{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Visualization of Particles\n", "\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "This database already contains visualization images of particles rendered using POV-RAY. However, you may wish to change rendering parameters, such as particle and background colors, reference scale, particle orientation ... etc. To meet up needs, the `aggscatpy` package implements a simple interface that can be used to run POV-RAY and then generate a new rendering image of particles. " ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Prerequisites" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Since the rendering will be performed using POV-RAY, it has to be installed in advance. Also, to run the command, a povray script (either aggregate.pov or irregular.pov) has to be placed in your working directory. You can find these scripts in aggscatvir/python/povray/, so copy and paste them to the working directory." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Basic usage" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "First, we need to import the package:" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "import aggscatpy" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "To generate a particle image, we can use the ``particle_rendering`` function:" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "scrolled": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo1.png\n" ] } ], "source": [ "aggscatpy.particle_rendering(partype='CAHP',size='8',amon='100nm',ireal='1',fn='geom_demo1',path='./imgs/')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "where ``partype``, ``size``, ``amon`` are the particle type, particle size, and the monomer radius, respectively. These arguments are the same as those introduced in the previous section. ``ireal`` is a realization number. The command will generate a povray readable file and pass it to POV-RAY automatically. After running POV-RAY, a .png image will be saved in `./imgs/`.\n", "\n", "To check out the produced image, let's define a simple function:" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": [ "import matplotlib\n", "import matplotlib.pyplot as plt\n", "def show_image(filename):\n", " try:\n", " im = plt.imread(filename)\n", " plt.imshow(im)\n", " plt.axis('off')\n", " except FileNotFoundError:\n", " print('Not such file. Unable to read a particle image.')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "The image produced by the above command is" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "show_image('./imgs/geom_demo1.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "You can also produce images for irregular grains via" ] }, { "cell_type": "code", "execution_count": 5, "metadata": { "scrolled": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo2.png\n" ] }, { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='grs',size='1_6000',ireal='4',fn='geom_demo2',path='./imgs/')\n", "show_image('./imgs/geom_demo2.