Added UKF/EKF comparison.

Had to adjust some examples and rerun notebooks in several places
to account for some code chantes that I made.
This commit is contained in:
Roger Labbe committed 2015-06-17 09:12:31 -07:00
1 parent 87e6f5c6e7
commit 5ffe5c67eb
6 files changed
+388 -157

No files matched your search

@@ -19,7 +19,7 @@
},
{
"cell_type": "code",
"execution_count": 40,
"execution_count": 1,
"metadata": {
"collapsed": false
},
@@ -29,8 +29,8 @@
"output_type": "stream",
"text": [
"50000\n",
"3.00761397\n",
"1.99265941012\n"
"3.00043200502\n",
"2.01072423406\n"
]
}
],
@@ -59,7 +59,7 @@
},
{
"cell_type": "code",
"execution_count": 64,
"execution_count": 2,
"metadata": {
"collapsed": false
},
@@ -68,7 +68,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x85bfd30>"
"<matplotlib.figure.Figure at 0x79d6550>"
]
},
"metadata": {},
@@ -99,7 +99,7 @@
},
{
"cell_type": "code",
"execution_count": 24,
"execution_count": 3,
"metadata": {
"collapsed": false,
"scrolled": true
@@ -107,9 +107,9 @@
"outputs": [
{
"data": {
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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXgAAAEACAYAAAC57G0KAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9bf1588>"
"<matplotlib.figure.Figure at 0x46db518>"
]
},
"metadata": {},
@@ -130,16 +130,16 @@
},
{
"cell_type": "code",
"execution_count": 25,
"execution_count": 4,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXsAAAEACAYAAABS29YJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz\nAAALEgAACxIB0t1+/AAAEKZJREFUeJzt3W2sHNddx/Gvsa+BPCiJwcTUudVtUVEtIbdFwXWUQBwe\nopsI1eJVX0RA6zbyC8KDiKhrKjUXqUI8CBVVPChKAzIQcKFKUIpSElvqFVGUOJj6oYU42I5NbNcq\nFqSWqFTVFcOLM5c7u569s7NP5+ye70ca+czszO7fO7O/PXtmdi9IkiRJkiRJkiRJkiRJkiRphBaB\nU8BpYF/N7Q8BJ4CTwEvA9spt58vlx4BXx1qlJGlg64EzwAIwBxwHtnWtcxdwS9leBF6p3HYO2DTe\nEiVJTb6r4fYdhLA/D1wDDgK7u9Z5Gbhato8Ad3Tdvm64EiVJw2oK+63Ahcr8xXJZLx8BnqvMF8Bh\n4Cjw8CAFSpKGt6Hh9qLFfd0H7AHuriy7G7gMbAYOEcb+X2xToCRpeE1hfwmYr8zPE3r33bYDTxDG\n7N+qLL9c/nsFeIYwLNQd9m3eUCRJq0Y2TL4BOEs4QbuR+hO0byeM6+/sWn4DcHPZvpFwpc79NY+R\nYtgvxS6gh6XYBdRYil1AjaXYBdRYil1AjaXYBfSwFLuAGkuxC6jRKjubevbfAR4BnidcmfMk8Bqw\nt7z9ceCTwG3An5bLrhF68FuApyuP8xTwQpviJEmj0RT2AF8sp6rHK+2PllO3N4D3DliXJGmEmq7G\nydVy7AJ6WI5dQI3l2AXUWI5dQI3l2AXUWI5dQA/LsQuosRy7gFmQ4pi9JKWuVXbas5ekDBj2kpQB\nw16SMmDYS1IGDHtJyoBhL0kZMOwlKQOGvSRlwLCXpAwY9pKUAcNekjJg2EtSBgx7ScqAYS9JGTDs\nJSkDhr0kZcCwl6QMGPaSlAHDXpIyYNhLUgYMe0nKgGEvSRkw7CUpA4a9JGXAsJekDBj2kpQBw16S\nMmDYS1IGDHtJyoBhL0kZMOwlKQOGvSRlYEPsAqTIikp7XbQqpDGzZy915L00m/oJ+0XgFHAa2Fdz\n+0PACeAk8BKwvcW2kqQErAfOAAvAHHAc2Na1zl3ALWV7EXilxbZgt0pxFVAUeBxq+rQ6Zpt69jsI\ngX0euAYcBHZ3rfMycLVsHwHuaLGtNA2KyiRNpaaw3wpcqMxfLJf18hHguQG3lRJmzmu6NV2N0+YI\nvw/YA9w9wLZLlfZyOUmxmOxK0a5yGkhT2F8C5ivz84QeerftwBOEMfu3Wm4LnWEvxVJcP9vzasyV\ndb1cU5OyTGdH+LFR3vkG4CzhJOtG6k+yvp0wNr9zgG3BXpTiqIzDF23a3dtLsYz8+HsAeJ0Q6PvL\nZXvLCeCzwH8Bx8rp1YZtu/mC0Tj1OrlaCXDDXlOp1fGXwkfQNT8rS0MqKofYuvrl1UOwsV1dQOUO\nuu9fGrdW2ek3aKV21upN2dtXsgx7aWTMeaXLsJfaM9U1dfzVS+VkRCHtaSZNH3v2yoydcuXJsJeG\n47uHpoJhLw2lNut9A1ByDHtJyoBhL0kZMOwlKQOGvSRlwLCXpAwY9po1Kf0+TUq1KHN+g1azypCV\nKuzZa0aZ9VKVYS9JGXAYR7Mita5891+1gvo/fCJNhD17zZCU8r4u66V4DHtJyoBhL02OXXxFY9hL\nUgYMe80Ce8xSA8NekjJg2EtSBgx7ScqAYS9JGfAbtJpmnpiV+mTPXtOq6PhH0poMe0nKgGEvTZYf\nRRSFYS9NlFmvOAx7ScqAV+NI8VW7+/7GvcbCnr0UT+UPkju8o/Ey7KVoDHhNTj9hvwicAk4D+2pu\nfzfwMvAt4NGu284DJ4FjwKsDVymtqvSGJY3KeuAMsADMAceBbV3rbAbuBD7F9WF/DtjU8Bi+cNVG\nAcVK4I+oPer7G6ot9avV8dLUs99BCPvzwDXgILC7a50rwNHy9jqecJKkyJrCfitwoTJ/sVzWrwI4\nTHgzeLhdaZKkUWm69HLYj5V3A5cJQz2HCGP/Lw55n5KklprC/hIwX5mfJ/Tu+3W5/PcK8AxhWKgu\n7Jcq7eVykiSt2lVOY7EBOEs4QbuR+hO0K5boPEF7A3Bz2b4ReAm4v2Y7T0qpDU/QSsHIj5cHgNcJ\nJ2r3l8v2lhPAFsK4/lXgLeBN4CbgnYQ3h+PAVyvbjr1gzTTDXgpaHS8pXClTkEYdmg5F5yEzivao\n72/YNnTPSDVaZaffoJWSYude42HYS1IGDHspTXbxNVKGvZQuT9pqZAx7KVnmvEbHsJekDBj2kpQB\nw17TxHENaUCGvSRlwD84rlTZi5dGyJ69Elb0aGen8hs60mAMe2kqmPMajmEvSRlwzF4psfvarPoc\n+cuY6ps9eyXGvG/mc6T2DHtJyoBhL0kZMOyl6eV4jvpm2EtSBgx7ScqAYS9JGTDsJSkDhr0kZcCw\nl6QM+HMJis3LB6UJsGevBJj30rgZ9pKUAcNemm7+URP1xbCXppo5r/4Y9pKUAcNekjJg2EuzwfEc\nrcmwV0wGlDQhhr0kZcCwl6QMGPaSlIF+wn4ROAWcBvbV3P5u4GXgW8CjLbeVJCVgPXAGWADmgOPA\ntq51NgN3Ap+iM+z72RY8SZez8tufRRG3HfvxR1WLMtNqnzf17HcQAvs8cA04COzuWucKcLS8ve22\nkqQJaAr7rcCFyvzFclk/htlWs8ceqBRRU9gP88L0Ra0uRbXh8SFNUNMfL7kEzFfm5wk99H602Xap\n0l4uJ820AlgXuwhpmuwqp7HYAJwlnGTdSO+TrBACu3qCtt9t7eHlIYGTn56g1UwZ+T5/AHidcLJ1\nf7lsbzkBbCGMzV8F3gLeBG5aY9uxF6wkJRCkhr1mSqt9nsLn6II06tB4FZ27OqV27McfVS2+jjLT\nKjv9Bq0kZcCwl2aLQzqqZdhLUgaaLr2UhmEPU0qEPXtNgJk/IT7R6smwl2aGWa/eDHtJyoBj9tJs\nqnbzvf5e9uyl2VR0zzjGkznDXpp55rwMe0nKgmP2Gge7klJi7NlrTMx7KSWGvSRlwLCXpAwY9pKU\nAcNekjJg2GvUPDMrJciwl/LhG3HGDHtJyoBfqtKo2GucDiv7yR9Hy4w9e42QeZ8+91GuDHtJyoBh\nL0kZMOwlKQOGvUbBgeDp4z7LjGEvSRkw7KV8+ecKM2LYa1AGxdRz9+XEsJekDBj2kpQBfy5Bw3Is\nYPpV96E/ozCj7NlrSGb9bHA/zjp79mrLVJCmkD17DcC8l6aNYS9JGegn7BeBU8BpYF+PdT5T3n4C\neF9l+XngJHAMeHXgKiVNSoHfocjSeuAMsADMAceBbV3rPAg8V7bfD7xSue0csKnhMTyopksBRSUQ\n2rQH3W7c7diPn2otSlyrfdTUs99BCPvzwDXgILC7a50PAAfK9hHgVuD2yu1eyiVJkTWF/VbgQmX+\nYrms33UK4DBwFHh48DIVWaXXp4y4z2dI06WX/e7oXr33e4CvAZuBQ4Sx/xdr1luqtJfLSUkp8ENa\nbtznidlVTgNpCvtLwHxlfp7Qc19rnTvKZRCCHuAK8AxhWKgp7JUWe3ZSGpbp7Ag/1mbjpmGco8C7\nCCdoNwIfBJ7tWudZ4BfK9k7gG8DXgRuAm8vlNwL3A19pU5wkaTSaevbfAR4BnidcmfMk8Bqwt7z9\nccKVOA8STuR+E/hwedsW4OnK4zwFvDCqwiVJ/UthQM6BwbQVq/+sY7j2KO5jHO3Yj598Lb4+09Qq\nO/0GrSRlwLBXHS+5Ux2Piynmr16qyhey6nhczAB79upS9JxRzq47Ljw2poxhrzX4elYdj4tpZNhr\nha9gaYYZ9pKUAcNekjLg1Thy+EbKgD17Yd5Ls8+wl6QMGPaSBuVHwinimH2efJFKmbFnny3zXiPh\nt2mnhGGfH1+YGiEPp2lh2EtSBgx7ScqAYS9pFBzPSZxX4+TDF6PGbeUY888YJsiefR6Kjn+ksfD4\nSplhL0kZcBhnttnVUgy9jjuHdyKyZz/zzHvFUPRoKxZ79rPHk2RKVTX1PT4nzJ797LI7pQR5WMZi\n2M+Ort8o8UUlaZXDONOtuH7WT8eSrmfPfurZg5fUzLCXFIO9lAkz7CUpA47ZTy97Rpp2fvlqggz7\n6WPIa0ZULyjouLig7hj3DWBIDuNMh4KOSyvNe80yv307Dvbs0+VllZJGxp590uzVSBX+cfMh9BP2\ni8Ap4DSwr8c6nylvPwG8r+W2OStqJvCAlrp1vyYM/hFbD5wBFoA54DiwrWudB4Hnyvb7gVdabAtp\n7rBdI7qf7hCvW15AURf6XcsHbY/iPtZqfymhWlJ9jlKtpWnfxXou6urqeI1QaVeXjdOuCTxGW63+\n3009+x2EwD4PXAMOAru71vkAcKBsHwFuBbb0uW2qdo3uropqo3Jg9tpPkzhuR2k5dgEa2HLsAnpY\nblqhqGl2h3/dNIxdQ24fXVPYbwUuVOYvlsv6WedtfWw7K+oOqpqDa9qCXEpRPx2l2nY/wT/JTwsT\n1RT2/f6Hx3mZyNtYffL3DHE/vXZiXQ/gsR7LG3oMxXUNSSlp/CTAAC/fSQ8pDaTp0stLwHxlfp7Q\nQ19rnTvKdeb62HZFv0/Qk+U0rDHtkLr3vHWR2+N+nN9KqJZUn6NUa2nad7Gei7q6xvE4vfT8ctdj\nfWxct91U2ACcJZxk3UjzCdqdrJ6g7WdbSVIiHgBeJ5xs3V8u21tOK/6ovP0E8KMN20qSJEmaZb8M\nvAZ8FfjdyLVUPQr8L7ApdiHA7xOeoxPA08AtEWtJ8Qtz88CXgH8lHEe/ErecDuuBY8AXYhdSuhX4\nPOF4+jfCEGxs+wn77ivAXwPfHaGGPwO+XtawYhNwCPh34AXCc5dCXSnlQd/uIzyZcLine truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x861ca90>"
"<matplotlib.figure.Figure at 0x7fd8b00>"
]
},
"metadata": {},
@@ -160,16 +160,16 @@
},
{
"cell_type": "code",
"execution_count": 26,
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXsAAAEACAYAAABS29YJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9a4e780>"
"<matplotlib.figure.Figure at 0x82595f8>"
]
},
"metadata": {},
@@ -190,16 +190,16 @@
},
{
"cell_type": "code",
"execution_count": 27,
"execution_count": 6,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXsAAAEACAYAAABS29YJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x830f6d8>"
"<matplotlib.figure.Figure at 0x851f860>"
]
},
"metadata": {},
@@ -208,6 +208,7 @@
],
"source": [
"plt.hist(data, bins=200, normed=True, histtype='step')\n",
"norm = stats.norm(mean, std)\n",
"plt.plot(xs, norm.pdf(xs), color='k', lw=2)\n",
"plt.show()"
]
@@ -221,16 +222,16 @@
},
{
"cell_type": "code",
