{ "cells": [ { "cell_type": "code", "execution_count": 155, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "'/home/chn/repo/SiC-2nd-paper'" ] }, "execution_count": 155, "metadata": {}, "output_type": "execute_result" } ], "source": [ "import numpy as np\n", "import pandas as pd\n", "from scipy.optimize import curve_fit\n", "import matplotlib.pyplot as plt\n", "import plotly.graph_objects as go\n", "plt.rcParams['text.usetex'] = True\n", "plt.rcParams['font.family'] = 'Arial'\n", "# get current working directory\n", "import os\n", "os.getcwd()" ] }, { "cell_type": "code", "execution_count": 156, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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"gridcolor": "white", "linecolor": "white", "ticks": "" } }, "scene": { "xaxis": { "backgroundcolor": "#E5ECF6", "gridcolor": "white", "gridwidth": 2, "linecolor": "white", "showbackground": true, "ticks": "", "zerolinecolor": "white" }, "yaxis": { "backgroundcolor": "#E5ECF6", "gridcolor": "white", "gridwidth": 2, "linecolor": "white", "showbackground": true, "ticks": "", "zerolinecolor": "white" }, "zaxis": { "backgroundcolor": "#E5ECF6", "gridcolor": "white", "gridwidth": 2, "linecolor": "white", "showbackground": true, "ticks": "", "zerolinecolor": "white" } }, "shapedefaults": { "line": { "color": "#2a3f5f" } }, "ternary": { "aaxis": { "gridcolor": "white", "linecolor": "white", "ticks": "" }, "baxis": { "gridcolor": "white", "linecolor": "white", "ticks": "" }, "bgcolor": "#E5ECF6", "caxis": { "gridcolor": "white", "linecolor": "white", "ticks": "" } }, "title": { "x": 0.05 }, "xaxis": { "automargin": true, "gridcolor": "white", "linecolor": "white", "ticks": "", "title": { "standoff": 15 }, "zerolinecolor": "white", "zerolinewidth": 2 }, "yaxis": { "automargin": true, "gridcolor": "white", "linecolor": "white", "ticks": "", "title": { "standoff": 15 }, "zerolinecolor": "white", "zerolinewidth": 2 } } }, "width": 1920, "yaxis": { "range": [ 22, 30 ] } } } }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig = go.Figure()\n", "for m in range(0, 24):\n", " fig.add_trace(go.Scatter(x=[*range(0, 101)], y=data1[m,:], mode='lines', name=f'{m}'))\n", "fig.update_layout(width=1920, height=1080, yaxis_range=[22, 