diff --git a/SZ/auswertung/d.ipynb b/SZ/auswertung/d.ipynb index 77411cc..c7ab1ec 100644 --- a/SZ/auswertung/d.ipynb +++ b/SZ/auswertung/d.ipynb @@ -2,7 +2,7 @@ "cells": [ { "cell_type": "code", - "execution_count": 1, + "execution_count": 2, "metadata": { "autoscroll": false, "collapsed": false, @@ -29,7 +29,7 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 3, "metadata": { "autoscroll": false, "collapsed": false, @@ -52,7 +52,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 5, "metadata": { "autoscroll": false, "collapsed": false, @@ -66,12 +66,10 @@ { "data": { "text/plain": [ - "30 0.031243\n", - "65 0.032597\n", - "Name: j_c, dtype: float64" + "30 0.031243\n65 0.032597\nName: j_c, dtype: float64" ] }, - "execution_count": 3, + "execution_count": 5, "metadata": {}, "output_type": "execute_result" } @@ -80,6 +78,50 @@ "ccurves['j_c']" ] }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": { + "autoscroll": false, + "collapsed": false, + "ein.hycell": false, + "ein.tags": "worksheet-0", + "slideshow": { + "slide_type": "-" + } + }, + "outputs": [ + { + "data": { + "image/png": [ + 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\n" 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\n" + ], + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "for _, curve in ccurves.iterrows():\n", + " plot_ccurve(curve['curve'],\n", + " save=f'D/{curve[\"desc\"]}.pdf')" + ] + }, { "cell_type": "code", "execution_count": 12, @@ -122,6 +164,31 @@ "U = SecondaryValue('ln(ip/i0*exp(e_g/(k*T)))*T*k*a', defaults=dict(k=kb, e_g=e_g, ip=I_p, a=a, i0=I0))\n" ] }, + { + "cell_type": "code", + "execution_count": 37, + "metadata": { + "autoscroll": false, + "collapsed": false, + "ein.hycell": false, + "ein.tags": "worksheet-0", + "slideshow": { + "slide_type": "-" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "300667958386.67993\n" + ] + } + ], + "source": [ + "print(I0)" + ] + }, { "cell_type": "code", "execution_count": 34, @@ -137,9 +204,7 @@ "outputs": [ { "data": { - "image/png": [ - 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\n" 