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Particle and background colors" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "We can specify the color of particles by adding ``particle_color='rgb'``. The color can be chosen from basic colors (e.g., Red, Green, Blue, Yellow, Cyan, Magenta, Clear, White) or specified with RGB mixing. RGB is a mixture of colors based on the primary colors of light, allowing for fine-tuning of the particle color. The color can be specified in the form of 'rgb', where each value ranges from 0 to 1. For example, black is 'rgb<0,0,0>', and white is 'rgb<1,1,1>'. When all values of R, G, and B are the same, the color can also be specified simply as 'rgb value'. \n", "\n", "As an example, let's make a yellowish particle:" ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "scrolled": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo3.png\n" ] }, { "data": { "image/png": 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WsS5j79PfBEUpoCiyNm1a9fyTexXGx2ktTk1TpBUrWs8jJKjCMrYIx7ppQTdPEAhyOdZNi1lPA04q4IlbvMJ0i9IoWUvWbcwMsJqOSA2Dolg0kE7nenXdGDhBl/5to6qSNnVqdZstTCer6XiX8dbpzVKhFXSfBYGQpqbUzFNyMcbgtK5z1tXF4zNm1M9in8bjqlZyIdl6u27nRETtaKhZioQKAkGhUMTISB6RiAJRZM0uzn+MJ5slqJBwjseOzDquq2Mp3cJk7qxT13Q3r7h/q+sG+vrS7cWiOeFj28bjWjQWU+ocQQSJyp+GZ0MRHEewvxtNsN7/8Ua7nftrxRZSJ/7Mj53TWpzxuFYdjSo1wTfXfRPHU+qyxXmw/XU8Worg6rqBwcERJBIRSJJg3VD2P6wv4WjNApWPyRalP/jjF6Sus6VYdAuTeoTJHjq2TS5XoEeODL5kmmZgD5tTiSyLMUEQonZBYhgUksSuPct3JnB6lPgDbKMF2SoXdt6CLzi4Viyy47H2EwqP8rQWZzSqaoIAxXtDnETn8tfKwRt206jHhbRvml2nk2UJ0aiGaFSBqkrIZgsQRcFqRwQEgVql71hJ2t4Hyd0k47Z63vqlI0pbmKxts5LFNKHrJgoFA+l0rnj48MBTJ+zCHwfRqBoxDJO4A1nlkW8347GclQq84KqCbS2dQo+9uqoG+RN71m+P01qcuVzBME3DZAEZ902sVLKOFXgxfC4ke3hUVUZDQwrJZAyqKkMQBKTTWXR19UOWRRBCrO5IIgTBKSS8kUjvQ+UI0u9mUV+J7hVnoVCErjsPtZOE4LcEbBiTXK6Azs7Bt3p6hrec0It/DGiaLK9e3XrWJZcsu/aHP/zwpQCSul50ueYiBMG2nmO1Q49d2I12r03T64XY18kugA3DRE9P+tAJPP23zWktzmLRzBpGMUepGSfE9tjcbqX92X713zDDVZp6RVksGhAEAU1NNUgk4hBFGe6G61hMhmn2Y2SkUFpHKbXqoIL1sI1e73Q3ddji9Aot2GraD5I3IcEtZrZdPl9EJpOne/Yc+X2hYPSf0Is/DkRRENatm7vyjjtu+eKyZTPfpapSzDRNsm9fV6mQ0XUDkmRYbciklBfsvk5jZw+NJU7D8ozKqwaFgmFF3tn1LBYNo68v89bJuibHwmktzsHBkaH+/vRgIhGvc25a0Jwkwa6OeyYvXXeXqCYiERWpVBKiqLq6MTkIgoRkMomjR3sgCMQSmARJEksCdcb38R2NL7LqzpGtVNd0XNkg17d8WzboVwFHjw6Zum4Yzc3VZ0ci8t5sVh8+4TcigClTqlJf//q1n73hhrWfBJCyYi0wTXYds9kC8vkiFKUISWJBNdbNDZZA7ftVKRWzdDVdr+VurTPYV7kw7eFF7aqLFdUe7ujoDcWQLqe1OPv7M+lduw7vmj69rpVZNaA8YGCv84fT3RaTTRJkCyCRiCEerwJg9y/0l9gs8FNbW4cjR44inc6VRCbLJiRJLOVsClZuBDs25tq6207tiKWdG+tYQm+Tibvu6xWxUXLH7YeOTdWgY3g4i46OXuHKK1d8XlHET3V1De2/9NKlD7/6asddnZ2DrxWL5knp/b9kyfRZ99zzv378jnfMW68omjA4mEEmM2JdBwpFkZDJ5BGPF6AokuVpOIUqEyh1CXQ0cQLl0W8TdvTd78oWCqxqYC+2J2KL88iRgT09PcOHT8Z1OVZOa3EWCkXjy19+7zPnnz//Uk0jhJW4ow2b6C1NbVeWlaDs5sXjcUSjVSBEQXkPfO++JElFY2MD9u9nXhCzaBIkybQeODuJnowpzvIosVuc3mR3/za21XfPoZLJ5HDoUD8aG1Okra0RhmFGpkxJLpwzp2HBuefO+cTrrx96pLm55l8PHx54+USOzLdq1ez5d911290LF04/S5JUQoiMeFxGPp+HYRgACJLJCPbvP4pEQnOJ07nGlAKi6Fxne6ze0d1aW5xmqT5vN4u5LaYtTjakaNFTuOXzRbp9e8dDuZweikyq01qcAPD449sfufXW9X9XW0sSikJBKbN05YEFp02NWSp/fa6IWCyGaDRpCdM9art3P85DY2LKlCk4dKgLAwMZGIYJTZMhy5LlqgkucXqPp9yldZpA7Mwf21q6t/NuY3rcM2dyozx6e9Po7BzAddetRVVVpOT6xmIqSSQiiZqaxNXz50991/PP7/txPK7+azqdP+4Bl2fOrJt211233bFwYbMlTHYdRVFEJJJAOj0IgCKZjCGXO4Th4RwURbaqAM71NU1ammpCEARQ6hS4TiHnvh/eAJvd5usPqrmvUz5fLK0vFk0UCkUMD2eHN2/e9/vjvQ4nitNenK+88tbOZ5/d86eLL158CaWUyLJk3dBya8eaSvxWhz3cqqoiFnML091Z2x1c8jaQC4KEefPm4IUXtsIwRhCLqVBVGbIslh4ur/VEQP5rcD2Sra+8jTuCy2a+ZsIcGMhg795OXHjhIjQ1VXtc4WJRgqoaUFWZRCJKKpWKfn7mzLp3TJtWfeuhQ/3b3+59SCQ07cc/vvnfVq6cvdq2mHa/WkJExGI1yGbTKBZ1qKqEeDyC3t40VFUq1c8B5kkoCoVpijAMoaz+XslyjnYt3dfJFqddf2eubhG5nE63bz/4RHt7z+tv9xqcaE57ceZyuv6e96z43vLlLRemUrGIqpolUfjF4H1InZsGAFVVbmG665mVkgjsuiRBPB7H/PmtePnl16HrRUSjKlQ1KDhk/648IOQkDjj9Mh23tzyS661D2ZPp5jEwMIJ9+7owY0YdVq9udQWr7N+KkGUTsizai7Bs2Yy1VVWRB1pa6j7S3t7z1Nu5Dx/84Lkf2Lhx2ftUVSVBQ8MIgopYrBYDA52gFJg5sw7PPbcbkYhs1Tfh8RBk2bQ6uwue+rt9DcsLOlrmYbiF6TRDFV2W1Bk1f2Agk37ooW3fLhSKoRmF77QXJwA88sirT27cuOyBDRuWXBuNqkSWJY8g3A+6I07nBtXXV0MUNZTPDgaUW003TKiEANOmNSCTGcHWrbuQSEQQjSpQFBmyLJQCHkGurX9kAzsRvHLAyF2wFEvBH9ti7t/fDVVVcM01a6BpcuBDK4pmqdCwFjJnjjDzgx9cc1dLS90N7e09Tx/L9W9urmn8/e8/8//E45pMiOSKbpPSKyEE0WgNstkhjIykkUxGkUxG0dk5AFF0xOmIio1CwQo4EuiBsN+w19EKMVuYjrV0W8wiRkbydPPmvXfv2HFw87Gc98nmjBBnLqcX5s1r+rvZs+tXtbTUz9I0hQRZT784dd2ALEuIxeK+ByooKlgpp5N9RwhBW9tM5HJ5vPzybsTjqmVBZc8DVsl62tiJ4F6r6a1ruh84FvzJY3BwBPv3dwMQcPPNFyCR0Kz9eQsmuw3WHgbU9cCTWbPqp15zzer/mDo1deXhwwPjdu+uvHL5DbNmTWmVJDaXSaVhYQgRkEpNRS73BopFEwsXNuORR7a5+sjSUh1QUSSramB7H6RUwHnrnd7ucd66plmKwNupju57n8/rGBnJ0/37j+66774tXysWJz690c0ZIU4A2L37yL6LL1606UtfuvKuurpE0haFHQW0b6A/SNDcXAVBsCOzQVHB0UTpRRAIlixphaKI+J//eQWKMoJYTIOmyaWHzBYD4Iy2EBwsqvTAuYWpW65sBm+80YXq6jg+/OHzEY9rvn1RmCZgmgSmWUruLqvHUQoya1b9rEsvXfb9aFR578hIYXCsc66picfvv//TN2qaLBDin2TIe16EAJIURXX1NHR1tSMW07BoUTNeeGEfKKUuV1OBqsolgTqJHV7X1jpDz7XyF2LuSLd9Ddn105HNFmh39+DAL3/53P/q7Bw4OK6bfAo5Y8QJAE8+ufPBWEzddPPNF3yvtjaeUFWZ2ILw30DDYHXTqqrEOHJhx8JpYxMEgvnzpyORUPHggy/i4MFexOMaNE2BokilGam99ShvHcqxnN6Hyh1xtOuYPT1DaG/vwerVc3DZZWdDUby31D5vQaCWOE2XxXRn49gBM5MsWtT8zrVr52wSBPKPpklHLZkWLJi6bMaMunnMNQ1KAPFCCBCL1aC2No/OzoOYPXsKDhzowc6dh9DaaqCuroh83s5fZpFvR6D22E7w/E+lRA53zxfb1bXrmdlsgfb1pTO/+c1fPrtt24Enx3efTy1nlDgNw6SiKPxiaCg7cv31a7/X1JRqUFWZ2D1HnL6DjFQqDkVRMP7UsKD15duxOmgt/uqvzsczz+zA1q3tEMWc64ETyyyp23p664leV9bO/BkcHMHBg30wDIobbzwfixY1e9oKvfsipUZ99l+mbxt3waUgmYwIa9fO/eTOnUd+B2BU93b16tbzIhFZtYM6Y8OOIZlssBr9O7BmTRuOHh3CK6+0Y+7cJtTVJZBIRBCJONfLFmil6+UWp1PAeevadj0zm9VpX99w+oEHtn7uqad2/XysAmiiOKPECQCGYZoAfjN3bmP7VVct/7f586eui0ZVQVFEIopiqa4FEDQ1Ka4MIMDbmB0E9W0z2mcKTZNxwQUL0dbWiM2b96K9vRuEEEQithV1Hjj7mNz1Tbcw7frl8HAOnZ0D0HUTa9a04YILFiAW08qimIDXCjvipAHphM4DrqosdbGhoap+zZrWTaIo/LV1TcuQJFH4yU9uPkcIKhVK18P9itI5EkJQWzsVAEFHRzve/e5leOSRV/DSS2+gtbURU6ZUoaoqWirQbK/DCa6Vn4Pf+6gkzO7uwc7f/vbFT7/wwhu/qXRuYeCME6fNnj2dL8bj6hXr1s39+OrVs29rakq1aJoiuEtgTVNcvwiyhMT3XVD+ZuXFrjvW1iawfv1idHUNYufOQ2hv70ZfX9oaclMqubnuBHrbNWMduwsYGMggnc4hmYxh3br5WL26FfG45rEkQR06bKtpP7xsEXzbsOQNO8NJVQ1EoypZvLj5vc88s/ubAPYFXWNVleS6uvjMytco6Lo6EALU1jZCUVS8+eY+XHzxEhBC8NRTO7Bo0TQ0NKRQVRUptR3bBZq7/bhSPTRImJlM3ti9+8izDzyw5TN793a9XPHAQsIZK04ASKfzQwD+T1VV5K7Fi5uvWLq0+bqmptTyWExNKIpkF/ikXFh+gh68oGEwvIu/r2U8rmHhwmY0N9eip2cIR48OoadnGAMDGU9bXKFQLAlKkgSkUjGcdVYL5s+fhsbGFBTFFrPgqjsG5/Da88BQyoJBrLcMrKwb9p0gUIgitUa6dybfra1N1C5cOPVKAN8Kur6qKqmxmFZlW93goUKA0fouE0KRSCSxcOFiHDjQjnXrdDz++Gt45JHtOOusGWhpqUd1dQyxmFqqt/ujuCwQBavq4tTX7TpmLlcwOzsHD/z5z3u+s3nzvv/MZPJDozw2oeGMFqfN0FC2C8C/y7L082QyMrO+Pr64oSG5dMOGsz8J0PryB8rfYRuuz5UW93An/gGfncCOaZogBEgkIpBlEVVVUQwOjkDTZGQyuVJ0NxpVEY87gRF/QoPTrEBKARKv9SAgxCtQwBalXS9zxuQ1TWLt3xnlPhJRyIIFU6+SZfEHum4U/NeVUoiGYUr2eTnXwT8ahX1Ng9qK7WR4Ga2trZgypQ6f/rSO22//Dzz66GuYObMWCxZMRXNzDVKpaKl5Kqjezo6pZC1pNqsXOzsH9rz22sG7X3xx/529veHopzleJoU4bXS9WACb4XmvpskPZTL59wJmvfPwuF+DEg6CBFk+DIa7t33QyApuCGGdtOvrq0ApRTLJHkBNk6GqEux0RLte6m2bZMJ0B0i8dU7iEaYgAKaJ0u8oZfsyTQGCQEvtn7YFVRQJzc01Z33gA2s2rVw566nduzt3Dg9n087+oRcKxRxrS2QdCdjUCv6+rP5mqeDqAiEUVVVxXHPNhViwYBruv/95PPHEa3j55bfwyisH0NiYxLRp1aivZwEj2821vAezWDT1XE4fGhwcOdDR0ffnffu6Hz5woPf5bHbsJqEwMqnE6cMoFo1hr8BsRkvbc1vJ4JHzgvtleofCAJxATCSioLo6hv7+tKvB3RnI2luvdOqXbmEGBYSc43Xaap22VbgETlz1NydzyJpDJHHNNav/pa4ukTt0qH/Ppk0bfvvf/731nvb2njdlWSx0dw8OOF2vDAiCYRUKQQkco0XEnQJPEIDFi2ehqSmBD33oPAwMZHDkyAB6eoaRyeSQTEYQjaoYGcljZKSAbLZAn35654+efXbvHel0/nAup/eFZYze42HSilPXDePAgZ4jK1fOARtFwf8wBYvTHoSLibAI02SdtQuFAnS9AEoNOANFEU93Jdu99eeCRqMqamsTOHCgxxPkcLeBukXoTh5wr7OP3baWzK1l7q2TC2wvTjKCbU3di2v6QNLefhRDQ9mIIJBl5503b+k557R+8tln9/zHvfe+9P2DB/v25HKF1YWCTgoFCaJouCLPNqONSBhc6BECJJNxFAo6ampiSKWiZTnR+TxLwujrSxsHDvT99+HDAy+9zcchlExacRqGSb/5zeteLxaLV8uySJwIJoW/MZ1ZOAPFYgH5fBaFQh66rqNYdMbBYT1CCkinc+jvz6C3dxjpNCu8a2sTaGxMIZmMlOW6sl4YEmpr44hEFE+AxytGv9Vzu7C28Jxj9gaG/JbT3g8t/c5eLwjwuM+iKIBSFsxifR51ks8XG5cvb/nSrFn1V6TTub3pdA7xuAY7p1lV7YKDguUru63m2JbTXmRZQDyuYWAg40oo8HdgMDA0lO3v6OjdeRyPQyiZtOIEgOef3/dCLpc3JEmU2MMkWt/YDzRgmkUUClkUi3kwl4tA0wRomgLTlF1tkVqpNG9oSCKTyaO/P439+7vxxBOvYvPmN9DQkML69YuwfPlMKIpUergkSUA0qqKpqRq9vcOBzSJeMQJOvqpbiPa2xJWv64jQ6UbnFaqznSMeW8C29Y7FVFezhIFcrkCSychiVZUWdnT0esRJCKAogC3M8un9/HiDas7wMU6OrTPOjwlffjTdv//o1p6e9JHx3PPTiUktzldfPfBKV9dQl6rK0xSFuFxBAZSa0PUcAAOyLEBVVV89ytup13a1VFWGpunQNBmRiIJkMoqZM+uxalUrHnzwFXz72w+jujqG9esX4ZxzWJcuXWd10ba2qRgaesPaf3n01cHfbOKIzAkM2VlBdkDIid7664CVhG/vR5LswoidqywbVtaORCQpJx461AdCCJYunWE1bbC9yDItdZaunHPrbRd2j9tr97xxTx7ld22z2QJ9/vl9vyoUivq4b/xpwqQWZ3t7T/dTT+14/JprzvmwIBAiSaypgQ2nYUKWJbA+nv4Ah/NAse5XptU4zkaSs5sk7KinJIlQFAn19UksWTId9977Eu6888946KFtWLt2Dq68cgWKRRPJZAStrU04cKCb/Qu1/8t+JWO8B+xRy/2T9HibhbwJAsxt92/r1LHZ9OySq8uZUMrWsTN2Dh7sRTSqYN68qQBYVNgwqCvtbnzi9Bd2di6xnRjvZEwZyOd1euhQ35tbtrQ/WPkun75ManEWi4Z58cWL77z44sUfEAQS0TQKQRAhCLYo7RmXAa8YnNC/XdILgglZ9jd3+Js5CFavnoPq6hjuvfclvPLKAdx//xZQCnrFFcthmiaZMWMKdN1Ab683+h8kIMcKwjoep63P+Z13KkC3SO1osbM/tyhRqt9VValQFMkSjleU9nlSSrF3bydUVcbMmfUwDFqyerZrOtqQLZU6wjvj/egewebzOtLpnPnHP+74fm9vuusYbvtpw6QWJwA8++ye555+euejl1yy7CpNU4koqmCj7lXqZeFv6/TW1STJH0hyHj7bMrS2NuB971sJQoAtW96i3d1Dm7PZwsp4XFNUVUJr61TIsoTe3gGfgGyxBY3v6lhN92f3sfiPybtPWJk1gD/1LR6PQJJEqz3ULIsk2/swDBPbtr0FRZGgaTL6+zN2cwzq6hKoro5Z3oj3d0EJ6o4IneEr/R2kX3vt4J+ffHLHHcd2x08fJr04s9lC4dZbL/7FBz6w7nJZjkmE2ENsjBb6dwcwnO3s+p0kiSUB+HtM2K7Z9Om12LhxKTKZ/MDhwwNfGRgY+WUyGW2wkw5mzmxEIhFFZ2ePp+nFyZX197JxLJjnaF3H4Vhf/4xk8P2H14pVV8cgSYJ1Dl7PwP4Plp5oIpcrYOvWdtTUxKEoIjRNQaFgWN3bhjFlShXicc1j5f1d+Wy3VdedoSvt7nJsoOwcPXy4/8ivfvXCZ4eHc6dFKt7bYdKLc+7cxuYHHvjClzQtITrCHE9k0RaBOzVNKAVdJIkNUiVJbLwewxBLFkXXWaCoubkWF120MPHoo9sv3r378O7GxmSDokhQFJaaV1ubRDweRVdXL0ZGRqyO0t6hNd0JBgx/0AplAnQGDfM3T3j7Q+o6qz9XV8cgiqLVJ9SEYTjXxvEMJBiGgkQiYiUMDCGZjDpHYv13Pq8jlYqhqipSqhu7xeme2tB/LFZ3OdrZOTh0113P3b5795HQJ68fD5NanNXVseivf/0335k3r2UFITLxjrpXSZhu7PqoNx+X1UWFkkBZx26Wr6ooLKLLIrkRzJxZJ61c2fKpn//8TzsWLWqmiiIRQRAgywAgQlVlzJjRhEwmi/7+AeRyeZcg4Op47E44sI4k0EqWL15hOp2SC4UiqqtjVu8dO09XsM7R+Q97H4pilnKCu7sHPd85TSASenqGMDKSRyymWvvwTivh7yBtu7MjIwXa3T3Yf/fdz216/vl99x7f3Q8/k1qcmzZt/Nj69Wdf5QjTbTWB8qiibaVsl9bexr0IpW3s+pkTtRVKImUCVZFKxTBr1pToyy+/efaDD27F9devK/VXlCT2v2xoSQ3RaCNyuTwGB4cskVIru8dZ/EHacqvp7Snjbzt0jx6fzRawYMG0UiKCEzBihZEosmYnt4egKBLicRXt7YX0wMCI2Nxco+m6QYpFu9uXUWq3zGYLVhXAPbAZyixpPs/qmB0dvXvvuef5T7366oHHw9pB+kQyacV57rlt8x566G+/QIgilguzkkvrxi3g8oXVqeyIprPYIpVl1jwRiShIpWJkzpxG6amndmDVqlYsWDANAKCq1Grjo9a+WEftSKQOuq4jkxlBJpO12klRStNzREpLr0Hj35Yn59sDLLOMJ0WRMHVqtWuYF/vcnU4CrL5pD2NpWuclIxKRu+6776WvrlzZ8vn586curq6OC/5uX7mc