30])\n", "fig.show()" ] }, { "cell_type": "code", "execution_count": 158, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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"standoff": 15 }, "zerolinecolor": "white", "zerolinewidth": 2 }, "yaxis": { "automargin": true, "gridcolor": "white", "linecolor": "white", "ticks": "", "title": { "standoff": 15 }, "zerolinecolor": "white", "zerolinewidth": 2 } } }, "width": 1920, "yaxis": { "range": [ 22, 30 ] } } } }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig = go.Figure()\n", "for m in range(0, 24):\n", " fig.add_trace(go.Scatter(x=[*range(0, 101)], y=data2[m,:], mode='lines', name=f'{m}'))\n", "fig.update_layout(width=1920, height=1080, yaxis_range=[22, 30])\n", "fig.show()" ] }, { "cell_type": "code", "execution_count": 160, "metadata": {}, "outputs": [], "source": [ "# 设置颜色\n", "# A-Gamma 的颜色\n", "color1 = ['gray'] * 24\n", "color1[23] = 'green'\n", "color1[19] = 'magenta'\n", "color1[18] = 'magenta'\n", "# Gamma-K 的颜色\n", "color2 = ['gray'] * 24\n", "color2[23] = 'red'\n", "color2[19] = 'blue'\n", "color2[16] = 'green'\n", "\n", "# data1 为 A-Gamma 的数据,data2 为 Gamma-K 的数据。\n", "# 第一个下标为第几个声子线,第二个下标为倒空间中的坐标\n", "\n", "# 取 A-Gamma 的长度为 100,那么 Gamma-K 的长度应该是 378。将它上采样。\n", "new_data2 = np.zeros((24, 379))\n", "for i in range(0, 24):\n", " new_data2[i, :] = np.interp(np.linspace(0, 1, 379), np.linspace(0, 1, 101), data2[i, :])\n", "\n", "# 将单位从 THz 转到 cm^-1\n", "data1 = data1 * 33.35641\n", "new_data2 = new_data2 * 33.35641\n", "\n", "# 横坐标每一格为 0.0004937 A-1\n", "x1 = np.linspace(-100, 0, 101) * 0.0004937 * 1000\n", "x2 = np.linspace(0, 378, 379) * 0.0004937 * 1000\n" ] }, { "cell_type": "code", "execution_count": 161, "metadata": {}, "outputs": [ { "data": { "image/png": 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jMX3fhAW6oaGBuro65Yrq6uqas0A3NTVFWU4qKiqiRmu73U5NTQ0mk4mf/OQnynGr1crWrVuBsGvngyJsC8FUNepBRB5IYiFhgT5x4kSUlePixYuJNqUgj/YyNTU1NDU1KSN1c3MzEBb0vXv30tTUhM1mU8x6KVLElWgmkqamJvHqq68KIYSw2+33TEAz36QSzSxd4vndE74P2Ww23nrrLQCMRiNWqzU5V1iKFHMgYYFWqVSUl5crz1MCnWIxMCcrx969e9m1axednZ3J7FOKFAmTsEC/8sorVFRUcOTIEcxmM3/913+dzH6lSJEQc3If3bhxY5SlI0WK+01cOvQHH3wQ0/vee++9hDqTIsVciWuE3rhxIz/96U/ZvHnztLwc3d3dNDc3Y7VaU3bhFPeNuAS6vLyct956i2PHjvHnf/7nSvEflUpFRUUF+/fv54033pivvqZYYgghcDqdDA8PMz4+jtPpxOl04vP5ovxLPB5