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CIlIFqAYsD1XesHZ5bVbXexnaPAs7ZsOwhrD6A2sYaIwJuFB+kogCPvEdQ8wHTFDV6SKSArwuIvmAY/jOL6jqRhGZBGwCTgH9VPV0CPOGNY2IhOZ/cz5JTH0IpvZ3Ggbe/DpcVtnteMaYXCJkRUJVvwPqZDD9GyDOzzJDgCFBjuZtpa+Ce7+EVW/DrMHOFVCtn4aGCRDhnZNuxpjwFA6XwLpm1IIkFiftP2va4qT9jFqQ5FKibIqIgAZ/hX5L4cpmMP0JeLsd/LLF7WTGGI/L00UipmJx+k9Yk1YoFiftp/+ENcRULO5ysmwqXhHu+ghuewsOJMGbLWDBf+HUCbeTGWM8Kk8XiabRpRnWvS79J6xhyvYT9J+whmHd69I0urTb0bJPBGLuhH7LnfMV84Y4DQN/WO12MmOMB+XpIgFOoejRqBJTk07So1ElbxeI9IqWgS7vQNcJ8McBGNMaZj4FJ4+6ncwY4yF5vkgsTtrPuGW76RSdn3HLdp93jsLzrukAfZdC3bth8VAY2RR2fuN2KmOMR+TpIpF6DmJY97rcVq1A2qGnXFcoCpeATkPhnqmgZ+DdDvDFI3DskNvJjDFhLk8XifXJB886B5F6jmJ98kGXkwVJ1evhwcXQpD+sehdGNIZtM9xOZYwJY3m6SDxwffR55yCaRpfmgeujXUoUAgWKQLshcN8sKFgMJtwJk/vAkQNuJzPGhKE8XSTytIr14f6v4fonYOMnMLwBfPuxtfYwxpzFioSHBPzmv3wFIX4Q3L8ASlwJk++DxO5wKG/3UTTG/MmKhIcE7ea/qJrw19nQ9t+QNA+GN3LOWdinCmPyPCsSHhLUm/8iIqHpQ/DgIihXBz4fAO/dDL9+l/N1G2M8y4qExwT95r9S0c6lsje/Dj+ugxFNYfEwOGMNeI3Ji6xIeExIbv6LiIC4e6HfMqjaEmb+C8beAD9vCvy2jDFhzYqEh4T85r9Ly0O3D+H2sfDbTnjzOpj/ojUMNCYPsSLhIa7c/CcCte+Afiug5i0w/z8w+npIXhW8bRpjwoYVCQ9x9ea/IqXg9jHQbSIc/R3GtoEZ/4ITfwR/28YY11iRMFlzdXtncKO4e2HJMBjZBL7/2u1UxpggsSJhsq5Qcej4qjNsqkQ4l8pOfRiO5dKeV8bkYVYkTPZVbg4PLIKmD8OaD5yb8LZ+5XYqY0wAWZEwOVPgEmj7PPx1DhQuCR92hY97w5Fc1m7dmDzKioQJjAr1IGE+xP8LNk3l6GtxbJv99lmtPXLUZ8oY4worEiZw8hWA6x+DBxZyqngVqn/zCL+OuZWCx/YFrs+UMSakrEiYwCt7LcX6zuH7+k9S+IfF1F32EPPGvciwbnVyzxjixuQRViRMcEREUqXjo0yol8jKU1X5l75F04W94IAdbjLGS0JaJERkp4h8KyJrRWRluukPichWEdkoIv9NN32QiOzwvdculFlNzi1O2s/wdaeZdMUzPCsPcmrvOhjZFBa9DqdPuR3PGJMJ+VzYZryqpl36IiLxQGcgRlWPi0hZ3/QaQFegJlAemC0i1VXV2pF6QPo+Uyf2bKBA64HcNL4uH5afRKlZTzuj4XUaBpfXcjuqMeYCwuFw04PAi6p6HEBVf/FN7wwkqupxVf0e2AE0dCmjyaKM+kwNvqs1H131EnR5Fw4mOz2g5g6BU8fdDWuM8SvURUKBmSKySkQSfNOqAy1EZJmILBCRBr7pFYA96ZZN9k0zHuC3z1TLq6DmrdBvOdTuAl//F0a1gD3LXUpqjLkQ0RAOUSki5VV1r++Q0izgIWAEMBcYADQAJgJVgWHAElUd51t2LDBNVSefs84EIAEgKioqLjExMVvZUlJSKFq0aLaWdYOX8l4oa8kDq6i+bQQFjx/ghwod+a5qD85EFgpxwrPlln0bjryU10tZIWd54+PjV6lq/QzfVFVXHsBgYCAwHWiZbnoSUAYYBAxKN30G0ORC64yLi9PsmjdvXraXdYOX8l4067FDql/8Q/WZS1VfraW6Y25IcvmTq/ZtmPFSXi9lVc1ZXmCl+vm9GrLDTSJSRESKpT4H2gIbgE+BVr7p1YECwH5gKtBVRAqKSBWgGmDHJHKjgsWgwyvQ6yuIyA8f3AKf9XNakhtjXBXKq5uigE9EJHW7E1R1uogUAN4WkQ3ACaCnr7JtFJFJwCbgFNBP7cqm3O3KpvDgIljwEiwaCttnQ4f/wbUd3U5mTJ4VsiKhqt8BdTKYfgLo4WeZIcCQIEcz4SR/YWgzGGrcAlP7w8S7nOc3vQxFy7qdzpg8JxwugTXmfOVjoc88aPUUbJ0GwxrA2g/PahgYSKMWJJ03Vrg1JDTGioQJZ5H54bqBzpgVZa6GTx+A8XfA73suvmwWxVQsTv8Ja9IKhTUkNMZhRcKEvzLVodd0uPG/sGsJjGgMy9+CM2cCtomm0aUZ1r0u/SesYcr2E2l3i1tDQpPXWZEw3hARAY3uh75LoGIDmDYQ3r0J9m8P2CaaRpemR6NKTE06SY9GlaxAGIMVCeM1l10Jd38Ct4yEXzbDyGaw8P8C0jBwcdJ+xi3bTafo/Ixbtvu8cxTG5EVWJIz3iEBsd6e1R/V2MOdZGNMKflyf7VWmb0h4W7UCaYeerFCYvM6KhPGuYlHwlw/gzvfh0I8wuiXMeQ5OHsvyqjJqSDise13WJx8McGhjvMWNVuHGBFaNzlC5Bcx8Ehb+DzZNhc7DoFLjTK/igeujz5vWNLq0nZcweZ59kjC5wyUl4ZYR0GOK03r87fYw7TE4nuJ2MmM8zYqEyV2uau1cAdXoflg+GkY0gR1z3E5ljGddtEiISMlMPEqEIqwxmVKwKNz4EvSeDvkLwbjb4NO+8MevbiczxnMyc05ir+8hF5gnEqgUkETGBEqlxnD/Qvj6ZfjmVdg+y+k2W6Oz28mM8YzMHG7arKpVVbWKvwdwINhBjcmW/IWg9VOQMB+KXQ6T7oGJPeDwT24nM8YTMlMkmgRoHmPcUy7GaRjYZjBsmwnDG8Ka8UFrGGhMbpGZIvGKiDS70AyqmvUL040Jtch80PwRZ8yKsjXgs77wwa3w2y63k2WJdaw1oZSZIrEdp1DsFJGXRCQ22KGMCarS1eDeaXDTK5C8wrkCatmbAW0YGEzWsdaE0kWLhKq+rqpNgOuBX4F3RGSziDztG27UGO+JiICGfaDvUriyCXz1GLzTHvZtdTvZRVnHWhNKmb5PQlV3qepLqloX6A7cCmwOWjJjQqHEFXDXx3Drm7B/G4xqTqVdk+D0SbeTXZB1rDWhkukiISL5ReRmERkPfAVsA24PWjJjQkUE6nR1GgZefRNVvx8Po+Nh71q3k/llHWtNqGTmZrobRORtIBlIAKYB0ar6F1X9NNgBjQmZomXhzvfYUHMQHPkF3moFs56Bk0fdTnYW61hrQikznyT+CSwBrlXVm1V1vKoeCXIuY1yzv0xj6LfMaUe+6DUY1Rx2LXY7VhrrWGtC6aJ3XKtqfCiCGBNWCl/mdJKtfQdMfRjeuREa/BVaPwOFLnU1mnWsNaGUlXMS9UXkExFZLSLrReRbEcn+KC/GeEHVlk7DwMZ9YcVY53LZ7bPcTmVMyGSlC+x44B2ck9U3Ax19X43J3QoUgfb/gftmOc0Dx98BU+63hoEmT8hKkdinqlNV9Xvf5bC7VNVbt6oakxNXNID7v4brHoMNH8OwBrBhirX2MLlaVorEMyIyRkS6ichtqY+sbMx31/a3IrJWRFae895AEVERKZ1u2iAR2SEiW0WkXVa2ZUxQ5CsIrf4FCQugeEX4uJfTMPDQj24nMyYosjJ8aS/gGiA/kNq/QIEpWdxmvKqeda2eiFwB3ADsTjetBtAVqAmUB2aLSHVVPZ3F7RkTeJfXgr/OgaUjYN4QGN4I2v0b6t7t3HdhTC6RlSJRR1VrBynHq8BjwGfppnUGElX1OPC9iOwAGuJcjmuM+yLzQbOH4ZoOzhVQUx+Cbz+Gm1+HklXcTmdMQGTlcNNS31/3OaHATBFZJSIJACLSCfhBVdedM28FYE+618m+acaEl1LR0PNz6Pgq/LAaRjaFJSPgjH3oNd4nmsmTbiKyGYgGvgeO44xUp6oak+mNiZRX1b0iUhaYBTwEvAy0VdWDIrITqK+q+0VkOLBEVcf5lh0LTFPVyeesMwHnTnCioqLiEhMTMxvnLCkpKRQtWjRby7rBS3m9lBVylrfgsf1U3zaSUr+u5FCx6my55iH+KBK8QRvz0r4NNS9lhZzljY+PX6Wq9TN8U1Uz9QCuzOiR2eUzWN9g4CngF2Cn73EK57zE5cAgYFC6+WcATS60zri4OM2uefPmZXtZN3gpr5eyqgYg75kzqusmqb5YWfXZUqrzX1I9eTwg2c6V5/ZtCHkpq2rO8gIr1c/v1ax2gT3vkdnlRaSIiBRLfQ60BVaoallVrayqlXEOKdVT1Z+AqUBXESkoIlWAasDyzG7PGNeIQEwX6L/CGU973hAY3RJ+WOV2MmOyLDMN/lYHYh4gCvhGRNbh/LL/UlWn+5tZVTcCk4BNwHSgn9qVTcZLipSGO8ZCt0Q4+huMaQMzn4QTf7idzJhMy8zVTddepP2GABcdEktVvwPqXGSeyue8HgIMyURGY8LX1TfClU1h1tOw+A3Y8iXcPBSqtHA7WUiMWpBETMXiZ/WWWpy0n/XJBzPsQ2XCS2aKxDWZmMf+wjfmQgoVdy6NrXW7c7nsex0hrhfc8KzzXi6WOtzqsO51gbNbnZvwl5kusNZ6w5hAqXIdPLjYOU+xdARsmwE3vwbVc29DgfTDrTa/XPlmoQ236iVZuU/CGBMIBS6BdkPgvtlQuARMuBMm/xWO5N5Bg2y4Ve+yImGMWyrGOT2gWg6CjZ/C8IbOHdu5sGGgDbfqXVkuEiLyHxHJ53seISLujsBijJflKwAtn3C6y15WGSbfBx92g4M/uJ0sYGy4VW/LzieJoqp6CkBVz+D0XTLG5ERUDWe8inYvwHfzYURjWPkOnDlz0UXDnQ236m3ZKRLn/tQeDkQQY/K8iEho0g/6LoZydeCLv8H7neBAktvJcuSB66PPOwfRNLq0Xf7qEdkpEotE5BURqSgi5YCygQ5lTJ5WsqrTMPDmofDjOhjZzLm/whoGGhdkuUio6iTgY+BJ4AXg34EOZUyeJwJxPaHfMoiOd+7UHtMGft7kdjKTx2T36qYDwH9UtZeq2k+tMcFyaXnoOgHueBt+3w1vXgfz/gOnjrudzOQRWRl0CAAR+TdQyve8DJCgqjYivDHBIuLcqV2lJcwYBAtehE2fQedhbiczeUB2PkkUV9UHVfVB4FHg+QBnMsZkpEgpuG00dJ8Exw/BmDZE7xgLJ464nczkYtkpEmlnz1T1e+Bk4OIYYy6qejvouxTq9+KK5KnOSHjfLXA7lcmlMtMq/NwGf9/4bqgrLyLlcVqAG2NCqdCl0PFV1sQOAYlwLpWd+hAc/d3tZCaXycwniWki8raIVAJQ1Y+Bz3EOM/0Ha+VtjGsOlqjlNAxsNgDWjHNuwtsyze1YJhfJTJG4BlgDLBCR10SkjKouVtX7VLWnqm4IckZjzIXkLww3PAd/nQOXlILEbvBRL0jZ53YykwtctEio6glVfQO4Fmd40WUi8lzqUKTGmDBRoR4kzIf4J2HLF07DwPWTcmXDQBM6WRnj+piqvgLUBo4Bq0VkYNCSGWOyLjI/XP8o3L8QSkXDlD5OK/KDyW4nMx6V6SIhIpVFpD3wV6ASTs+mF4IVzBiTA2Wvgd4zoP2LsPMbGN4YVozJFQ0Dg2nUgqTzutMuTtrPqAXe7p+VE5m5umm9iPwKfArcC5QA5gI9gaJBTWeMyb6ISGj8IPRd4oxd8eU/nGFTPd4wMJhSh1pNLRSpbc5jKubuIWYvJDN3XN8KfKdqBzaN8aTLKsPdnzpXP834l3NfRctB0KQ/RGa56UKuZkOtni8zJ66TrEAY43EiUO9up2HgVW1g9jMwpjX89K3bycKODbV6Nhu+1Ji85NJy8Jdx0OU9OPQDjG4Jc/9tDQPTsaFWz2ZFwpi8RgRq3gL9lkPtLvD1yzCqBexZ7nYy19lQq+ezImFMXnVJSbh1FNw1GU7+AWPbwldP5OmGgTbU6vnsrJUxeV21Np0I2AYAABPNSURBVM4VULOfhWUjYeuXzqh40fFuJwu5jIZUbRpdOk+flwjpJwkR2Ski34rIWhFZ6Zv2sohs8V1q+4mIlEg3/yAR2SEiW0WkXSizGpOnFCwGHV6BXl9BZAH44Bb4rB8c/c3tZMZlbhxuilfVWFWt73s9C6ilqjHANmAQgIjUALoCNYH2wAgRiXQhrzF5x5VN4YFF0PwRWPshDG8Emz93O5VxkevnJFR1pqqe8r1cClT0Pe8MJKrqcd+4FTuAhm5kNCZPyV8I2gyGPnOhaFmY2AMm9YSUX9xOZlwQ6iKhwEwRWSUiCRm83xv4yve8ArAn3XvJvmnGmFAoHwt95kHrp2HrVzCsgfPpwm6bylMklPfJiUh5Vd0rImVxDjM9pKpf+977F1AfuE1VVUSGA0tUdZzv/bHANFWdfM46E4AEgKioqLjExMRsZUtJSaFoUe90GfFSXi9lBW/lDVXWS44kc/XWNyh+aAsHStZjW/W+HC9UJsvrsX0bPDnJGx8fvyrdKYCzqaorD2AwMND3vCewBLgk3fuDgEHpXs8AmlxonXFxcZpd8+bNy/aybvBSXi9lVfVW3pBmPX1adembqv8upzqkvOqy0c60LLB9Gzw5yQusVD+/V0N2uElEiqSOQSEiRYC2wAZfZ9nHgU6q+ke6RaYCXUWkoIhUAaoBdrePMW6JiIBGCc7lslc0hGkD4d2bYP92t5OZIArlOYkonPGx1+H8sv9SVacDw4BiwCzfpbGjAFR1IzAJ2ARMB/qp6ukQ5jXGZOSyK6HHFLhlJPyyGUY2g4X/B6dPup3MBEHIbqZT1e+AOhlMv+oCywzBxtA2JvyIQGx3iG7tfKKY8yxs/AQ6D4Ny5/03Nx7m+iWwxhgPKxYFf/kA7nwfDv8Eo+NhznNw8pjbyUyAWJEwxuRcjc7QfznU6QYL/wejmsPupW6nMgFgRcIYExiFL4NbhjvnK04dh7fbw7TH4HiK28lMDliRMMYE1lWtnSugGt0Py0fDiCawY47bqUw2WZEwxgRewaJw40vQe7rT5mPcbfBpX/KdPOx2MpNF1ircGBM8lRrD/QudgY2+eZWG+b6ECmeccxjGE+yThDEmuPIXgtZPQcJ8jhcsCZPucZoGHv7J7WSeN2pB0nmj5i1O2s+oBUkB24YVCWNMaJSLYXW9V5wOs9tmwvCGsGa8NQzMgZiKxc8aXjV1+NWYisUDtg0rEsaYkNGISGesigcXQ9ma8Flf+OBW+G2X29E8KXV41f4T1jBl+4m08bkDOZKeFQljTOiVvgru/RJuegWSVzhXQC0dBWes805WNY0uTY9GlZiadJIejSoFfKhVKxLGGHdEREDDPtB3KVzZBKY/Du/cCPu2up3MUxYn7Wfcst10is7PuGW7zztHkVNWJIwx7ipxBdz1Mdz6Juzf5tyt/fXL1jAwE1LPQQzrXpfbqhVIO/QUyEJhRcIY4z4RqNMV+i2HazrA3H87faD2rnU7WVhbn3zwrHMQqeco1icfDNg2rEgYY8JH0bLQ5V34y3g4sg/eagWznoGTR91OFpYeuD76vHMQTaNL88D10QHbhhUJY0z4ubYj9FvmtCNf9JozZsXORW6nypOsSBhjwlPhEs74FPd8BmdOOaPgffkPOHbI7WR5ihUJY0x4q9rSaRjYuB+sGOtcLrt9ltup8gwrEsaY8FegCLR/Ae6b5TQPHH8HTEmAIwfcTpbrWZEwxnjHFQ3g/q/h+sdhw2SntceGKdbaI4isSBhjvCVfQYj/JyQscO6x+LgXJN4Fh350O1muZEXCGONNl9eC+2bDDc9D0hwY3ghWv2+fKgLMioQxxrsi80Gzh52GgZfXhqkPwfud4Nfv3U6Wa1iRMMZ4X6lo6Pk5dHwNfljjXAG1ZLg1DAwAKxLGmNwhIgLq93JuwqtyHcz4J4xtC79sdjuZp1mRMMbkLsUrQPeJcPtY+O17GNUC5r8Ep064ncyTQlokRGSniHwrImtFZKVvWkkRmSUi231fL0s3/yAR2SEiW0WkXSizGmM8TARq3+E0DKx5C8x/AUa3hB9WuZ3Mc9z4JBGvqrGqWt/3+glgjqpWA+b4XiMiNYCuQE2gPTBCRCJdyGuM8aoipeH2MdAtEY7+BmPawMwn4cQfbifzjHA43NQZeM/3/D3glnTTE1X1uKp+D+wAGrqQzxjjdVffCP2WQr2esPgNGNkUvl/odipPCHWRUGCmiKwSkQTftChV/RHA97Wsb3oFYE+6ZZN904wxJusKFYebX3OuggJ4ryN8PgCOBW7shdxINIQ3nohIeVXdKyJlgVnAQ8BUVS2Rbp7fVPUyERkOLFHVcb7pY4Fpqjr5nHUmAAkAUVFRcYmJidnKlpKSQtGiRbO1rBu8lNdLWcFbeb2UFcInb8Tp41TeOYEr9kzlRIHL2Fb9QQ6UbnDWPOGSNbNykjc+Pn5VulMAZ1NVVx7AYGAgsBUo55tWDtjqez4IGJRu/hlAkwutMy4uTrNr3rx52V7WDV7K66Wsqt7K66WsqmGYN3ml6vAmqs9cqvpRb9WUfWlvhV3Wi8hJXmCl+vm9GrLDTSJSRESKpT4H2gIbgKlAT99sPYHPfM+nAl1FpKCIVAGqActDldcYkwdUiIOE+dDyn7DpMxjWANZ/ZK090skXwm1FAZ+ISOp2J6jqdBFZAUwSkfuA3UAXAFXdKCKTgE3AKaCfqtrtk8aYwMpXAFo+DjU6wWf9YcpfYcPHFCzZxe1kYSFkRUJVvwPqZDD9ANDazzJDgCFBjmaMMVD2WrhvJiwbBXOep0HSAih9COrd69zNnUfl3e/cGGPOFREJTfpB3yUcLlYNvnjEaRh4IMntZK6xImGMMecqWYV1dZ6DTm/Aj+ud+yoWDYXTp9xOFnJWJIwxJiMiUO8ep2FgdGuY9RSMvQF+3uh2spCyImGMMRdyaTnoOh7ueAd+3w1vXgfzXoBTx91OFhJWJIwx5mJEoNZt0H8F1LodFrzkFIs9K9xOFnRWJIwxJrMuKQm3jYbuH8Hxw87hp+n/hBNH3E4WNFYkjDEmq6q3hb5LocF9sHS4MxLed/PdThUUViSMMSY7Cl0KHf4H906DiHzwfmdnjO2jv7udLKCsSBhjTE5UbgYPLoJmf4M142F4I9jypdupAsaKhDHG5FT+wnDDs9BnDhQpA4nd4aN7IeUXt5PlmBUJY4wJlPJ1IWEetHrS+TQxvCGsm+jphoFWJIwxJpAi88N1j8ID30CpavBJAozvAr/vufiyYciKhDHGBEOZq6H3dGj/EuxaBCMaw4oxcOaM28myxIqEMcYES0QkNH4A+