファベットの後ろの方を使い 定数には、a,b,cのようにアルファベットの前の方を使います。 デカルト座標系では、 図形を表します。 座標の数に量を割り当てたものをグラフやチャートと呼びます。

p V = n R T
気体の状態方程式 1662~1802 左辺 pV仕事、 右辺nRTが熱量で、 エネルギー収支を表す量方程式です。 量方程式なので量を単位で割った数値を代入したり求めたりします。
E = E0 - RT nF ln K
ネルンストの式 1889
S = k B ln W
ボルツマンの式 1877

数式には、インドアラビア数字、 ラテン文字ギリシャ文字、記号など多くの文字が現れます。 文字の多くは、数を表現します。量を数で表現している場合もあります。

数式は、量との量の関係を表現しているので、グラフにできます。

数式で数値を求めるときは、量を単位で割ってから代入します。このような数式を量方程式あるいは 量式*と言います。 単位が指定された数式を 数値方程式 と言います。単位の定義が変わると 数値方程式 の係数も変わります。 文献に記載された 数値方程式 を使う場合は、単位の定義がいつのものなのかを確認する必要があります。

コンピュータ上では直接数式を表現できないため、 TeXを使います。 MathMLを使います。

👨‍🏫 数式の表現、量の表現 👨‍🏫 ウルフラムアルファ(WolframAlpha) 👨‍🏫 計算式のページ(フォーム)
<!-- 図図図図図 図図図図図 -->
<figure>
<img src="https://a.yamagata-u.ac.jp/amenity/Laboratory/xyGraphImage.aspx?id=900" />
<figcaption>
<a href="https://edu.yz.yamagata-u.ac.jp/developer/Asp/Youzan/Laboratory/Plot/Plot_Index.asp">Fig</a> <a href="https://edu.yz.yamagata-u.ac.jp/developer/Asp/Youzan/Laboratory/Plot/@Plot.asp?nxyGraphID=900"> 石英製毛細管(サンプルB) 1000℃で24時間加熱し、50℃まで徐々に冷却 水無し マンガンマーカー有り 25℃ 4mW、実験装置番号341で測定 </a>
<div> </div>
</figcaption>
</figure>
<!-- 図図図図図 図図図図図 -->

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


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