diff --git a/docs/source/usersguide/geometry.rst b/docs/source/usersguide/geometry.rst index 0c18e56aef..bb800699b5 100644 --- a/docs/source/usersguide/geometry.rst +++ b/docs/source/usersguide/geometry.rst @@ -19,7 +19,7 @@ surface is a locus of zeros of a function of Cartesian coordinates :math:`x,y,z`, e.g. - A plane perpendicular to the :math:`x` axis: :math:`x - x_0 = 0` -- A cylinder perpendicular to the :math:`z` axis: :math:`(x - x_0)^2 + (y - +- A cylinder parallel to the :math:`z` axis: :math:`(x - x_0)^2 + (y - y_0)^2 - R^2 = 0` - A sphere: :math:`(x - x_0)^2 + (y - y_0)^2 + (z - z_0)^2 - R^2 = 0` diff --git a/examples/jupyter/pandas-dataframes.ipynb b/examples/jupyter/pandas-dataframes.ipynb index a44ecfe96f..8c409822ef 100644 --- a/examples/jupyter/pandas-dataframes.ipynb +++ b/examples/jupyter/pandas-dataframes.ipynb @@ -10,9 +10,7 @@ { "cell_type": "code", "execution_count": 1, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "import glob\n", @@ -44,9 +42,7 @@ { "cell_type": "code", "execution_count": 2, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# 1.6 enriched fuel\n", @@ -79,9 +75,7 @@ { "cell_type": "code", "execution_count": 3, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Instantiate a Materials collection\n", @@ -101,9 +95,7 @@ { "cell_type": "code", "execution_count": 4, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Create cylinders for the fuel and clad\n", @@ -130,9 +122,7 @@ { "cell_type": "code", "execution_count": 5, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Create fuel Cell\n", @@ -163,9 +153,7 @@ { "cell_type": "code", "execution_count": 6, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Create fuel assembly Lattice\n", @@ -185,9 +173,7 @@ { "cell_type": "code", "execution_count": 7, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Create root Cell\n", @@ -211,9 +197,7 @@ { "cell_type": "code", "execution_count": 8, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Create Geometry and export to \"geometry.xml\"\n", @@ -270,9 +254,7 @@ { "cell_type": "code", "execution_count": 10, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Instantiate a Plot\n", @@ -281,7 +263,7 @@ "plot.origin = [0, 0, 0]\n", "plot.width = [21.5, 21.5]\n", "plot.pixels = [250, 250]\n", - "plot.color = 'mat'\n", + "plot.color_by = 'material'\n", "\n", "# Instantiate a Plots collection and export to \"plots.xml\"\n", "plot_file = openmc.Plots([plot])\n", @@ -298,9 +280,7 @@ { "cell_type": "code", "execution_count": 11, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "data": { @@ -321,13 +301,11 @@ { "cell_type": "code", "execution_count": 12, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "data": { - "image/png": "iVBORw0KGgoAAAANSUhEUgAAAPoAAAD6AgMAAAD1grKuAAAABGdBTUEAALGPC/xhBQAAACBjSFJN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\nYII=\n", + "image/png": "iVBORw0KGgoAAAANSUhEUgAAAPoAAAD6AgMAAAD1grKuAAAABGdBTUEAALGPC/xhBQAAAAFzUkdC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\nMLStB7oAAAAASUVORK5CYII=\n", "text/plain": [ "" ] @@ -374,9 +352,7 @@ { "cell_type": "code", "execution_count": 14, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Instantiate a tally Mesh\n", @@ -411,9 +387,7 @@ { "cell_type": "code", "execution_count": 15, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Instantiate tally Filter\n", @@ -439,9 +413,7 @@ { "cell_type": "code", "execution_count": 16, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# Instantiate tally Filter\n", @@ -483,9 +455,7 @@ { "cell_type": "code", "execution_count": 18, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stdout", @@ -519,22 +489,22 @@ " | The OpenMC Monte Carlo Code\n", " Copyright | 2011-2017 Massachusetts Institute of Technology\n", " License | http://openmc.readthedocs.io/en/latest/license.html\n", - " Version | 0.8.0\n", - " Git SHA1 | bc4683be1c853fe6d0e31bccad416ef219e3efaf\n", - " Date/Time | 2017-04-13 17:23:58\n", + " Version | 0.9.0\n", + " Git SHA1 | 897db1389dec7871026442bae96d9410ade85192\n", + " Date/Time | 2017-06-07 13:18:50\n", " MPI Processes | 1\n", - " OpenMP Threads | 1\n", + " OpenMP Threads | 12\n", "\n", " Reading settings XML file...\n", " Reading geometry XML file...\n", " Reading materials XML file...\n", " Reading cross sections XML file...