i6Big3gy3/Aux1g/w63k2WaFQljjAm2yyrD3Z9A5xHwy0YY1Qy+ec0TDQOtSBhjTCiIQN27oN9yuKoNzH4GxrSCn751O9kFWZEwxphQKna50zDwzvfh0I8wuiXMeR5OHnM7WYasSBhjjBtqdHbakNe+Exa+Am+2gN3L3E51HisSxhjjlktKwq0jocdkOHkU3m4HXz0Ox1PcTpbGioQxxrjtqjbOFVAN+8CyN2FkE0ia63YqwIqEMcaEh4LF4KaXoddXEFkQPrgVPu0HR39zNZYVCWOMCSdXNnHu1m7+d1j3odMwcNNU1+JYkTDGmHCTvxC0ecbpA1W0LEy6GybeDYd/DnkUKxLGGBOuytWBPvOg9dOwbYbTMHDthJA2DLQiYYwx4SwyP7T4h3MIqsw18OmDMO52+H13SDZvRcIYY7ygTHXnpPZNr8CeZTC8MSwbHfSGgSEtEiISKSJrROQL3+tYEVkqImtFZKWINEw37yAR2SEiW0WkXShzGmNMWIqIcC6T7bsEKjWGrx6Fd26E/duDt8mgrTljA4DN6V7/F3hWVWOBp32vEZEaQFegJtAeGCEikSHOaowx4alEJecGvFtGwb4tMLIZ5fbODMqmQlYkRKQi0AEYk26yApf6nhcH9vqedwYSVfW4qn4P7AAaYowxxiECsd2g/wq4+kb+uKRCUDaTLyhrzdhrwGNAsXTT/gbMEJFXcApWU9/0CsDSdPMl+6YZY4xJr2hZuPM9Ds6fH5TVi4bgUioR6QjcpKp9RaQlMFBVO4rIUGCBqk4WkTuBBFVtIyLDgSWqOs63/FhgmqpOzmDdCUACQFRUVFxiYmK2MqakpFC0aNFsLesGL+X1UlbwVl4vZQVv5fVSVshZ3vj4+FWqWj/DN1U16A/gPzifBnYCPwF/AOOAg/xZqAQ45Hs+CBiUbvkZQJOLbScuLk6za968edle1g1eyuulrKreyuulrKreyuulrKo5ywusVD+/V0NyTkJVB6lqRVWtjHNCeq6q9sA5B3G9b7ZWQOop+qlAVxEpKCJVgGrA8lBkNcYY86dQnpPISB/gdRHJBxzDd9hIVTeKyCRgE3AK6Keqp92LaYwxeVPIi4Sqzgfm+55/A8T5mW8IMCRkwYwxxpzH7rg2xhjjlxUJY4wxflmRMMYY41dI7pMIFRHZB+zK5uKlgf0BjBNsXsrrpazgrbxeygreyuulrJCzvFeqapmM3shVRSInRGSl+ruZJAx5Ka+XsoK38nopK3grr5eyQvDy2uEmY4wxflmRMMYY45cViT+NdjtAFnkpr5eygrfyeikreCuvl7JCkPLaOQljjDF+2ScJY4wxfuXJIiEihURkuYisE5GNIvKsb3pJEZklItt9Xy8L46yDReQH39Cva0XkJrezpspgmNqw26/pZZA3nPftThH5NnXIX9+0sNy/frKG874tISIfi8gWEdksIk3CeN9mlDUo+zZPFgngONBKVesAsUB7EWkMPAHMUdVqwBzfa7f5ywrwqqrG+h7T3It4nnOHqQ3H/ZreuXkhfPctQLwvV+rljuG8f8/NCuG7b18HpqvqNUAdnJ+JcN23GWWFIOzbPFkkfC3UU3wv8/seijNs6nu+6e8Bt7gQ7ywXyBqW/AxTG3b7NZWfvF4TtvvXK0TkUuA6YCyAqp5Q1d8Jw317gaxBkSeLBKQdYlgL/ALMUtVlQJSq/gjg+1rWzYyp/GQF6C8i60Xk7XD5GMyfw9SeSTctLPerT0Z5ITz3LTh/IMwUkVW+URkhfPdvRlkhPPdtVWAf8I7v0OMYESlCeO5bf1khCPs2zxYJVT2tqrFARaChiNRyO5M/frKOBKJxDkH9CPzPxYhA2jC1v6jqKrezZMYF8obdvk2nmarWA24E+onIdW4HuoCMsobrvs0H1ANGqmpd4Ajhc2jpXP6yBmXf5tkikcr3MW0+0B74WUTKAfi+/uJitPOkz6qqP/uKxxngLaChq+EczYBOIrITSARaicg4wne/Zpg3TPctAKq61/f1F+ATnGxhuX8zyhrG+zYZSE73Kf1jnF/E4bhvM8warH2bJ4uEiJQRkRK+54WBNsAWnGFTe/pm6wl85k7CP/nLmvqD63MrsMGNfOldYJjasNuv4D9vOO5bABEpIiLFUp8DbXGyhd3+9Zc1XPetqv4E7BGRq32TWuOMjBl2+9Zf1mDtW7eHL3VLOeA9EYnEKZSTVPULEVkCTBKR+4DdQBc3Q/r4y/qBiMTiHPfdCdzvYsaLeZHw268X8t8w3bdRwCciAs7/3QmqOl1EVhB++9df1nD+uX0IGC8iBYDvgF74/s+F2b6FjLMODca+tTuujTHG+JUnDzcZY4zJHCsSxhhj/LIiYYwxxi8rEsYYY/yyImGMMcYvKxLGGGP8siJhTC4jIjeKyBARsf/fJsfsh8h4moiUStc//6dz+ukXcDtfRnxjAfQNwHoqi8hRX/PH9K4DVgBNzpn/chFJFJEkEdkkItNEpLqIFPbtrxMiUjqnuUzuYkXCeJqqHkjtnw+M4ux++ifcyiUOf/+/SgBZLhJ+1pnk+97TOw3cRboxMsS59fkTYL6qRqtqDeCfOF1Oj/rWsTermUzuZ0XC5Goi0kOckf3WisibvrbrlcUZ0WuMiGwQkfEi0kZEFokzAllD37Kp873na7/8sYhc4nvvU3FaYG8UXxts3/ybRWQEsBq4IqP5cNqURPsyvexbbkO6zANFZLC/dV7se1bVJ1W1i6r+mm5yPHBSVUelm2+tqi7Mwe41eYAVCZNrici1wF9wWlbH8udf2ABX4YzuFQNcA3QHmgMDcf7CTnU1MFpVY4BD/PkJoLeqxgH1gYdFpFS6+d9X1bqqusvPfE/g+wSgqo9m4ls5d53ZUQvwRAt3E16sSJjcrDUQB6zwHbdvjTNgC8D3qvqtr63yRpwhKhX4Fqicbh17VHWR7/k4nEICzi/8dcBSnL/uq/mm71LVpemW9zdfVpy7TmNCJq92gTV5gwDvqeqgsyaKVMYZOzzVmXSvz3D2/4tzO2CqiLTEadneRFX/EJH5QCHf+0fSbedC86V3irP/YDt3niPk3EbgjgCsx+Qx9knC5GZzgDtEpCyAiJQUkSuzuI5KIpJ6lVA34BugOPCb7xf/NUBjP8v6m+8wUCzdfD8DZX1XahUEOmYxY2bMBQqKSJ/UCSLSQESuD8K2TC5iRcLkWqq6CXgSZ5zl9cAsnPE5smIz0NO3fEmcISKnA/l8057HOZSUkQznU9UDwCLfSfOXVfUk8BywDPgCZwCsgPIdSrsVuMF3CexGYDB2RZO5CBtPwhg/fIelvlDVsBz/PND5xBnGtb6q7g/E+kzuYJ8kjPGu00DxDG6my5LUm+mA/DjnZIxJY58kjDHG+GWfJIwxxvhlRcIYY4xfViSMMcb4ZUXCGGOMX1YkjDHG+GVFwhhjjF9WJIwxxvhlRcIYY4xf/w9xWCqkDZ+akwAAAABJRU5ErkJggg==\n", 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\n" 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\n", 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" ] diff --git a/SZ/auswertung/figs/D/30.pdf b/SZ/auswertung/figs/D/30.pdf new file mode 100644 index 0000000..65e05b8 Binary files /dev/null and b/SZ/auswertung/figs/D/30.pdf differ diff --git a/SZ/auswertung/figs/D/65.pdf b/SZ/auswertung/figs/D/65.pdf new file mode 100644 index 0000000..8f07ae2 Binary files /dev/null and b/SZ/auswertung/figs/D/65.pdf differ diff --git a/SZ/protokoll/protokoll.tex b/SZ/protokoll/protokoll.tex index ae48c2f..332ccd3 100644 --- a/SZ/protokoll/protokoll.tex +++ b/SZ/protokoll/protokoll.tex @@ -1042,7 +1042,8 @@ ergeben. (Hier gilt Schalt. 1 zu Verschatt. 2; Schalt. 2 zu Verschatt. 1) \label{sec:analyseverbr} Die Leistung des Verbrauchers am gemessenen Arbeitspunkt betr\"agt -(siehe auch~\ref{eq:last}): \[P_V=\SI{.75}{\watt}\]. Die Leistung am +(siehe auch~\ref{eq:last}): \[P_V=\SI{.75}{\watt}\] +Die Leistung am MPP des Solarmoduls betr\"agt: \[P_{MPP}=\SI{.88}{\watt}\] Der Verbracher nutzt also ca. \SI{85}{\percent} der Maximal @@ -1057,14 +1058,64 @@ dieses Zusammenh\"ange siehe (aus Zeitgr\"unden): \begin{figure}[H]\centering \includegraphics[width=.5\columnwidth]{figs/python/D/ucc.pdf} \caption{Temperaturabh\"angigkei von \(\voc\).