PzG0mHFO42OMKk4UcGCqXpAAUz8KpKb1SzI4QgvHxcXp7e+nt7VWWs3NycsjKylLC1oxGIx6PR3HrFTM4K92N1H8B8Hq9DAwMMDw8zOjoKBMTE4oXmhxRnZ6ejssVzg994cIFdDqd4pQj+1JHolarMRgM5OTkKJuc9fR+RJjfD2w2G52dnXR3dxMIBDAajej1ejIzM5WkNhMTE2g0Gsxms/IbyQHCcqS40+nkxz/+cUzn/FYK9Pj4OF1dXfT09OB2u8nMzKS4uJiioiKqqqqiE6ZEII8qu3btuqcDlBwQKt9GBwcHuXnzJg6HQ4kEz87OJi8vj7y8PMxmM7m5uQ+0sE9OTtLV1UVnZ6fiBizn1RsfH8ftdpOTk8Py5ct58sknp/mUJ4NvhUCHQiG6u7u5ceMGY2NjmEwmysvLqa+vx2AwzMs55bS8s9WaEV/n1xsbG8Nms3Hp0iVsNhvBYFBJw5Cfn4/ZbMZsNs8YtHC/EUIwPDzMzZs36enpIS0tjcLCQiXlgtvtxmw2U1VVRWFh4YL0f8kKdCgUoquri/b2dlwuF6tWraKurg6z2bwoBEOlUinZQKemf5AkCYfDwdjYGCMjI1y7dg2n04kQgrS0NEXIzWYz+fn58zLSzYY8Ct+6dQuHw0FhYSF5eXkUFRXR39+P0+mkqqqKbdu23Zd5RcJpDA4cOMAvfvGLpHUk1uju2YrXr127ltLSUiwWC0NDQ4yOjlJeXs4jjzwSU+WuWFgMaQzkyWnkJuetMBgMUYKem5t7z8qrd0OSJMbGxhgaGqK3txebzYZOp2PlypUUFBTQ3d1NT08PxcXFVFVVsWzZMtxuN3a7HbvdjsvlwuPx4Pk6+9HUaJlINBoNGRkZ6PV6Rc+WH0OhEBUVFfObxqCzs5P33nuPvLw86uvr5/wPjjW6e7bi9XLU9+eff05DQwPLli2bU38WK+np6ZSUlExLtBipwoyNjXH79m3sdruSyw5QhEVOgKPValGr1UpYmt/vx+VyKam3VCqVMvpu3rwZnU5HR0cHN27c4M6dOxQVFVFZWcnIyAiff/45KpVKyUmdm5vLsmXLogT0bhdXMBjE6/Xi9XpxOBwMDAxgtVqZmJhQrEuxkLBA//a3v1X233vvPVpbW9mzZw87Zsscfw9ije6erXi9HPVdXl5OS0sLK1eupLa2dt505MXG3VQYCI+2cq3yqRHukQkaDQZDVC4MSZK4efMmzc3NeDwedDqdEgMJUFJSouTRToRQKMTAwAA9PT3cuXOHQCBAeno6RUVFPPLII+Tm5iJJUszRUAkL9CeffAKEE85YrVb27t1Lbm4uhw8fpq6uLu7yyLFGd89WvF62QGzcuJHly5fT1dXF//zP/5CRkcETTzxB4SKuIbIQqNVqZbSMhfHxcc6ePUtnZydqtZqcnBzWr19PeXk5eXl5Cc9DJEmir6+PW7duMTg4iEqloqSkhLKyMjZt2jRjuekFCcFqaGhg7969HDhwIMpBaePGjXzwwQdxC3Ss0d2zVQ+Qg2blJIH5+fns3r0bl8vF2bNnmZycVKrNJoLP51N+WKfTmdTg28VCKBSio6ODs2fP4nK5yMvLY9u2bTz00ENzqmvudDqVvN1+v5/ly5fz8MMPs23btqTHOiYs0IcPH55xtfDYsWN0dXXF1VY80d2zFa+Xo76rq6uj2v7Zz37G3/zN3zAxMcGZM2c4deoUTzzxBKtWrYprlPnFL37B3/7t3wLhZI1yu0uBsbExTp06RVdXF1qtlg0bNlBbWxvzaD4Tdrud9vZ2uru7MRgMrF69mhdffJHMOHI9J0SicV7JjClsbW0Vzc3NyvOKigohRGLF6zs6OoTD4VC2ycnJqHO53W7R0tIi/vVf/1V0dXXF3MfJycmouMWp7T5oBINB0dbWJn71q1+JX/7yl+L9998XfX19QpKkhNu02+3i9OnT4je/+Y343e9+J27duiWCweCc+zpvxesjOXz4MPX19UoY1lwrY8lmuPPnz7N//35lJJ6v4vUej4cvvviCsbExtm7dGpXLYzYWg9lurthsNj777DOsVit6vZ7Nmzezfv36hFcoJyYm6Ojo4NatWxgMBqqrq6moqJiTuXAqC1anMJkxhbKgTrV0TH0+2/G+vr64zqfX69m1axcTExN8/vnnfPnllzzzzDPk5+fH1c6DgCRJXLp0idOnT+P1eqmsrOT111+PmljPRCgUiqogEJl8xmaz0dvbS2ZmJtXV1ezdu3dROGgl3IO8vLwlEVOYnZ3NCy+8gM1m4+TJk+h0OrZt27Yoq2LFy+DgICdPnqS3t5ecnByeeeYZqqqqoiZiQghsNhv9/f0MDAwotmsIW0bkCgJyajV5qV4IgV6vZ3JyEovFgsViITMzk5ycnGllpxfSP2VOpZEvXry4aGIKk5XwvK+vj88++4yysjK2bNkSNeo8CCqHfMe5fv06EM7D99RTTykTPCEEY2NjdHZ2cvv2bQKBAGazmWXLllFSUkJubu60kXZ4eJjW1lZsNhvV1dWsXbt22uROCKEsisilp+UVw0j/lMhle6PRGJOVI57fPWm1vp1O5339Jyczg78Qgo6ODi5cuEBdXR1VVVWoVKpFK9CDg4OcPXsWq9WKJElUVFTw1FNPKeWfhRAMDAzQ3t7O4OAg+fn5VFRUsGrVqllNj0IIrFYr58+fJzs7m02bNlFUVJRwHyOr9MqrmQ6HQ6mJmJeXR35+vuKQFdmvBRPoyBjDueSHTgbzUZIiGAxy5swZ+vr62L59O3q9/r4LdCAQ4M6dO1y7do2uri5cLhc6nY7Kykoef/zxqDnA6OgoFy9eZHBwkJKSEqqrqykpKbmruTIUCnHlyhUuXbpEWVkZdXV1czLfxYLsnzI6OqoIvN/vB1D8x5977rn5nRS++uqr1EWU0J1LfujFilarZevWrTidTj799FOlClZ7e7tS9zAyh3RkAaGp9f/utYmv6w1Glk+TPe7Gx8eValKy7rps2TJ27dpFRUVF1G07FApx7do1Ll26hMFgoKamhvr6+nva3AOBABaLhevXr7Nu3Tr+5E/+ZMF039n8U+Rl8XgMDosqP/RiJScnh927dyt3pPPnz5ORkTEtZ3Pk49T9u70mvo6OibwYNBoNer0es9nM+vXrKS4uJj8/f1YVwW6309raSn9/P2vWrOHll1+Oya00UpA3btzID37wg/uSqTQQCDA4OMidO3cYGBjA6/UqUT/xKBGLKj/0YkQIweXLl2lra2PdunVAuLhnZFTL/fKvliSJW7du0dbWRlpaGrW1tezYsSOm/gSDQVpbW++LIAeDQYaGhujv76e/vx+3241Wq6W4uJhly5axfv36KDUnHl+OhHXovLw8Nm3apDzv6uri5s2biTSVFOZDh7bZbBw/fpwVK1awZcsW3G73fdehAVwuFxaLhe7ubiorK+PydguFQlgsFq5evcrGjRtZt27dvAqyJElKVdk7d+7gcDjQarUUFRUplpXs7Oy7trEgCyvzkR96sSBJEqdPn+bOnTs899xzi6IUtBCC7u5uLBYLQgg2btzI1q1bY747SJLElStXuHjxIhs2bEjqiCyEYHJyUomhHBkZoa+vT7FXZ2VlKcGv2dnZyoLNrVu3uHHjhlJhQFbhIp9LkjT/aQxknnvuOcWhaDGENSWDwcFBmpubWb9+Pa+++up9/15er5e2tjZu3rxJWVlZTAG6kQghuHHjBmfPnmXNmjX86Z/+aUwresFgEKfTqXgvOp1OJfrE7Xbj8/mUoIBAIIAkSUo6B4PBQFFRERUVFUowQWRQgfxcLkUx24Ra3p+YmODP/uzPYvq+cxqhP/74Y06cOMHOnTsTchldTIRCIf7whz9gs9l4+eWX72tggBCCvr4+LBYLk5OTCY2oQghu377NF198wYoVK9i7d2/UhHJycjKqgpmc6EUuqATf5B0BooQ2MzNTCfHKzc0lLy+PnJycpPpvRBLP905YoGXnIXkEm81P+UFgYGCAlpYWampq2L59+33rh9fr5dKlS9y4cYOSkhK2bt0aVaIj1jZu3rzJpUuXKCgoYPPmzQwPD/Phhx8yPj6Oz+cjFAoptbQ1Go2yrJ2WlkZOTg4ZGRlKFVd5MxgMUT7RkVMvSZKw2+0zWiPkuumyH0gwGCQQCChhX5H78sU0VQVxu90xf/+EBfrcuXNYrVbGxsZobm6+p6PLYiQUCnHq1ClGR0f53ve+d1/8NyJHY6/Xy/r16/n+978f82g3OTnJjRs36OjoYHBwUAmvEkLQ29tLW1ubcptPT09XhFdWDyKrUcm3+FAopAS2RiLbyyVJUpyWvF5vVAFT+dyR29TCRTNVyJL3Ix8jv2OszGml8PDhw7S2tlJbW3vfc9rFa+UYHR3lo48+YsOGDTzyyCMx6crJXPoeGxvj8uXL9Pb2smzZMmpqau45+fR4PPT399PR0UFXVxdutxshBBqNBoPBQG5uLh6Ph8zMTCoqKigpKVGSvcSzSOJ2u+np6WFgYICRkRHsdjter5dgMAiEVYC0tDQyMzOVCV9OTg4mkwmj0ag4M0U6Nc1lLvJA+nLIFa3kYFs5XUE8xetjEWghBOfOnaOrq4sXXnghrj7PVaBtNhvXr1+ns7MTk8nEo48+SllZ2bR/tsfjYWRkhOHhYUZGRhgdHcXpdOJ2u5EkiczMTFatWsWjjz5KaWkpdrudkydPYjAY2Lp16z3NYBBebr59+za3b99maGiI8fFxJicnEUIoE7vc3FwKCwspLi6msLCQnJycBV10ke8GDocDs9k8v2a7SD8Om81Gc3Nzwr4cFosFCK822u12ysvLlaX0eIvX342JiQk+/PBDpSzcfFswAoEAfX193Lx5k6GhIfLy8nj44YfZvHkzKpVKCfi12WyMjo4qzjqZmZkYjUacTic9PT2KR9xTTz3F2rVrlRVAv9/PyZMncblcPPvss1GR8JF9GBwcxGq10tfXx9jYGD6fT1mFKywspLKykpUrV1JYWDjniZ3f78dut+N2u5VNto7IenSsY6ispkxVfe5GwgL97rvv8uyzzyKEmLM/tHxBNDQ0KCuPFouFmpqauIvXz8bVq1e5cOECu3fvVrzQkkkoFGJ0dJTh4WEl8aPcNzn12MTEBK2trZw/fx61Wo3RaFRy261evRq9Xs/169e5cOEC3d3d5OTksGPHDqqqqqIETQjBtWvXOHfuHE8++SSrV68Gwgsu/f39WK1Went7cblchEIhMjIyyM/Pp7y8nF27dpGfnz+nkVaSJGw2G0NDQwwNDWGz2RRnovT0dIxGo5LTzmw2U1ZWRlZWFjqdTknAGA9Op5PXX389pvcmLNCNjY1RESsnTpxItCnq6+ujCtjbbDZqamqA+IvXT8Xv9/Pxxx+TkZHB97//fVQqFS6XC4fDwcTEhDKCREZlTK0HLm+yc9I//uM/kpaWppQFlic/st6o0+kUZ/eZso9OFc6uri6OHz/O8PAwGo2GRx99lJqamhlNh3a7nePHj5OTk0NtbS1Wq5XPPvsMt9tNKBRCp9NRUFBAXV0dq1atSkpOPIfDQU9PDz09PdjtdtRqtZKAZu3ateTn598zKlwIgc/nw263KxNKn88Xtcmmwakll+Wsr7GQsECbzWZFiGw2GxcvXmTnzp2JNqewf/9+Dh8+rDyPt3j9yZMnycjIiBJa2Yj/1VdfASgmKln45C09PV2JsJA3ObuQRqNRziGPcnI0h2xFiEdwxsbGuHDhAjdv3kQIQWlpKXv27KG4uDiqHSEEIyMj9Pb20t7eztDQEDqdjqGhIaxWK0ajkerqasrKyiguLk6KLVhOO9Dd3Y3X68VoNFJaWsp3vvMdTCbTtO8ZCoWU5PcOhwO73c7ExAQejydKvdDpdOj1enQ6nfLb6XS6qNF7ai1wjUazMAJdU1NDZWUlQghyc3OjanQnSlNTE7t27YoKhI23eP25c+cwGAyo1WolueGGDRtYtmyZkiQlUeQLuKysLKFJocvlor29nba2Nnw+Hzk5OWzfvp01a9Yoq3cul4uBgQH6+vro6+vD4/EQDAZxuVxkZmayYcMGysvLWb58edL8lIPBID09Pdy6dYvh4WGys7NZvXo1zz//vBKZIgvttWvXFN9lj8ejeAbKoVcmk4m1a9eSnZ2NXq9PyiRStq7EQsICffTo0aRWwJL14vr6eiwWCyaTKaHi9T/60Y/o6OigtLSU8vJyhoeHGR4epr29nVOnTim6nl6vp7CwkLKyMtasWTPjhCoZOJ1Orl69Snt7Ox6PB61Wy6OPPsqGDRsIBoMMDAzwhz/8gcHBQcWKIV+IZrOZrKws3G43e/fuTWoAr9/v59atW1y/fh2v18vKlSvZsGEDBQUFOBwOBgcH+fLLLxkZGSEYDKLRaMjNzSU/P5+ysjJqamrm3fE/ERI228mpwGaisbExLouH1WqltrZWeR656hRregM5jcEvf/lLXnvtNYqLi2c9n5yOqrOzkzt37jA6OkogEFAyya9cuZLq6upp6cNiMdtNTk4qbff09CgXkNlsJi8vD5/Pp6zYRS4kGI1GVqxYoXigeTwefv/731NRUUFdXV1SLDLyIsyNGzcIBoNUVlZSXFyMzWZjYGBAmacYjUZKSkoUc939juZeEDv04cOHaW5upqKiArvdTldXFzU1NQghaGlp4cKFCwl1PlHkhZX//u//5sUXX0yoDY/Hw9WrV7FarQwMDODz+dBqtRQUFLBy5UpycnJ47LHHuHLlCmlpaXg8HiUQdGxsTJmYyZOZtLQ0ZaKoVquRJEnR02VhKSoqigo4FUJw6dIlrly5wu7du+e8AhsMBrl16xZXrlwhGAxSUFCAWq1mZGSEQCBAbm4uK1asYPny5eTm5t4X5/57sSDuo2azOSoD6bFjx5QIlnhTgSUTj8fD7373O55//vm487Hp9Xpqa2uj7hZOp5PLly/T3t5Ob28vEM68KtuC5aVdQFlallfOIh14cnNzZy11IeN2u/n9739PUVERr732WsLCJS97f/XVVwwNDaHX6wmFQsoFtmLFCp588sk55atbrCQs0FPjvCJjCiPNeQvNli1bCAQCvP/+++zevTuhrKN+v59Lly7R3t7OyMgIEDYNyhErTz/9NGazGb1eT05OjpLVcy63Ztmu/Oyzz95VXbobo6Ojio+NSqUiKyuL1atXU15ezooVK+bNG24xkfB/QAjBX/zFX1BbW6uoHouF8vJyCgoK+K//+i+qqqpicmu9c+cOZ8+e5fbt2wSDQQoLC6murmbDhg3KSCZbOerq6pIWsTLVTh7vReF0Ojl9+jTXr19HkiSKi4vZuXMnlZWVS3IEvhdz8uU4duwYzc3NPPvss3PKa5cMZnJOkiSJzz77DJfLxe7du6McdCRJ4vLly7S2tjI6OkpmZiZr1qxh8+bNs1o8kp2XY3BwkOPHj/PUU0/FNSD4fD7OnDlDW1sboVCIlStXsnnzZkpLS+97QMJ8sCA69MWLF2lsbOTgwYMIIWhra1t0Dv5qtZrt27fT2dnJv//7v7N79246Oztpa2tjYmKCvLw8ampqeOyxxxbc6eb8+fN0d3fzyiuvxOS2KkkSV69e5fTp09jtdkpKSmhoaEha/ORSYU4RK8ePH+eTTz5hx44dizZiJRgMMjw8jN1up7Gxkfz8fOrr63nooYfuS388Hg8ffvihsjJ4txFVCEF/fz+nTp2ir69PyRb62GOPfSv04USYc8SKzGKKWJEkia+++opz587hcDgoLi7mxRdfZNWqVTQ3N2O1WpOe8jUWuru7+eyzz3j22WenJVWJxOPxcOHCBUWlWLt2LW+88caiSj+2WFlyEStHjx7F7/djNpvZunXrtIz+u3fvpr29nSNHjvDSSy/F5Ds8V2Rd3ul08tprr804WZMkic7OTr788kvGxsbIzs5m9+7dPPTQQ0tSL54vEhbot956i8OHD3Pr1q1FEbEiMzQ0xPbt29m+ffuss/x169ZRVFTEf/zHf/D000/PWDUqWdjtdj788EMeffTRGeMVvV4v586d4/LlywghqKys5KWXXpq3pfilTsJWjvudbXQqspXj0qVLXL16le7uboxGI8888wxr166d8TN+v58PP/yQoqIitmzZcs+RMF4rR0dHBxaLhRdeeGGaU5TNZuPTTz+lt7cXvV7Pli1bqK6uTunGM7AgS9/PPfccR48eXTRCPZPZ7vLly5w6dQqXy8XDDz/Mzp07p/kYyyFZfX19/NEf/dFdK1vF+sMGAgGOHz9Oeno6O3bsUIRUThZz4sQJnE4npaWlPP3003NKU/ttYEEE+sSJE5jNZsWy8d577/HjH/84kaaSwt2CZD0eDydOnODatWtkZWWxbdu2abp1T08PJ0+e5Pnnn581oiWWH3Z4eJiPPvqI73znO0okiZx+68yZM0iSRG1trVKZNcW9mXeBdjgc1NbWKs7ectRFPCVsk02sUd9Xr15V4vCqqqqor69X/DJcLhf/+Z//yYYNG5Rl7kju9sMKIWhtbaWzs5MXX3wRg8GAx+Ph5MmTXL16lezsbKXmX2qSFx9xqXqz1seagdWrV4u/+7u/ExcvXhQtLS1Rr1kslniaSjqdnZ0CEJ2dnTG9f2JiQhw7dky8/fbb4vDhw+L27dtCiHC5s48++kh8/PHHIhQKRX1meHhYAGJ4eDjquMfjEUePHhWnTp0SkiSJ4eFh8etf/1ocPHhQvP/++8Jms8X8PSYnJ8XPfvazeS0btxDnSOZ55q2s209/+lPeeustHA6H4lFnMpnm1UowG1PTGCxfvpzq6mo6OjqoqqqKuR1Jkrh48SJffPEFwWCQuro6nnzySTo6Orh8+TLf/e53lZW8me4Ct2/f5uTJk+zcuROXy8Unn3yC1+tVkinGmzR8IcpeLFRpjWSdZ96WviMz9p8/f56WlpaomL+FYqY0Bu+8805CbanVasVldGhoiI8//pjTp09TXl7O448/zrFjx9ixY8c0NUaSJD7//HPGxsYoLS3lyJEjZGRkKPp5Sq24P8Ql0PI/yWg08sYbb6BSqZTRea6FN+NhpjQGp0+fnnO7RUVF/PCHP8Tv9/Ppp59y7Ngx9Ho9x48fZ/369Yo1wu1282//9m/4fD5GR0cpKSnhBz/4QcpasQiIS6B//vOf09zcrDy/cOECra2tyv5CCfRMaQwcDofyWiRyNHe8rFu3jnXr1nH9+nW++OILOjo6FPPbO++8g16vp6qqioaGBnQ6nZJUZq7IqRLu3LkTV+b6xXaOZJ5HbkeSpHu+Ny6BrqioUPJlAFH799PCAeEMogAvvfTSvJ/rH/7hH+b9HFPNig/qOZJ5noGBgXuuoMYl0AcOHJg10jsyUcx8M1Mag5dffpk//uM/xmQyRbmCJjpCT8Xv9zM5OYnb7SYrK4uMjIxvpQP9/UAIoSyO3YukJWtcSKxWKz/5yU+UXHe1tbWK6pPi280DKdAwPY3BbEXuU3y7eGAFOkWKmbi/GUSSTKy5pBPR95PRxkL22W63c+jQIQDefPNN5fhs7SZyvtnOMZ//h3sypzXJRUZNTY0wmUyivr5ejI+PCyHCS+L79u1T3lNfXx93u8loYzbmq89Hjx4Vb775pnj77beVY7O1m+j5ZjrHfH6nWFh8aXLmwIEDBxgfH6e5uVkx78y0CNPS0hJXu8loYzbmq88NDQ1UVlZGHZut3UTPN9M55vM7xcKSUjlizSUdafKLhWS0MRvz1eeZmK3dZJ9vIb/TVJaUQMeaSzoZAb3JCgpeyD7H0+5cznc/v9MDI9AHDx6ccTXSbDbz5ptvxpVLOt4sT8loYybms88zcbd2k3W+hf5OU3lgBDpyFj0T8eSSjnd2XV9fP+c2FrrPMzHb95AXqpJxvoX+TlNZUnboWHNJJ7IIM18LOfPV55aWFhobG7Hb7ezfvz+qKsJM7SZyvnudYz7+D/diSQl0ihRLymyXIkVKoFMsKVICnWJJkRLoFEuKlECnWFKkBDrFkiIl0ClipqmpKapC2GIkJdApYqahoWFOpaUXggdm6TtF8pDdNuUaM0uJlEAvQQ4dOkRFRQXNzc1xZbZqamqa5gH3oMVrpgQ6yVitViwWS1xCEG+41L3agrAjUmNjo1JPJpL6+nr27NmjRM3LJCK4ct/v5Ty2UKR06CTT2NiYkCPRVNdYOX9fQ0MD+/bti3mkNZlM7Nu3TxmlZ3LRbGpqoqWlZVo14Fj6abValQtNPl99fX3UsftJSqCTSFNTU1RCSwiPYAcPHow6dujQoShhiidcSj7PoUOHorapArVv3z7sdvuMQmuz2di3b5+S7DJW6uvr6ezsnHbB1tTURKWIu5+kVI4YkUcmk8lEa2sr+/fvnzahisyIKmMymaipqeHgwYNKIEJeXt49ndvvFrJ0tzuA3Mf6+noqKytpamqKUgfsdruivtTW1iY1e+xM6s1CkxLoGLDb7ezZs0fJzlRZWTnj6DZbSJGs++7fv5/a2lr27duXUD9iCVmqr6+npaWFpqYmOjs7p/WzpaVFuSAqKipoaWlJiqN9bW0tFoslJdAPAr/97W+Vf7rdbp81YeC9gj5lx/ZYSDRkyWQyKQI700guB7ACbNq0icbGxqQI9GKxT6d06BiRddxI4Y4Vi8WCxWLh6NGj2Gy2mCZQ9fX1UcKXjJAli8WiRJY0NDTQ2NiYtFQC8xUjGC8pgY6BV199FbvdTlNTE42NjdMmfjIVFRXTJmF2u50jR44oeuy+ffuw2WxR72tpaaG5uZnm5mZF2CsqKti7d68yAZQzESVKS0sLb7zxRpQAWywWIKwKxWvxmEpnZ+eiEOhUCFac1NbWcuLEiRnVDovFwoULFxLWkR9kZrJr3w9SI3Sc3E2HrqmpmVZB4NtAS0vLnO8gySIl0HEg25Pvdns+cOCAsur3bcButyupChYDKZUjxZIiNUKnWFKkBDrFkiIl0CmWFCmBTrGkSAl0iiVFSqBTLClSAp1iSZES6BRLipRAp1hS/H+nfISXkaR4+gAAAABJRU5ErkJggg==", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig = plt.figure(figsize=(1.9, 1.6))\n", "ax = fig.add_subplot()\n", "for i in range(0, 24):\n", " ax.plot(x1, data1[i,:], color=color1[i], linewidth=0.5)\n", "for i in range(0, 24):\n", " ax.plot(x2, new_data2[i,:], color=color2[i], linewidth=0.5)\n", "\n", "# 重绘几条线,让它们在最上面\n", "for i in [18, 19, 