\n", - " Reading U235 from /home/smharper/openmc/data/nndc_hdf5/U235.h5\n", - " Reading U238 from /home/smharper/openmc/data/nndc_hdf5/U238.h5\n", - " Reading O16 from /home/smharper/openmc/data/nndc_hdf5/O16.h5\n", - " Reading H1 from /home/smharper/openmc/data/nndc_hdf5/H1.h5\n", - " Reading B10 from /home/smharper/openmc/data/nndc_hdf5/B10.h5\n", - " Reading Zr90 from /home/smharper/openmc/data/nndc_hdf5/Zr90.h5\n", + " Reading U235 from /home/johnny/Github/openmc/scripts/nndc_hdf5/U235.h5\n", + " Reading U238 from /home/johnny/Github/openmc/scripts/nndc_hdf5/U238.h5\n", + " Reading O16 from /home/johnny/Github/openmc/scripts/nndc_hdf5/O16.h5\n", + " Reading H1 from /home/johnny/Github/openmc/scripts/nndc_hdf5/H1.h5\n", + " Reading B10 from /home/johnny/Github/openmc/scripts/nndc_hdf5/B10.h5\n", + " Reading Zr90 from /home/johnny/Github/openmc/scripts/nndc_hdf5/Zr90.h5\n", " Maximum neutron transport energy: 2.00000E+07 eV for U235\n", " Reading tallies XML file...\n", " Building neighboring cells lists for each surface...\n", @@ -578,20 +548,20 @@ "\n", " =======================> TIMING STATISTICS <=======================\n", "\n", - " Total time for initialization = 2.4022E-01 seconds\n", - " Reading cross sections = 1.9056E-01 seconds\n", - " Total time in simulation = 7.5438E+00 seconds\n", - " Time in transport only = 7.5290E+00 seconds\n", - " Time in inactive batches = 1.0482E+00 seconds\n", - " Time in active batches = 6.4956E+00 seconds\n", - " Time synchronizing fission bank = 2.3117E-03 seconds\n", - " Sampling source sites = 1.3344E-03 seconds\n", - " SEND/RECV source sites = 6.8338E-04 seconds\n", - " Time accumulating tallies = 3.9461E-04 seconds\n", - " Total time for finalization = 1.3648E-05 seconds\n", - " Total time elapsed = 7.7964E+00 seconds\n", - " Calculation Rate (inactive) = 11925.2 neutrons/second\n", - " Calculation Rate (active) = 5773.18 neutrons/second\n", + " Total time for initialization = 3.6433E-01 seconds\n", + " Reading cross sections = 2.7963E-01 seconds\n", + " Total time in simulation = 1.4715E+00 seconds\n", + " Time in transport only = 1.3171E+00 seconds\n", + " Time in inactive batches = 2.2329E-01 seconds\n", + " Time in active batches = 1.2482E+00 seconds\n", + " Time synchronizing fission bank = 2.3145E-03 seconds\n", + " Sampling source sites = 1.4054E-03 seconds\n", + " SEND/RECV source sites = 7.6241E-04 seconds\n", + " Time accumulating tallies = 5.8822E-04 seconds\n", + " Total time for finalization = 5.0159E-05 seconds\n", + " Total time elapsed = 1.8511E+00 seconds\n", + " Calculation Rate (inactive) = 55980.8 neutrons/second\n", + " Calculation Rate (active) = 30044.0 neutrons/second\n", "\n", " ============================> RESULTS <============================\n", "\n", @@ -632,9 +602,7 @@ { "cell_type": "code", "execution_count": 19, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [], "source": [ "# We do not know how many batches were needed to satisfy the \n", @@ -655,9 +623,7 @@ { "cell_type": "code", "execution_count": 20, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stdout", @@ -692,21 +658,19 @@ { "cell_type": "code", "execution_count": 21, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "[[[ 0.22614381]]\n", + "[[[ 0.17581417]]\n", "\n", - " [[ 0.3789572 ]]\n", + " [[ 0.30578219]]\n", "\n", - " [[ 0.05763899]]\n", + " [[ 0.06842901]]\n", "\n", - " [[ 0.14265074]]]\n" + " [[ 0.12436752]]]\n" ] } ], @@ -723,14 +687,25 @@ { "cell_type": "code", "execution_count": 22, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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0.00e+006.25e-01fission2.28e-045.15e-052.24e-043.94e-05
10.00e+006.25e-01nu-fission5.55e-041.26e-045.46e-049.59e-05
26.25e-012.00e+07fission8.65e-059.06e-068.42e-056.79e-06
36.25e-012.00e+07nu-fission2.28e-042.19e-052.22e-041.65e-05
40.00e+006.25e-01fission1.83e-043.54e-051.85e-042.70e-05
50.00e+006.25e-01nu-fission4.47e-048.62e-054.52e-046.58e-05
66.25e-012.00e+07fission6.91e-056.94e-066.82e-055.29e-06
72.00e+07nu-fission1.81e-041.77e-051.35e-05
80.00e+006.25e-01fission1.98e-042.55e-052.05e-042.25e-05
90.00e+006.25e-01nu-fission4.82e-046.20e-055.00e-045.49e-05
106.25e-012.00e+07fission7.76e-059.73e-067.53e-057.06e-06
116.25e-012.00e+07nu-fission2.05e-042.48e-051.99e-041.81e-05
120.00e+006.25e-01fission2.32e-043.38e-052.06e-042.79e-05
130.00e+006.25e-01nu-fission5.66e-048.23e-055.03e-046.80e-05