"execution_count": 44,
"execution_count": 7,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXsAAAEACAYAAABS29YJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXsAAAEACAYAAABS29YJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8531710>"
"<matplotlib.figure.Figure at 0x7a13710>"
]
},
"metadata": {},
@@ -259,16 +260,16 @@
},
{
"cell_type": "code",
"execution_count": 93,
"execution_count": 8,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXsAAAEACAYAAABS29YJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0xaf517f0>"
"<matplotlib.figure.Figure at 0x859ba90>"
]
},
"metadata": {},
@@ -278,8 +279,8 @@
"name": "stdout",
"output_type": "stream",
"text": [
"mean = 14.01\n",
"std = 2.80\n"
"mean = 13.96\n",
"std = 2.81\n"
]
}
],
@@ -323,16 +324,16 @@
},
{
"cell_type": "code",
"execution_count": 99,
"execution_count": 9,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXsAAAEACAYAAABS29YJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0xb0126d8>"
"<matplotlib.figure.Figure at 0x95bb7f0>"
]
},
"metadata": {},
@@ -342,7 +343,7 @@
"name": "stdout",
"output_type": "stream",
"text": [
"mean = -1.60\n",
"mean = -1.57\n",
"std = 2.10\n"
]
}
@@ -378,7 +379,7 @@
},
{
"cell_type": "code",
"execution_count": 75,
"execution_count": 10,
"metadata": {
"collapsed": false
},
@@ -389,7 +390,7 @@
"-1.5*sin(x/3)*sin(1.5*x + 2.1) + cos(x/3)*cos(1.5*x + 2.1)/3 - 1.6"
]
},
"execution_count": 75,
"execution_count": 10,
"metadata": {},
"output_type": "execute_result"
}
@@ -411,7 +412,7 @@
},
{
"cell_type": "code",
"execution_count": 95,
"execution_count": 11,
"metadata": {
"collapsed": false
},
@@ -422,7 +423,7 @@
"-1.66528051815545"
]
},
"execution_count": 95,
"execution_count": 11,
"metadata": {},
"output_type": "execute_result"
}
@@ -441,30 +442,20 @@
},
{
"cell_type": "code",
"execution_count": 112,
"execution_count": 12,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAXsAAAEACAYAAABS29YJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0xb0c47b8>"
"<matplotlib.figure.Figure at 0xaa5bac8>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"text/plain": [
"-2.33139272541763"
]
},
"execution_count": 112,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
@@ -472,8 +463,7 @@
"plot_normal(xs, f2(mean), abs(float(m)*std), color='k', lw=3, label='EKF')\n",
"plot_normal(xs, d_t.mean(), d_t.std(), color='r', lw=3, label='MC')\n",
"plt.legend()\n",
"plt.show()\n",
"m*stdb"
"plt.show()"
]
},
{