7hs2lGEfn+XK0qGhkezLL7f/5sEHX/nq4cMD7W//rp9eTEpxyrIk3HPPpz6XSlU3EeIfMc7fdOImqG7nFyY8772pcE7OKrOg7EGOxVhu7ZEjA3jooa2YMiWJuro4KKWQZQpJotbwkc7/yLKAVCqOZDKKXK6AdDqLbLYAwwgegsRft3PPUBbUdJHJ5LFwYTNUVXbtx71n4goOCZ7hNmVZQm1tojGb1V+5//6tF82de/hDy5e33NzSUjc3mYxKkYhC3N3g3F2+2HEZtFAwMDSUTe/de+Tpp5/e/Z3du488o+vGGZdoMBqTUpyrV7cuvOSSFe8nRAwQpt+lpb7P8K23vwvO5HH3/LA7R9s9T9wCjcdVTJtWjVdffQvbtrVj9eo5JQGxAZaFsgfZRlVFyHIM8biGTCaHTCaPYtF0uYrBdcvy2bIdYWqagtbWhpLVLJ1RyYW2k+YJ/Lm4kiQgElG0urpE86FD/a8B+Laqyv/R1JRc19bWcPnMmXWr6+sTM+JxLa4okiyKAgFgFItmYWQk39fdPbR7796u/9mx49CD3d1DuyabKG0mpThvuumdH4pGY6nKkVn/+6DqjTsFzi9gryUN7qbFhMb6TbImh1QqBgD6c8/tydXVJeKzZk0hkQibQsHb8z94QDBKKVSVzT2SzbKBpt1zrQQ1WdjDUdpDbY6MsCkd1q2bB1WVPe6ycy7wFTr+rmcEsiwK0agyzT7GfF4fBPAQgIdkWdQiEaU2kdCmiKKQJCxMni0Uir3Dw7nuXE4fKhaN0Iy8PlFMOnE2NqZSL730z1cyqxlcX3QIEuCx4TZywf0ohVJ6XDSqoLExRZ5/ft/9LS3179c0JVpfX2UFUkQ4A5QFDXDl7ekCwGrCMUtWdKwsnJGRAoaGRtDW1oipU2tKx29Hge3EB3+vGKfLmleokiTGgq6Jrhs5AIeshVOBSSfOc89tW9rUVNtSOSqLUda9PfxdudxJ6oSQUsdmVZWRSsXEvr5M/6OPbv/nSET58pIlM5RkMmqNiiBa7Y3E4956o7HeJgg2BYFhTedQnrvqrmMODo5gypQkliyZWWqicSfPe6PBTuKF26o6rwSCQM74iOrJZNKJ853vXHCeIEjK+KKy1Pc62jaVtw9Ko7MhBKVEeVkWEY0qpL4+sfzJJ3deIklClBDy2blzm5R4XCsTqDMXTOVMG3+TiX+uEGtKAgwOjqC6Oo5zzpkDSRp7cOjRsI6HFgrFvre9E87kEqckicLjj//tivKs1CDGKvT9ogzqBVI+JAl772zriNPpvVJTE5thGKby2GOvf7VYNIcvu+ysL82aNSUej6vEHtzKOy1euTideiZcFtU9p2dprhAMDWXR2JjCypWtpRHjK+XlOuvc51ee6KDrhtHfn+kY+zpzKjGpxBmNKuqMGXWz/dFOp17pf29/tl/9qXvBgnSv92bjlCcFWO6fR6CJRCQpikJ1oVDsE0XhXzo7B16/6qoV/zZnTsOcRCJC2AS9wQL1HI0vQ8c9O5k9z0oup2Pu3CYsWDDNspiAO4He217qL2TKm2nswiGTyQ/09mbeHM994QQzqcSZTEYjVVWRGu/aoIhrJdEFfa4kWNuyOJFSd16rN7vHCaKIogBNkzRJEpJAaQT7B2pq4lsvumjBF1etmv1XtbXxRCSikKBR4ytNU+BOybOHVKmqimDFitmoq0u4mkzKA2Dl6X/wvHe7ztb/0CNHBnYNDo50H+Mt4riYVOKMxVRF02QlWFijRWT92/t/W74E5a+y9+4JdmhJmO62Q0kSiSCUxkwBAPT1pTtEUbj9L3958z/POaf1lsWLmy+rq4s3aJpC3FNNeGcNcyymu/tVIqFh2bIZaGyshiyLpYLCnadbOvOSxfQXMv5UQKeem88XsX17x8OFQrFsrFvO+JlU4qSUSgAVg63daAIdnyCDBOoWIqvzOQ+yjbspwvVHZXNFGoZpAHhJEMjLf/zjjuZ58xovbGtr2Dh1avXyZDLaEInIMVEUBGLtzDQpMa2pQNggYgk0NiaRSrF+lQBLvWOpgYA7T9dbv4RPlG5Blnf1GhzMDL7++qHfj/vGcAKZVOI0TVowDFNnFqvSQNKjpe3Zwht9Kgb3wNJud89tYey2yKD/KRYN3TDMkVHOgwLoAPBzQSC/UBQpFo9rU5LJSKOqSjWCIGgbNiy5rbm55oLa2jhJJqNIJDSoqgJFEUv5sEyI9gjwgjUOrrfDNuCtJ3sF6Z/zkk2tt21bxwOHDvXvHs894VRmUomztzed7etLZ5LJJByRjSfBoJIQvaO9u0XrFqV7OgZ7cXp4uC0Tq7/lcnq6WDTH1QxhCTVtLaUAzNlnzzxyww1rHzJNWmWaFLpulsaUZeP0us6OshEO7MGg3TOR2Tm1lZpq/JP59vQM9z3xxOvfLhaNUM0SfToy3kkVzwiy2ULu6NGhLuYx+kdqD7KK/u/8wix/X2k6hmLR+woEPfjsgR8czB4wDHPgeM51+/aDz7/88v4fDQ9nzWy2gEJBL40sYCcm2KMy+HumjLY4vzVKkV9bmMPDWePJJ3d87623erYdz7FzGJNNnPrevZ3bTdOglAYJdDTBBn3nXVd5nhSnn6RhGAHRT2+ks6dn+BXTpMcVTCkWDePBB7d9Y/fuI08NDWXpyEgBuZxuzWJmlETqXlgmkTMsiCNc73buGdHyeTbLdjqdo1u2tD/x2GPbv2MYgT475xiZVG4tADzzzK7nrr569SdU1e4q5s+lHaspZXTRUuq2kkapbdERQPmI7+6uWyMjebOzc+iPJ+Jch4ayAw0NVbcoivS7BQumLiHEPlnnGNjAXTRgThZrS1dBYgez7HPJ50sWk+7adeiVe+7Z/NfWtIucE8CkE+ezz+55ob8/M9TQIKec3FBbbJX6co4tTkr9wjQ9wrRn4ipvkjBLzR2Fgo7e3vTR3t70cyfqfLu6hvY1NaWuu/ba1XcuXDhtBYvgUqiqE5yyZ+ryTkTr4ESbacmK2h2yh4dzdMeOgy/97GfP3NjVNdR+oo6bMwnF+cYb3fu3bm3ffNFFizaqqkDsafIYdnMK4M0Ysl/L65y2K8vGvCl3Fd3C9A8P4q7H6TqLdL7xRvdj2ax++ESe85EjAzvq6uLvueKKs7+7YsWsq1IpU4pGDRSL9mzRhm8cWu9oCkGzROdyOoaGsvrWrW/94b/+a/PtXV1DB0/kMXMmoThzuYL+4Q+ff8fq1a3vEgRBkmVYyQCjzecR3JTiFqbfSjqLM7xj+Xg93hmzenvT2V27jvyUsh2fUHp60oc0Tf7Qm28e/ehFFy34/NSpNdPtXF1/ppE/od4+bndzSWfnwMHHHnvtm888s/tn2Wwhe6KPlzMJxQkADz649ZGbb37nq8uWzVzOBtKioFR0dSqu1NbpJBf45+J094+0LSGLZBpW75DgCC4TZhHpdJ7u3n3k4Z6e9Asn67xzOX0EwA9qa+MPrFnT+onVq2df39iYmhGNKoKiyMSeYsGudzp1TRaoyuV0s7t78MDWrW/d8/TTu346mcbzmQiIP1l6snDTTedf94//ePUdyWRUsXt6sFnGnE7DDnZ7pCPQIAtoi81uXnAmlXV/XyxFOdnYP3kMDGTw5ptdff/1Xy9s6OoaOiVzTBJCSDIZqW9razh//vypl86cWbuiujo2VdPkmCxLIiFAsWgahUIxMzAwcuTAgd4tr79+8OHduzuf6u/PnJHTH4SNSWk5AeC3v/3LfRdeuPDqd71r8XtNkxLDkCDLpjXKQLBry9w8Z3Asdz6pu8dHoWBYUwgYZW2EdqDIznXNZgsYGMgYf/nLm989enT4lA2STFlJ0w3gt4JAfqcoUiQWU6s1Ta5JJqNRQiAMD+cyuZzeOzyc68/n9exkGI4yTExacabTudzChdO+NGtW/VmzZ0+ZFYkopFgUXZFL70gDzFqWi5NFZ8vb/+wAULB4HWEODY3Q7ds7ntiy5cB3Jurht/53xFr40CEhYdK6tTaXX3725V/5ynt/MWVKVYr1k5QCAyMAfO2T3rqmW5zuMWFt8TLRGigUdKsvZQ79/Rn62msHX7333pff09+faZ/QC8EJHZNenJIkkBtuWPfRW29d/+2amnii0kgDwNjitN1Yfx6tux5qd3IeHByhe/Yc2fWb37z4ge7uoe0TeAk4IWXSurU2xaJJZVn8z3xeNz760Xf+n4aGZLWqyoTNJ+ltlHc6FjMBOi6t6WsqscXJJuRxXFlHmDt2HHrpvvtevuno0eEdE3sFOGFl0osTAHTdMAWB3HnoUH/HJz5x0Q9nzaqfq2kyYS4uKWta8M7G5e1M7R2wuUyYtK8vXdyypf13jzyy/bMDAyMnNNmAc2Yx6d1aP9On18y49tpzvrpu3dwPVFVFI4oiEbsOCvgT1lFa5+1QbXqEmc3qSKeztKOjr/3pp3d9fcuW9rvz+SJvuOeMChdnALIsSkuXzrjoyivP/sKcOQ1ro1FVlWWR2G6u39X1j9XjDDtZxMhI3uzuHjzy0kvtv3j22T3/X18fH5GOMz64OEchElG0traGc885p/X6JUumX1xdHZsmy6IkigKxo7m2BXW1ZVI2M1Zu+NChvte2bGn/7fbtB3/X3585yNsJOccCF+c4EARCqqtjtdOn1y6ZMaNmdXNzzbLq6ti0WEytBqBSSo1cTk/392e6OjsHd3V09G07cKD3xb6+THs+r+cn+vg5pydcnG8DQSBEFEVRlgUFbDYkapq0UCgYRdMeUYvDOU64ODmckDKphinhcE4nuDg5nJDCxcnhhBQuTg4npHBxcjghhYuTwwkpXJwcTkjh4uRwQgoXJ4cTUrg4OZyQwsXJ4YQULk4OJ6RwcXI4IYWLk8MJKVycHE5I4eLkcEIKFyeHE1K4ODmckMLFyeGEFC5ODiekcHFyOCGFi5PDCSlcnBxOSOHi5HBCChcnhxNSuDg5nJDCxcnhhBQuTg4npHBxcjghhYuTwwkpXJwcTkiRJvoAAIAQEgWwAgABsIVSmq6wHQGwAMBsAHsB7KHWBKPWd3Ot5SCA7ZTSovXdVAAxsMLInpD0CKV0mBAiAlgEoB5AJ4BdlFLjpJwoh3MMTPjkuYSQKgA/APA/ALIA3gPgk5TSvoBtrwFwPZjQFgK4hVL6oPXdtQBuBZAA0Arg2wC+BqAKwBMApsARpgbgOgBPAvgUABnAYwAut77/F0opn6GaM6GEwa39CIA6AL8E8FsACoDb/BsRQjQw8V4H4AoAzwG40fquFszyXQXgfAA/tfYxDcASAD8GcB6AtQDeDWCbtdRY+7iHUrodwF0ArgVQfVLOlMM5BiZUnJbgrgPwPKVUt9zJpwFcTQiJubellOYopX+wXvMA2gH80fq6COAuSukQpXQETGQigDiAVwD8jFL6FqX0EIBaAHsA9AEwwKzwewghAoDFADoAZHzHmSSEtFnuMQghDdbnKvs8CCFzCCESIWQBIWQeIUQghMQIISsJIc0n9spxJgMTXeesBtACJgibwwBmgFnCjP8HlojOAnNTvw4AlNJB32YiWJ20I6D+eimAh6y66gAh5FsA/hHATABRAJsopTnfb2QAfwtWJ74JzHW+B8D3CCGPA/gqgLPBCoWlYNb5G9Y5LAMwhxByOaX0wBjXg8MpMdFurQrmxo641o2AFRrRCr9ZBeBvwFzbL1hiLWEFhjYC+KFfmISQOJh4/uJafTeA/wbwMQDNAIb9f0gp7QGwyzpWAHgTQL/1uRPMgicA3AvgFgCPA7gIwDcBfAhAAcC5Fc6HwwlkosVZAKADiLjWxcDc1GzQDyilLwD4KIDPAvgwgOm+Tc4FO69fB/x8KYD9AHoBwIrUfgHAnwG8FyzI9C1CiBLwW4BZThvTOh4KIA9gEMBRyzXvAtBNKc1a5zEAVhBxOONmosXZB1Z3bHGtmwbgCICjlX5kNZHcB6AHLmETQpaDBX6+QynVA356CYBHqROingHgfQAeoZQ+AxacughMpKNBwK6dHdG1r6M79C2OsQ8OZ1QmVJxW3e5eAGsIIbJlyc4DcB+lNG0FVOrs7a3Ai2294gAOADhkfXc2WKT1TuvzFELIetdv42D1vxdchyBZi30dXgTwOhzRuckBiBFCJDDrnoRjDW1R2sc20YUe5wxgogNCAPDvAM4B8AEwF1AB8EPru88COJ8QcjlYlPUeAM8TQp4Gq3v+k5VI0AbgZ2D1vo1gItEA/L3rf5aAWWl3++l+AI8A+Awh5A6waO1zAHYGHOcfAfw1gP8fwD4wAV9ICHkCLImhFsBsQkg3WDtrghDSACbkKQCWEELilRIsOBw/E56EAJQSEdaCWZzNlNJ+a30bgEawOqEIYB1Y0OYggFdd29WC1T1ty0WtZa/VtAJCyDywKuIe338rYNlJjWBR420VXGIQQlqt/9lqvXaA1ZlngxUqvWABrSbrWLrBCsAaMDG/RSkdervXiTO5CIU4ORxOObxuxOGElAmtc1oBoBo47igBc0cJWPaO4Ppsf29ar/a2bkx4I6fuRPegffoDOe7fuKOx9r7dx2Efi+D6zn08/t+7zw0A+iu5zxwOMPEBoXVgQR5bUO4H2C8g//dAuTiDtnNvb4vJ/zu/UN3iDCoEjuVYgzDBEvifrvA9hzPh4mwHS8FzN+6734/nYSe+z2NVoscSeND/jPYfQcfrPx+K8n3uG+M4OZMcHhDicEIKDwhxOCGFi5PDCSlcnBxOSOHi5HBCChcnhxNSuDg5nJDCxcnhhBQuTg4npHBxcjghhYuTwwkpXJwcTkjh4uRwQgoXJ4cTUrg4OZyQwsXJ4YQULk4OJ6RwcXI4IYWLk8MJKVycHE5I4eLkcEIKFyeHE1K4ODmckPJ/AbTVB1AOC3yWAAAAAElFTkSuQmCC\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='CAHP',size='8',amon='100nm',ireal='1',fn='geom_demo3',path='./imgs/',\\\n", " particle_color='rgb<0.4,0.4,0.15>')\n", "show_image('./imgs/geom_demo3.