146.25e-012.00e+07fission6.54e-054.61e-066.65e-053.91e-06
156.25e-012.00e+07nu-fission1.73e-041.23e-051.75e-041.04e-05
160.00e+006.25e-01fission2.18e-043.68e-052.03e-042.78e-05
170.00e+006.25e-01nu-fission5.32e-048.97e-054.94e-046.78e-05
186.25e-012.00e+07fission5.92e-056.63e-066.26e-055.71e-06
196.25e-012.00e+07nu-fission1.56e-041.82e-051.64e-041.53e-05
\n", @@ -982,49 +957,49 @@ "text/plain": [ " mesh 1 energy low [eV] energy high [eV] score mean \\\n", " x y z \n", - "0 1 1 1 0.00e+00 6.25e-01 fission 2.28e-04 \n", - "1 1 1 1 0.00e+00 6.25e-01 nu-fission 5.55e-04 \n", - "2 1 1 1 6.25e-01 2.00e+07 fission 8.65e-05 \n", - "3 1 1 1 6.25e-01 2.00e+07 nu-fission 2.28e-04 \n", - "4 1 2 1 0.00e+00 6.25e-01 fission 1.83e-04 \n", - "5 1 2 1 0.00e+00 6.25e-01 nu-fission 4.47e-04 \n", - "6 1 2 1 6.25e-01 2.00e+07 fission 6.91e-05 \n", + "0 1 1 1 0.00e+00 6.25e-01 fission 2.24e-04 \n", + "1 1 1 1 0.00e+00 6.25e-01 nu-fission 5.46e-04 \n", + "2 1 1 1 6.25e-01 2.00e+07 fission 8.42e-05 \n", + "3 1 1 1 6.25e-01 2.00e+07 nu-fission 2.22e-04 \n", + "4 1 2 1 0.00e+00 6.25e-01 fission 1.85e-04 \n", + "5 1 2 1 0.00e+00 6.25e-01 nu-fission 4.52e-04 \n", + "6 1 2 1 6.25e-01 2.00e+07 fission 6.82e-05 \n", "7 1 2 1 6.25e-01 2.00e+07 nu-fission 1.81e-04 \n", - "8 1 3 1 0.00e+00 6.25e-01 fission 1.98e-04 \n", - "9 1 3 1 0.00e+00 6.25e-01 nu-fission 4.82e-04 \n", - "10 1 3 1 6.25e-01 2.00e+07 fission 7.76e-05 \n", - "11 1 3 1 6.25e-01 2.00e+07 nu-fission 2.05e-04 \n", - "12 1 4 1 0.00e+00 6.25e-01 fission 2.32e-04 \n", - "13 1 4 1 0.00e+00 6.25e-01 nu-fission 5.66e-04 \n", - "14 1 4 1 6.25e-01 2.00e+07 fission 6.54e-05 \n", - "15 1 4 1 6.25e-01 2.00e+07 nu-fission 1.73e-04 \n", - "16 1 5 1 0.00e+00 6.25e-01 fission 2.18e-04 \n", - "17 1 5 1 0.00e+00 6.25e-01 nu-fission 5.32e-04 \n", - "18 1 5 1 6.25e-01 2.00e+07 fission 5.92e-05 \n", - "19 1 5 1 6.25e-01 2.00e+07 nu-fission 1.56e-04 \n", + "8 1 3 1 0.00e+00 6.25e-01 fission 2.05e-04 \n", + "9 1 3 1 0.00e+00 6.25e-01 nu-fission 5.00e-04 \n", + "10 1 3 1 6.25e-01 2.00e+07 fission 7.53e-05 \n", + "11 1 3 1 6.25e-01 2.00e+07 nu-fission 1.99e-04 \n", + "12 1 4 1 0.00e+00 6.25e-01 fission 2.06e-04 \n", + "13 1 4 1 0.00e+00 6.25e-01 nu-fission 5.03e-04 \n", + "14 1 4 1 6.25e-01 2.00e+07 fission 6.65e-05 \n", + "15 1 4 1 6.25e-01 2.00e+07 nu-fission 1.75e-04 \n", + "16 1 5 1 0.00e+00 6.25e-01 fission 2.03e-04 \n", + "17 1 5 1 0.00e+00 6.25e-01 nu-fission 4.94e-04 \n", + "18 1 5 1 6.25e-01 2.00e+07 fission 6.26e-05 \n", + "19 1 5 1 6.25e-01 2.00e+07 nu-fission 1.64e-04 \n", "\n", " std. dev. \n", " \n", - "0 5.15e-05 \n", - "1 1.26e-04 \n", - "2 9.06e-06 \n", - "3 2.19e-05 \n", - "4 3.54e-05 \n", - "5 8.62e-05 \n", - "6 6.94e-06 \n", - "7 1.77e-05 \n", - "8 2.55e-05 \n", - "9 6.20e-05 \n", - "10 9.73e-06 \n", - "11 2.48e-05 \n", - "12 3.38e-05 \n", - "13 8.23e-05 \n", - "14 4.61e-06 \n", - "15 1.23e-05 \n", - "16 3.68e-05 \n", - "17 8.97e-05 \n", - "18 6.63e-06 \n", - "19 1.82e-05 " + "0 3.94e-05 \n", + "1 9.59e-05 \n", + "2 6.79e-06 \n", + "3 1.65e-05 \n", + "4 2.70e-05 \n", + "5 6.58e-05 \n", + "6 5.29e-06 \n", + "7 1.35e-05 \n", + "8 2.25e-05 \n", + "9 5.49e-05 \n", + "10 7.06e-06 \n", + "11 1.81e-05 \n", + "12 2.79e-05 \n", + "13 6.80e-05 \n", + "14 3.91e-06 \n", + "15 1.04e-05 \n", + "16 2.78e-05 \n", + "17 6.78e-05 \n", + "18 5.71e-06 \n", + "19 1.53e-05 " ] }, "execution_count": 22, @@ -1046,15 +1021,13 @@ { "cell_type": "code", "execution_count": 23, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "data": { - "image/png": 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AeEkf6+NzuraVNH78eAqFQrdXU1PTDpevrly5ssdnSUyfPp3Fixd3a2tra6NQ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\nYmZmZqXkIMXMzMxKyUGKmZmZlZKDFDMzMyslByl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uoJmZDY7SO9Jmj25/R5qrYzsino6IcyPiPcCuwKPAj4AnJJ0n6Z1FVtLMzNqv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\nE6mZmVkLnEjNzMxa8P8BkFEtrpI/UtsAAAAASUVORK5CYII=\n", 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1310000U238scatter-Y2,-2-1.10e-031.58e-03-2.02e-031.44e-03
1410000U238scatter-Y2,-1-4.81e-041.67e-038.07e-061.49e-03
1510000U238scatter-Y2,0-7.95e-041.53e-03-3.74e-071.79e-03
1610000U238scatter-Y2,11.06e-031.96e-036.54e-041.49e-03
1710000U238scatter-Y2,2-7.65e-041.67e-03-1.93e-031.36e-03
