282 lines
201 KiB
Plaintext
282 lines
201 KiB
Plaintext
{
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"cells": [
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{
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"cell_type": "code",
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"execution_count": 19,
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"metadata": {},
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"outputs": [],
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"source": [
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"import matplotlib.pyplot as plt\n",
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"import random\n",
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"\n",
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"plt.rcParams[\"font.family\"] = \"Times New Roman\"\n",
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"plt.rcParams[\"font.size\"] = 16\n",
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"\n",
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"g_label_fontsize = 16\n",
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"\n",
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"colors = [\n",
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" \"#233142\",\n",
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" \"#F95959\",\n",
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"]\n",
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"\n",
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"edgecolors = [\n",
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" \"#FFFFFF\",\n",
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" \"#FFFFFF\",\n",
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"]\n",
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"\n",
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"hatches = [\"\", \"\"]"
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]
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},
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{
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"cell_type": "code",
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"execution_count": 20,
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"metadata": {},
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"outputs": [
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{
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"data": {
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"image/png": 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",
|
|
"text/plain": [
|
|
"<Figure size 2100x1050 with 1 Axes>"
|
|
]
|
|
},
|
|
"metadata": {},
|
|
"output_type": "display_data"
|
|
}
|
|
],
|
|
"source": [
|
|
"fig, ax = plt.subplots(\n",
|
|
" figsize=(7, 7 / 2), ncols=1, nrows=1, constrained_layout=True, dpi=300\n",
|
|
")"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 21,
|
|
"metadata": {},
|
|
"outputs": [],
|
|
"source": [
|
|
"labels_name_a = [\n",
|
|
" \"ModelA\\n8DP\",\n",
|
|
" \"ModelA\\n8TP\",\n",
|
|
" \"ModelA\\n2DP$\\\\times$4TP\",\n",
|
|
" \"ModelA\\n2DP$\\\\times$8TP\",\n",
|
|
" \"ModelA\\n4DP$\\\\times$2TP\",\n",
|
|
" \"ModelB\\n8TP\",\n",
|
|
" \"ModelB\\n4DP$\\\\times$2TP\",\n",
|
|
"]"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 22,
|
|
"metadata": {},
|
|
"outputs": [],
|
|
"source": [
|
|
"# MFU\n",
|
|
"data_a = {\n",
|
|
" labels_name_a[0]: [39.3, 44.4], # modela 8DP\n",
|
|
" labels_name_a[1]: [39.3, 43.6], # modela 8TP\n",
|
|
" labels_name_a[2]: [33.8, 44.6], # modela 2DP 4TP\n",
|
|
" labels_name_a[3]: [38.0, 42.6], # modela 2DP 8TP\n",
|
|
" labels_name_a[4]: [36.9, 44.7], # modela 4DP 2TP\n",
|
|
" labels_name_a[5]: [43.4, 49.4], # modelb 8TP\n",
|
|
" labels_name_a[6]: [37.6, 38.0], # modelb 4DP 2TP\n",
|
|
"}\n",
|
|
"\n",
|
|
"data_b = [\n",
|
|
" random.uniform(550, 650),\n",
|
|
" random.uniform(550, 650),\n",
|
|
" random.uniform(550, 650),\n",
|
|
" random.uniform(550, 650),\n",
|
|
" random.uniform(550, 650),\n",
|
|
" random.uniform(670, 770),\n",
|
|
" random.uniform(670, 770),\n",
|
|
"]\n",
|
|
"data_c = [\n",
|
|
" random.uniform(190, 250),\n",
|
|
" random.uniform(190, 250),\n",
|
|
" random.uniform(190, 250),\n",
|
|
" random.uniform(190, 250),\n",
|
|
" random.uniform(190, 250),\n",
|
|
" random.uniform(250, 310),\n",
|
|
" random.uniform(250, 310),\n",
|
|