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "By default, the background color is set to transparent. To change the background color, set ``background=True`` and specify its color by adding ``bg_color='rgb'``. ``bgcolor`` can be specified in the same way as the particle color, either by RGB values or by basic colors (e.g., White, Black, Red, Green, Blue, Yellow, Cyan, Magenta, Gray). For example, to have a gray background, the command looks like this:" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo4.png\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='CAHP',size='8',amon='100nm',ireal='1',fn='geom_demo4',path='./imgs/',\\\n", " particle_color='rgb<0.4,0.4,0.15>', background=True, bg_color='Gray20')\n", "show_image('./imgs/geom_demo4.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Reference bar: position and reference scale" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "You can modify/adjust a reference-scale bar in the image. The default bar length is set to the characteristic radius and the volume-equivalent radius for aggregates and irregular grains, respectively. The physical length of the bar (in units of $\\mu\\mathrm{m}$) can be directly changed by setting ``reference_length``. The color of the reference bar can also be changed with ``reference_color`` (similar to the particle and background colors). If you want larger text fonts, you can set a magnification rate by ``ref_fontsize`` (to make it large, the value has to be >1.0. Conversely, to make it small, the value should be <1.0)." ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo5.png\n" ] }, { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='CAHP',size='8',amon='100nm',ireal='1',fn='geom_demo5',path='./imgs/',\\\n", " particle_color='rgb<0.4,0.4,0.15>', background=True, bg_color='Gray20',\\\n", " ref_color='White', ref_length=0.5, ref_fontsize=1.5)\n", "show_image('./imgs/geom_demo5.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "The reference bar is a cylindrical object placed on the $y$-$z$ plane ($x=0$) in the rendering coordinate system (*Note:* The system is left-handed). You can change the position of the reference bar, using ``ref_dist`` and ``ref_posang`` (see also the image below). The former and latter set the distance from the origin to the center of the bar (in units of the characteristic radius for aggregates and the volume-equivalent radius for irregular grains) and angle (in degrees) measured from the $z$ axis, respectively." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "For example, if you would like to place the bar at the top of the image, set ``ref_posang=90``:" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo6.png\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='CAHP',size='8',amon='100nm',ireal='1',fn='geom_demo6',path='./imgs/',\\\n", " particle_color='rgb<0.4,0.4,0.15>', background=True, bg_color='Gray20',\\\n", " ref_color='White', ref_length=0.5, ref_fontsize=1.5, ref_dist=1.1,ref_posang=90)\n", "show_image('./imgs/geom_demo6.