\n", @@ -1320,24 +1300,24 @@ ], "text/plain": [ " cell nuclide score mean std. dev.\n", - "0 10000 U235 scatter-Y0,0 3.87e-02 8.61e-04\n", - "1 10000 U235 scatter-Y1,-1 6.88e-04 3.63e-04\n", - "2 10000 U235 scatter-Y1,0 -3.38e-04 4.37e-04\n", - "3 10000 U235 scatter-Y1,1 -4.27e-04 3.74e-04\n", - "4 10000 U235 scatter-Y2,-2 1.88e-04 1.86e-04\n", - "5 10000 U235 scatter-Y2,-1 8.96e-05 2.02e-04\n", - "6 10000 U235 scatter-Y2,0 4.03e-04 2.04e-04\n", - "7 10000 U235 scatter-Y2,1 1.48e-04 2.24e-04\n", - "8 10000 U235 scatter-Y2,2 1.11e-04 2.01e-04\n", - "9 10000 U238 scatter-Y0,0 2.34e+00 1.08e-02\n", - "10 10000 U238 scatter-Y1,-1 2.93e-02 2.81e-03\n", - "11 10000 U238 scatter-Y1,0 4.25e-03 1.83e-03\n", - "12 10000 U238 scatter-Y1,1 -2.60e-02 3.28e-03\n", - "13 10000 U238 scatter-Y2,-2 -1.10e-03 1.58e-03\n", - "14 10000 U238 scatter-Y2,-1 -4.81e-04 1.67e-03\n", - "15 10000 U238 scatter-Y2,0 -7.95e-04 1.53e-03\n", - "16 10000 U238 scatter-Y2,1 1.06e-03 1.96e-03\n", - "17 10000 U238 scatter-Y2,2 -7.65e-04 1.67e-03" + "0 10000 U235 scatter-Y0,0 3.86e-02 6.85e-04\n", + "1 10000 U235 scatter-Y1,-1 6.95e-04 3.15e-04\n", + "2 10000 U235 scatter-Y1,0 -1.06e-04 3.79e-04\n", + "3 10000 U235 scatter-Y1,1 -3.63e-04 3.18e-04\n", + "4 10000 U235 scatter-Y2,-2 1.20e-04 1.59e-04\n", + "5 10000 U235 scatter-Y2,-1 3.93e-05 1.86e-04\n", + "6 10000 U235 scatter-Y2,0 1.81e-04 1.85e-04\n", + "7 10000 U235 scatter-Y2,1 1.24e-04 1.81e-04\n", + "8 10000 U235 scatter-Y2,2 2.06e-04 2.26e-04\n", + "9 10000 U238 scatter-Y0,0 2.33e+00 1.10e-02\n", + "10 10000 U238 scatter-Y1,-1 2.90e-02 2.33e-03\n", + "11 10000 U238 scatter-Y1,0 3.45e-03 2.38e-03\n", + "12 10000 U238 scatter-Y1,1 -2.72e-02 2.76e-03\n", + "13 10000 U238 scatter-Y2,-2 -2.02e-03 1.44e-03\n", + "14 10000 U238 scatter-Y2,-1 8.07e-06 1.49e-03\n", + "15 10000 U238 scatter-Y2,0 -3.74e-07 1.79e-03\n", + "16 10000 U238 scatter-Y2,1 6.54e-04 1.49e-03\n", + "17 10000 U238 scatter-Y2,2 -1.93e-03 1.36e-03" ] }, "execution_count": 26, @@ -1350,7 +1330,7 @@ "df = tally.get_pandas_dataframe()\n", "\n", "# Print the first twenty rows in the dataframe\n", - "df.head(100)" + "df.head(20)" ] }, { @@ -1363,16 +1343,14 @@ { "cell_type": "code", "execution_count": 27, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "[[[ 0.0016699 0.01076055]\n", - " [ 0.00020076 0.00086098]]]\n" + "[[[ 0.00136183 0.01104314]\n", + " [ 0.00022601 0.00068479]]]\n" ] } ], @@ -1394,9 +1372,7 @@ { "cell_type": "code", "execution_count": 28, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stdout", @@ -1431,15 +1407,31 @@ { "cell_type": "code", "execution_count": 29, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "[[[ 0.04126529]]]\n" + "[[[ 0.03500496]]\n", + "\n", + " [[ 0.03004793]]\n", + "\n", + " [[ 0.02536586]]\n", + "\n", + " [[ 0.03403647]]\n", + "\n", + " [[ 0.02498 ]]\n", + "\n", + " [[ 0.01892844]]\n", + "\n", + " [[ 0.02662923]]\n", + "\n", + " [[ 0.02875671]]\n", + "\n", + " [[ 0.01945598]]\n", + "\n", + " [[ 0.02612378]]]\n" ] } ], @@ -1447,7 +1439,7 @@ "# Get the relative error for the scattering reaction rates in\n", "# the first 10 distribcell instances \n", "data = tally.get_values(scores=['scatter'], filters=[openmc.DistribcellFilter],\n", - " filter_bins=[(i,) for i in range(10)], value='rel_err')\n", + " filter_bins=[tuple(range(10))], value='rel_err')\n", "print(data)" ] }, @@ -1461,14 +1453,25 @@ { "cell_type": "code", "execution_count": 30, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "data": { "text/html": [ "
\n", + "\n", "\n", " \n", " \n", @@ -1520,8 +1523,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1534,8 +1537,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1548,8 +1551,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1562,8 +1565,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1576,8 +1579,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1590,8 +1593,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1604,8 +1607,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1618,8 +1621,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1633,7 +1636,7 @@ " \n", " \n", " \n", - " \n", + " \n", " \n", " \n", " \n", @@ -1647,7 +1650,7 @@ " \n", " \n", " \n", - " \n", + " \n", " \n", " \n", " \n", @@ -1660,8 +1663,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1674,8 +1677,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1688,8 +1691,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1702,8 +1705,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1716,8 +1719,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1730,8 +1733,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1744,8 +1747,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1758,8 +1761,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -1773,7 +1776,7 @@ " \n", " \n", " \n", - " \n", + " \n", " \n", " \n", " \n", @@ -1786,8 +1789,8 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", "