} - \label{fig:winkel} + \label{fig:tempeinf} \end{figure} Bei konstanter Intensit\"at sinkt \(\voc\). Das ist zu erwarten, da mit steigender Temperatur der Diffusionsstrom zunimmt und damit die -Eingbaute Spannung verringert. +Eingbaute Spannung verringert. Dementsprechend sinkt mit \(\voc\) auch +die Effizienz. -D +Gem\"a\ss{}~\ref{eq:sattigstrom} gilt mit \(E_g \approx +\SI{1.12}{\electronvolt}\) und (siehe~\ref{tab:atemps}) \(T=\SI{305}{\kelvin}\): +\begin{equation} + \label{eq:is0} + I_{S0}=I_s\cdot\exp(-\frac{E_g}{k_B\cdot T}) \approx \SI{3e11}{\ampere} +\end{equation} + +Damit und ... ergibt sich die in \ref{fig:tempeinf} eingezeichenete +Theoriekurve, welche ohne Betrachtung der Messungenauigkeiten dennoch +ein \"ahnliches verhalten wie die Messwerte zeigt. + +Bei diesen Betrachtungen wurde ein konstantes \(\isc\) vorrausgesetzt, +welches auch in guter N\"aherung gegeben +ist. Aus~\ref{fig:tempccurves} folgen f\"ur die Kurzschlussstr\"ome die +in~\ref{tab:isctemps} dargestellten Str\"ome. + +\begin{table}[h] + \centering + \begin{tabular}{SS} + \toprule + {Temperatur [\si{\degreeCelsius}]} & {\(\isc\) [\si{\ampere}]} + \\ + \midrule + 30 & .031243 \\ + 65 & .032597 + \end{tabular} + \caption{\(\isc\) der anorganischen Zelle A8 bei verschiedenen + Temperaturen.} + \label{tab:isctemps} +\end{table} + + +\begin{figure}[h]\centering + \begin{subfigure}[b]{1\textwidth}\centering + \includegraphics[width=.6\columnwidth]{figs/python/D/30.pdf} + \caption{Kennlinie bei \SI{30}{\degreeCelsius}} + \label{diag:t30} + \end{subfigure} + \begin{subfigure}[b]{1\textwidth}\centering + \includegraphics[width=.6\columnwidth]{figs/python/D/65.pdf} + \caption{Kennlinie bei \SI{65}{\degreeCelsius}} + \label{diag:t65} + \end{subfigure} + \caption{Kennlinien der anorganischen Zelle A8 bei verschiedenen + Temperaturen.} + \label{fig:tempccurves} +\end{figure} + +Der Photonenstrom bleibt relatic konstant da sich die Lichtintensität +und damit auch die Elektron-Loch Erzeugungsrate nicht \"andert. \subsection{Winkelabhängigkeit des Stromflusses vom einfallenden Licht} \label{sec:winkel}