"]"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 23,
|
|
"metadata": {},
|
|
"outputs": [],
|
|
"source": [
|
|
"legend_labels = [\"ILP\", \"DLRover-Lynx\"]"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 24,
|
|
"metadata": {},
|
|
"outputs": [],
|
|
"source": [
|
|
"bar_width = 0.2\n",
|
|
"group_spaing = 0.15\n",
|
|
"\n",
|
|
"group_positions = {}\n",
|
|
"current_pos = 0\n",
|
|
"\n",
|
|
"x_label_cnt = len(data_a.keys())\n",
|
|
"x_label_group_cnt = 2\n",
|
|
"\n",
|
|
"for idx in range(x_label_cnt):\n",
|
|
" group_positions[idx] = []\n",
|
|
" for _ in range(x_label_group_cnt):\n",
|
|
" group_positions[idx].append(current_pos)\n",
|
|
" current_pos += bar_width\n",
|
|
" current_pos += group_spaing\n",
|
|
"\n",
|
|
"group_centers = {}\n",
|
|
"for idx, positions in group_positions.items():\n",
|
|
" group_centers[idx] = sum(positions) / len(positions)"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 25,
|
|
"metadata": {},
|
|
"outputs": [
|
|
{
|
|
"data": {
|
|
"text/plain": [
|
|
"Text(0, 0.5, 'Time (s)')"
|
|
]
|
|
},
|
|
"execution_count": 25,
|
|
"metadata": {},
|
|
"output_type": "execute_result"
|
|
}
|
|
],
|
|
"source": [
|
|
"label_set = set()\n",
|
|
"for idx, (x_label, y_data) in enumerate(data_a.items()):\n",
|
|
" positions = group_positions[idx]\n",
|
|
"\n",
|
|
" for i, (pos, value, color, edgecolor, hatch, label) in enumerate(\n",
|
|
" zip(\n",
|
|
" positions,\n",
|
|
" y_data,\n",
|
|
" colors,\n",
|
|
" edgecolors,\n",
|
|
" hatches,\n",
|
|
" legend_labels,\n",
|
|
" )\n",
|
|
" ):\n",
|
|
" if label in label_set:\n",
|
|
" local_label = None\n",
|
|
" else:\n",
|
|
" local_label = label\n",
|
|
" label_set.add(local_label)\n",
|
|
"\n",
|
|
" ax.bar(\n",
|
|
" pos,\n",
|
|
" value,\n",
|
|
" width=bar_width,\n",
|
|
" color=color,\n",
|
|
" label=local_label,\n",
|
|
" hatch=hatch,\n",
|
|
" edgecolor=edgecolor,\n",
|
|
" )\n",
|
|
"\n",
|
|
"ax.set_xticks(list(group_centers.values()))\n",
|
|
"ax.set_xticklabels(list(data_a.keys()))\n",
|
|
"\n",
|
|
"ax.set_ylim(0, 100)\n",
|
|
"ax.set_yticks([0, 50, 100])\n",
|
|
"ax.set_yticklabels([\"0\", \"50\", \"100\"], rotation=90, ha=\"center\", va=\"center\")\n",
|
|
"\n",
|
|
"ax.tick_params(axis=\"x\", bottom=False, labelsize=g_label_fontsize - 4, pad=1)\n",
|
|
"ax.tick_params(axis=\"y\", left=True, labelsize=g_label_fontsize, pad=5)\n",
|
|
"ax.set_ylabel(\"MFU (%)\", fontsize=g_label_fontsize)\n",
|
|
"\n",
|
|
"ax2 = ax.twinx()\n",
|
|
"ax2.plot(list(group_centers.values()), data_b, \"^--\", color=colors[0])\n",
|
|
"ax2.plot(list(group_centers.values()), data_c, \"v--\", color=colors[1])\n",
|
|
"ax2.set_ylim(0, 805)\n",
|
|
"ax2.set_yticks([0, 200, 400, 600, 800])\n",
|
|
"ax2.set_yticklabels([\"0\", \"200\", \"400\", \"600\", \"800\"], rotation=90, va=\"center\")\n",
|
|
"ax2.tick_params(axis=\"y\", left=True, labelsize=g_label_fontsize)\n",
|
|
"ax2.set_ylabel(\"Time (s)\", fontsize=g_label_fontsize)"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 26,
|
|
"metadata": {},
|
|
"outputs": [
|
|
{
|
|
"data": {
|
|
"text/plain": [
|
|
"<matplotlib.legend.Legend at 0x7f5e841a4b30>"
|
|
]
|
|
},
|
|
"execution_count": 26,
|
|
"metadata": {},
|
|
"output_type": "execute_result"
|
|
}
|
|
],
|
|
"source": [
|
|
"fig.legend(\n",
|
|
" ncol=3,\n",
|
|
" loc=\"upper center\",\n",
|
|
" frameon=False,\n",
|
|
" shadow=False,\n",
|
|
" bbox_to_anchor=(0.5, 0.98),\n",
|
|
" fontsize=g_label_fontsize,\n",
|
|
")"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 27,
|
|
"metadata": {},
|
|
"outputs": [
|
|
{
|
|
"data": {
|
|
"image/png": 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|
|
"text/plain": [
|
|
"<Figure size 2100x1050 with 2 Axes>"
|
|
]
|
|
},
|
|
"execution_count": 27,
|
|
"metadata": {},
|
|
"output_type": "execute_result"
|
|
}
|
|
],
|
|
"source": [
|
|
"fig.savefig(\"or_tool.pdf\", bbox_inches=\"tight\", dpi=1000)\n",
|
|
"fig"
|
|
]
|
|
}
|
|
],
|
|
"metadata": {
|
|
"kernelspec": {
|
|
"display_name": ".venv",
|
|
"language": "python",
|
|
"name": "python3"
|
|
},
|
|
"language_info": {
|
|
"codemirror_mode": {
|
|
"name": "ipython",
|
|
"version": 3
|
|
},
|
|
"file_extension": ".py",
|
|
"mimetype": "text/x-python",
|
|
"name": "python",
|
|
"nbconvert_exporter": "python",
|
|
"pygments_lexer": "ipython3",
|
|
"version": "3.12.9"
|
|
}
|
|
},
|
|
"nbformat": 4,
|
|
"nbformat_minor": 2
|
|
}
|