10002279absorption7.37e-057.77e-067.77e-057.87e-06
55910002279scatter1.27e-026.76e-041.28e-025.09e-04
56010002280absorption9.14e-059.21e-068.92e-057.32e-06
56110002280scatter1.39e-025.27e-041.37e-024.99e-04
56210002281absorption8.98e-058.99e-069.50e-057.80e-06
56310002281scatter1.47e-026.07e-041.49e-024.74e-04
56410002282absorption1.13e-041.28e-051.15e-041.00e-05
56510002282scatter1.54e-026.58e-041.58e-026.18e-04
566283absorption1.13e-049.64e-061.01e-05
567283scatter1.75e-025.84e-045.66e-04
56810002284absorption1.10e-041.12e-051.08e-049.66e-06
56910002284scatter1.72e-027.15e-041.73e-025.40e-04
57010002285absorption1.27e-041.92e-051.16e-041.44e-05
57110002285scatter1.75e-028.93e-041.70e-026.90e-04
57210002286absorption1.24e-041.26e-051.16e-041.02e-05
57310002286scatter1.78e-029.03e-041.77e-026.80e-04
57410002287absorption1.24e-041.64e-051.20e-041.36e-05
57510002287scatter1.85e-021.01e-031.80e-027.80e-04
576288absorption1.32e-041.37e-051.30e-05
57710002288scatter1.87e-028.24e-041.86e-027.12e-04
\n", @@ -1821,26 +1824,26 @@ " mean std. dev. \n", " \n", " \n", - "558 7.37e-05 7.77e-06 \n", - "559 1.27e-02 6.76e-04 \n", - "560 9.14e-05 9.21e-06 \n", - "561 1.39e-02 5.27e-04 \n", - "562 8.98e-05 8.99e-06 \n", - "563 1.47e-02 6.07e-04 \n", - "564 1.13e-04 1.28e-05 \n", - "565 1.54e-02 6.58e-04 \n", - "566 1.13e-04 9.64e-06 \n", - "567 1.75e-02 5.84e-04 \n", - "568 1.10e-04 1.12e-05 \n", - "569 1.72e-02 7.15e-04 \n", - "570 1.27e-04 1.92e-05 \n", - "571 1.75e-02 8.93e-04 \n", - "572 1.24e-04 1.26e-05 \n", - "573 1.78e-02 9.03e-04 \n", - "574 1.24e-04 1.64e-05 \n", - "575 1.85e-02 1.01e-03 \n", - "576 1.32e-04 1.37e-05 \n", - "577 1.87e-02 8.24e-04 " + "558 7.77e-05 7.87e-06 \n", + "559 1.28e-02 5.09e-04 \n", + "560 8.92e-05 7.32e-06 \n", + "561 1.37e-02 4.99e-04 \n", + "562 9.50e-05 7.80e-06 \n", + "563 1.49e-02 4.74e-04 \n", + "564 1.15e-04 1.00e-05 \n", + "565 1.58e-02 6.18e-04 \n", + "566 1.13e-04 1.01e-05 \n", + "567 1.75e-02 5.66e-04 \n", + "568 1.08e-04 9.66e-06 \n", + "569 1.73e-02 5.40e-04 \n", + "570 1.16e-04 1.44e-05 \n", + "571 1.70e-02 6.90e-04 \n", + "572 1.16e-04 1.02e-05 \n", + "573 1.77e-02 6.80e-04 \n", + "574 1.20e-04 1.36e-05 \n", + "575 1.80e-02 7.80e-04 \n", + "576 1.32e-04 1.30e-05 \n", + "577 1.86e-02 7.12e-04 " ] }, "execution_count": 30, @@ -1859,14 +1862,25 @@ { "cell_type": "code", "execution_count": 31, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "data": { "text/html": [ "
\n", + "\n", "\n", " \n", " \n", @@ -1893,38 +1907,38 @@ " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", " \n", - " \n", + " \n", " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", "
mean4.19e-042.40e-054.17e-042.05e-05
std2.42e-041.03e-058.32e-06
min2.31e-054.39e-062.27e-054.04e-06
25%2.03e-041.64e-052.01e-041.40e-05
50%4.01e-042.39e-054.00e-042.05e-05
75%6.17e-043.02e-056.08e-042.60e-05
max9.28e-045.88e-059.38e-044.27e-05
\n", @@ -1935,13 +1949,13 @@ " \n", " \n", "count 2.89e+02 2.89e+02\n", - "mean 4.19e-04 2.40e-05\n", - "std 2.42e-04 1.03e-05\n", - "min 2.31e-05 4.39e-06\n", - "25% 2.03e-04 1.64e-05\n", - "50% 4.01e-04 2.39e-05\n", - "75% 6.17e-04 3.02e-05\n", - "max 9.28e-04 5.88e-05" + "mean 4.17e-04 2.05e-05\n", + "std 2.42e-04 8.32e-06\n", + "min 2.27e-05 4.04e-06\n", + "25% 2.01e-04 1.40e-05\n", + "50% 4.00e-04 2.05e-05\n", + "75% 6.08e-04 2.60e-05\n", + "max 9.38e-04 4.27e-05" ] }, "execution_count": 31, @@ -1955,7 +1969,7 @@ "absorption[['mean', 'std. dev.']].dropna().describe()\n", "\n", "# Note that the maximum standard deviation does indeed\n", - "# meet the 5e-4 threshold set by the tally trigger" + "# meet the 5e-5 threshold set by the tally trigger" ] }, { @@ -1968,20 +1982,18 @@ { "cell_type": "code", "execution_count": 32, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Mann-Whitney Test p-value: 0.7108210033985298\n" + "Mann-Whitney Test p-value: 0.3933685843661936\n" ] } ], "source": [ - "# Extract tally data from pins in the pins divided along y=x diagonal \n", + "# Extract tally data from pins in the pins divided along y=-x diagonal \n", "multi_index = ('level 2', 'lat',)\n", "lower = df[df[multi_index + ('x',)] + df[multi_index + ('y',)] < 16]\n", "upper = df[df[multi_index + ('x',)] + df[multi_index + ('y',)] > 16]\n", @@ -1998,7 +2010,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Note that the symmetry implied by the y=x diagonal ensures that the two sampling distributions are identical. Indeed, as illustrated by the test above, for any reasonable significance level (*e.g.