23]:\n", " ax.plot(x1, data1[i,:], color=color1[i], linewidth=0.5)\n", "for i in [16, 19, 23]:\n", " ax.plot(x2, new_data2[i,:], color=color2[i], linewidth=0.5)\n", "ax.set(xlim=[-49.37, 186.61], ylim=[0, 1000])\n", "ax.tick_params(direction='in', labelsize=8)\n", "ax.set_xticks(np.arange(-50, 160, 50))\n", "# ax.set_xticks(np.arange(-50, 160, 100), minor=True)\n", "ax.tick_params(axis='x', which='minor', direction='in')\n", "ax2 = ax.twinx()\n", "ax2.spines['right'].set_position(['axes', 100 / 478])\n", "ax2.set_yticklabels([])\n", "ax2.tick_params(direction='inout')\n", "# 将左侧标签稍微往右移动一点\n", "ax.tick_params(axis='y', direction='in', pad=0)\n", "ax.set_ylabel(r'Frequency (cm$^{-1}$)', fontsize=8)\n", "ax.set_xlabel(r'$q$ ($\\times 10^{-3}\\textrm{\\AA}^{-1}$)', fontsize=8)\n", "fig.tight_layout()\n", "fig.savefig('画图/声子不连续/整体图.svg', format='svg', transparent=True)" ] }, { "cell_type": "code", "execution_count": 162, "metadata": {}, "outputs": [ { "data": { "image/png": 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", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig = plt.figure(figsize=(4.5, 1.5))\n", "ax = fig.add_subplot()\n", "for i in range(0, 24):\n", " ax.plot(data1[i,-21:], x1[-21:], color=color1[i], linewidth=0.5)\n", "for i in range(0, 24):\n", " ax.plot(new_data2[i,:21], x2[:21], color=color2[i], linewidth=0.5)\n", "for i in [18, 19, 23]:\n", " ax.plot(data1[i,-21:], x1[-21:], color=color1[i], linewidth=1)\n", "for i in [16, 19, 23]:\n", " ax.plot(new_data2[i,:21], x2[:21], color=color2[i], linewidth=1)\n", "ax.set(xlim=[150, 1000], ylim=[-9, 9])\n", "ax.invert_yaxis()\n", "ax.tick_params(direction='in', labelsize=8)\n", "ax2 = ax.twiny()\n", "ax2.spines['top'].set_position(('axes', 0.5))\n", "ax2.set_xticks([])\n", "ax.axhline(y=-5.1, color='orange', linestyle=':', linewidth=1)\n", "ax.axhline(y=5.1, color='orange', linestyle=':', linewidth=1)\n", "ax.set_xlabel(r'Frequency (cm$^{-1}$)', fontsize=8)\n", "ax.set_ylabel(r'$q$ ($\\times 10^{-3}\\textrm{\\AA}^{-1}$)', fontsize=8)\n", "fig.tight_layout()\n", "fig.savefig('画图/声子不连续/部分图.svg', format='svg', transparent=True, bbox_inches='tight')" ] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "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": "3.12.10" } }, "nbformat": 4, "nbformat_minor": 2 }