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "You can hide the reference bar by setting ``reference=False``:" ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo7.png\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='CAHP',size='8',amon='100nm',ireal='1',fn='geom_demo7',path='./imgs/',\\\n", " particle_color='rgb<0.4,0.4,0.15>', background=True, bg_color='Gray20',\\\n", " reference=False)\n", "show_image('./imgs/geom_demo7.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Camera position and orientation of a particle" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "You can change the camera's location (observer) and the particle's orientation. The camera is fixed to the $x$ axis of the coordinate system ($x_\\mathrm{camera},0,0$) and you can change the distance from the origin to the camera position via ``xcamera`` (in units of the characteristic radius and the volume-equivalent radius for aggregates and irregular grains, respectively). By default, ``xcamera=3.5``.\n", "\n", "You can also rotate the coordinate system about each axis: $x$, $y$, and $z$ by using ``rotx``, ``roty``, and ``rotz``, respectively (in units of degrees) (see the image below), while the particle is fixed to the space (Note that POV-RAY adopts the left-handed system)." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Here is an example. Let's start with a default parameter:" ] }, { "cell_type": "code", "execution_count": 11, "metadata": { "scrolled": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo8.png\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='FA11',size='32',amon='100nm',ireal='1',fn='geom_demo8',path='./imgs/')\n", "show_image('./imgs/geom_demo8.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "By setting the ``xcamera`` less than 3.5, the camera will get closer to the particle than in the default position, and therefore, you will get a closeup image of the particle (I changed the reference scale accordingly):" ] }, { "cell_type": "code", "execution_count": 12, "metadata": { "scrolled": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo9.png\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='FA11',size='32',amon='100nm',ireal='1',fn='geom_demo9',path='./imgs/',\\\n", " xcamera=0.5, ref_length=0.1, ref_fontsize=1.0, ref_dist=0.2)\n", "show_image('./imgs/geom_demo9.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Let's get the camera back to the default position, and next set ``rotx=45``: " ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "writing ... ./imgs/geom_demo10.png\n" ] }, { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "aggscatpy.particle_rendering(partype='FA11',size='32',amon='100nm',ireal='1',fn='geom_demo10',path='./imgs/',\\\n", " rotx=45)\n", "show_image('./imgs/geom_demo10.png')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Since the coordinate system was rotated 45 degrees around the $x$ axis (counterclockwise), the aggregate is apparently rotated by the same angle, but in clockwise." ] } ], "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": "3.8.5" } }, "nbformat": 4, "nbformat_minor": 4 }