*, $\\alpha$=0.05) one would **not reject** the null hypothesis that the two sampling distributions are identical.\n", + "Note that the symmetry implied by the y=-x diagonal ensures that the two sampling distributions are identical. Indeed, as illustrated by the test above, for any reasonable significance level (*e.g.*, $\\alpha$=0.05) one would **not reject** the null hypothesis that the two sampling distributions are identical.\n", "\n", "Next, perform the same test but with two groupings of pins which are not symmetrically identical to one another." ] @@ -2006,20 +2018,18 @@ { "cell_type": "code", "execution_count": 33, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Mann-Whitney Test p-value: 7.454144155212731e-42\n" + "Mann-Whitney Test p-value: 7.927841393301949e-42\n" ] } ], "source": [ - "# Extract tally data from pins in the pins divided along y=-x diagonal\n", + "# Extract tally data from pins in the pins divided along y=x diagonal\n", "multi_index = ('level 2', 'lat',)\n", "lower = df[df[multi_index + ('x',)] > df[multi_index + ('y',)]]\n", "upper = df[df[multi_index + ('x',)] < df[multi_index + ('y',)]]\n", @@ -2036,31 +2046,30 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Note that the asymmetry implied by the y=-x diagonal ensures that the two sampling distributions are *not* identical. Indeed, as illustrated by the test above, for any reasonable significance level (*e.g.*, $\\alpha$=0.05) one would **reject** the null hypothesis that the two sampling distributions are identical." + "Note that the asymmetry implied by the y=x diagonal ensures that the two sampling distributions are *not* identical. Indeed, as illustrated by the test above, for any reasonable significance level (*e.g.*, $\\alpha$=0.05) one would **reject** the null hypothesis that the two sampling distributions are identical." ] }, { "cell_type": "code", "execution_count": 34, - "metadata": { - "collapsed": false - }, + "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "/usr/local/lib/python3.5/dist-packages/ipykernel/__main__.py:4: SettingWithCopyWarning: \n", + "/home/johnny/miniconda3/lib/python3.6/site-packages/ipykernel_launcher.py:4: SettingWithCopyWarning: \n", "A value is trying to be set on a copy of a slice from a DataFrame.\n", "Try using .loc[row_indexer,col_indexer] = value instead\n", "\n", - "See the caveats in the documentation: http://pandas.pydata.org/pandas-docs/stable/indexing.html#indexing-view-versus-copy\n" + "See the caveats in the documentation: http://pandas.pydata.org/pandas-docs/stable/indexing.html#indexing-view-versus-copy\n", + " after removing the cwd from sys.path.\n" ] }, { "data": { "text/plain": [ - "" + "" ] }, "execution_count": 34, @@ -2069,9 +2078,9 @@ }, { "data": { - "image/png": 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3LuXLRRB+vYxCoaCQIyIySbZs2UJfXx9An7tvadV1Gq7JmUSfAm4wsxFgE8Fo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\nkOeljDLb6vEmwuzAmDQR3vh/VuurHUv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gEzP7yszuNLOjw1mkiIiIJJZqPYbrnDsAvG5m7+CN1/Eo8H/AI2b2KvAb51yF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\nExBJklQ5ExBJklQ5ExBJklS5/wD6ovxjH+G+1wAAAABJRU5ErkJggg==\n", 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4bD4cqG4B5NvW0ZA7y07jyOR79E/Mi7ocqQYFgVRu8eTgp4JAKjEudRxL03tx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\nUxCIiMScgkBEJOb+H/MP8RDX50XfAAAAAElFTkSuQmCC\n", "text/plain": [ - "" + "" ] }, "metadata": {}, @@ -2143,9 +2150,9 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.5.2" + "version": "3.6.0" } }, "nbformat": 4, - "nbformat_minor": 0 + "nbformat_minor": 1 } diff --git a/examples/jupyter/pincell.ipynb b/examples/jupyter/pincell.ipynb index fcb0b412d9..163429688b 100644 --- a/examples/jupyter/pincell.ipynb +++ b/examples/jupyter/pincell.ipynb @@ -240,7 +240,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "So far you've seen the \"hard\" way to create a material. The \"easy\" way is to just pass strings to `add_nuclide()` and `add_element()` -- they are implicitly coverted to `Nuclide` and `Element` objects. For example, we could have created our UO2 material as follows:" + "So far you've seen the \"hard\" way to create a material. The \"easy\" way is to just pass strings to `add_nuclide()` and `add_element()` -- they are implicitly converted to `Nuclide` and `Element` objects. For example, we could have created our UO2 material as follows:" ] }, { @@ -509,12 +509,12 @@ "At this point, we have three materials defined, exported to XML, and ready to be used in our model. To finish our model, we need to define the geometric arrangement of materials. OpenMC represents physical volumes using constructive solid geometry (CSG), also known as combinatorial geometry. The object that allows us to assign a material to a region of space is called a `Cell` (same concept in MCNP, for those familiar). In order to define a region that we can assign to a cell, we must first define surfaces which bound the region. A *surface* is a locus of zeros of a function of Cartesian coordinates $x$, $y$, and $z$, e.g.\n", "\n", "- A plane perpendicular to the x axis: $x - x_0 = 0$\n", - "- A cylinder perpendicular to the z axis: $(x - x_0)^2 + (y - y_0)^2 - R^2 = 0$\n", + "- A cylinder parallel to the z axis: $(x - x_0)^2 + (y - y_0)^2 - R^2 = 0$\n", "- A sphere: $(x - x_0)^2 + (y - y_0)^2 + (z - z_0)^2 - R^2 = 0$\n", "\n", - "Between those three classes of surfaces (planes, cylinders, spheres), one can construct a wide variety of models. It is also possible to define cones and general second-order surfaces (torii are not currently supported).\n", + "Between those three classes of surfaces (planes, cylinders, spheres), one can construct a wide variety of models. It is also possible to define cones and general second-order surfaces (tori are not currently supported).\n", "\n", - "Note that defining a surface is not sufficient to specify a volume -- in order to define an actual volume, one must reference the half-space of a surface. A surface *half-space* is the region whose points satisfy a positive of negative inequality of the surface equation. For example, for a sphere of radius one centered at the origin, the surface equation is $f(x,y,z) = x^2 + y^2 + z^2 - 1 = 0$. Thus, we say that the negative half-space of the sphere, is defined as the collection of points satisfying $f(x,y,z) < 0$, which one can reason is the inside of the sphere. Conversely, the positive half-space of the sphere would correspond to all points outside of the sphere.\n", + "Note that defining a surface is not sufficient to specify a volume -- in order to define an actual volume, one must reference the half-space of a surface. A surface *half-space* is the region whose points satisfy a positive or negative inequality of the surface equation. For example, for a sphere of radius one centered at the origin, the surface equation is $f(x,y,z) = x^2 + y^2 + z^2 - 1 = 0$. Thus, we say that the negative half-space of the sphere, is defined as the collection of points satisfying $f(x,y,z) < 0$, which one can reason is the inside of the sphere. Conversely, the positive half-space of the sphere would correspond to all points outside of the sphere.\n", "\n", "Let's go ahead and create a sphere and confirm that what we've told you is true." ] @@ -792,7 +792,7 @@ "\n", "We now have enough knowledge to create our pin-cell. We need three surfaces to define the fuel and clad:\n", "\n", - "1. The outer surface of the fuel -- a cylinder perpendicular to the z axis\n", + "1. The outer surface of the fuel -- a cylinder parallel to the z axis\n", "2. The inner surface of the clad -- same as above\n", "3. The outer surface of the clad -- same as above\n", "\n", diff --git a/examples/jupyter/post-processing.ipynb b/examples/jupyter/post-processing.ipynb index 831a9750a3..72fb73758a 100644 --- a/examples/jupyter/post-processing.ipynb +++ b/examples/jupyter/post-processing.ipynb @@ -131,7 +131,6 @@ "clad_outer_radius = openmc.ZCylinder(x0=0.0, y0=0.0, R=0.45720)\n", "\n", "# Create boundary planes to surround the geometry\n", - "# Use both reflective and vacuum boundaries to make life interesting\n", "min_x = openmc.XPlane(x0=-0.63, boundary_type='reflective')\n", "max_x = openmc.XPlane(x0=+0.63, boundary_type='reflective')\n", "min_y = openmc.YPlane(y0=-0.63, boundary_type='reflective')\n", @@ -292,7 +291,7 @@ "plot.origin = [0, 0, 0]\n", "plot.width = [1.26, 1.26]\n", "plot.pixels = [250, 250]\n", - "plot.color = 'mat'\n", + "plot.color_by = 'material'\n", "\n", "# Instantiate a Plots collection and export to \"plots.xml\"\n", "plot_file = openmc.Plots([plot])\n", @@ -686,8 +685,7 @@ "Tally\n", "\tID =\t10000\n", "\tName =\tflux\n", - "\tFilters =\t\n", - " \t\tMeshFilter\t[10000]\n", + "\tFilters =\tMeshFilter\t[10000]\n", "\tNuclides =\ttotal \n", "\tScores =\t['flux', 'fission']\n", "\tEstimator =\ttracklength\n", @@ -704,7 +702,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "The statepoint file actually stores the sum and sum-of-squares for each tally bin from which the mean and variance can be calculated as described [here](http://mit-crpg.github.io/openmc/methods/tallies.html#variance). The sum and sum-of-squares can be accessed using the ``sum`` and ``sum_sq`` properties:" + "The statepoint file actually stores the sum and sum-of-squares for each tally bin from which the mean and variance can be calculated as described [here](http://openmc.readthedocs.io/en/latest/methods/tallies.html#variance). The sum and sum-of-squares can be accessed using the ``sum`` and ``sum_sq`` properties:" ] }, { @@ -821,8 +819,7 @@ "Tally\n", "\tID =\t10001\n", "\tName =\tflux\n", - "\tFilters =\t\n", - " \t\tMeshFilter\t[10000]\n", + "\tFilters =\tMeshFilter\t[10000]\n", "\tNuclides =\ttotal \n", "\tScores =\t['flux']\n", "\tEstimator =\ttracklength\n", @@ -1043,7 +1040,7 @@ } ], "source": [ - "# Create log-spaced energy bins from 1 keV to 100 MeV\n", + "# Create log-spaced energy bins from 1 keV to 10 MeV\n", "energy_bins = np.logspace(3,7)\n", "\n", "# Calculate pdf for source energies\n", diff --git a/examples/jupyter/search.ipynb b/examples/jupyter/search.ipynb index 69359470ce..b84411e208 100644 --- a/examples/jupyter/search.ipynb +++ b/examples/jupyter/search.ipynb @@ -37,7 +37,7 @@ "\n", "To perform the search we will use the `openmc.search_for_keff` function. This function requires a different function be defined which creates an parametrized model to analyze. This model is required to be stored in an `openmc.model.Model` object. The first parameter of this function will be modified during the search process for our critical eigenvalue.\n", "\n", - "Our model will be a pin-cell from the [Multi-Group Mode Part II](./mg-mode-part-ii.rst) assembly, except this time the entire model building process will be contained within a function, and the Boron concentration will be parametrized." + "Our model will be a pin-cell from the [Multi-Group Mode Part II](http://openmc.readthedocs.io/en/latest/examples/mg-mode-part-ii.html) assembly, except this time the entire model building process will be contained within a function, and the Boron concentration will be parametrized." ] }, { diff --git a/examples/jupyter/tally-arithmetic.ipynb b/examples/jupyter/tally-arithmetic.ipynb index fd8d6f551c..1b189769df 100644 --- a/examples/jupyter/tally-arithmetic.ipynb +++ b/examples/jupyter/tally-arithmetic.ipynb @@ -115,7 +115,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Now let's move on to the geometry. Our problem will have three regions for the fuel, the clad, and the surrounding coolant. The first step is to create the bounding surfaces -- in this case two cylinders and six reflective planes." + "Now let's move on to the geometry. Our problem will have three regions for the fuel, the clad, and the surrounding coolant. The first step is to create the bounding surfaces -- in this case two cylinders and six planes." ] }, { @@ -293,7 +293,7 @@ "plot.origin = [0, 0, 0]\n", "plot.width = [1.26, 1.26]\n", "plot.pixels = [250, 250]\n", - "plot.color = 'mat'\n", + "plot.color_by = 'material'\n", "\n", "# Instantiate a Plots collection and export to \"plots.xml\"\n", "plot_file = openmc.Plots([plot])\n", @@ -412,7 +412,7 @@ "tally.nuclides = [o16, h1]\n", "tallies_file.append(tally)\n", "\n", - "# Instantiate a tally mesh \n", + "# Instantiate a tally mesh\n", "mesh = openmc.Mesh(mesh_id=1)\n", "mesh.type = 'regular'\n", "mesh.dimension = [1, 1, 1]\n",